Improved Boron 10 Quantification via PGNAA and ICP-AES by Kent J. Riley B.S., University of Michigan, Ann Arbor (1993) Submitted to the Department of Nuclear Engineering in partial fulfillment of the requirements for the degrees of MASTER OF SCIENCE IN NUCLEAR ENGINEERING AND NUCLEAR ENGINEER at the MASSACHUSETTS INSTITUTE OF TECHNOLOGY June 1997 Copyright © 1997 Massachusetts Institute of Technology. All rights reserved. Signature of Author: Department of Nuclear Engineering May 9, 1997 ( Certified by: Prof. Otto K. Har n , 'thesis supervisor Professor of(Nuclear Engineering Dr. Guido R. Solares, Thesis Reader BIDMC - Harvard Medical School Accepted by: // I Prof. Jeffrey P. 4 reidberg Chairman, Departrent ComA ittee on Graduate Students C. JUL 10 1997 LUBARES Science Improved Boron 10 Quantification via PGNAA and ICP-AES by Kent J. Riley Submitted to the Department of Nuclear Engineering on May 9, 1997 in partial fulfillment of the requirements for the degrees of Master of Science in Nuclear Engineering and Nuclear Engineer Abstract Boron 10 quantification is a vital part of the clinical trials and other research that is in progress under the Massachusetts Institute of Technology - Beth Israel Deaconess Medical Center (MIT/BIDMC) joint BNCT project. For example, accurate knowledge of the Boron 10 content of blood as a function of time and immediately prior to irradiation is needed to calculate the total dose delivered to healthy tissue. The MIT/BIDMC group continually seeks to improve and refine quantification methods to achieve greater sensitivity and faster analysis time. Rapid analysis is desirable so that irradiation can be initiated quickly, while high sensitivity will be needed to analyze very small samples. Brain tumor biopsies may be quite small, especially in cases where the tumor is not resectable, or blood samples may be very small when repeated samples are taken from small animals. As a major part of this thesis, an upgraded version of the MIT prompt gamma neutron activation analysis (PGNAA) facility has been completed. The upgraded facility boasts a threefold increase in the neutron flux at the sample position. The increased flux results in a higher sensitivity and improved detection limits. Efforts to reduce the background count rate of the PGNAA facility have resulted in a background count rate that is dominated by interactions that occur in the sample. Although the gross integral background count rate is higher than before the improvements, system dead time is still tolerable and the increased thermal neutron flux results in a net performance gain. The improved PGNAA facility is well suited for rapid analysis, as it is able to quantify 1 ppm of boron in a 0.5 ml sample in less than 5 minutes with a statistical uncertainty of 10%. The PGNAA facility is also able to quantify blood or tissue samples as small as 0.05 ml, with concentrations as low as 5 ppm in less than an hour. An inductively coupled plasma atomic emission spectroscopy (ICPAES) machine employing a cross-flow nebulizer, and later a High Efficiency Nebulizer (HEN), has also been implemented for routine sample analysis. The cross flow nebulizer is able to analyze samples as small as 0.05 ml with concentrations as low as 1 ppm, while the HEN can quantify samples as small as 0.01 ml and with concentrations of approximately 1 ppm. The AES facility is more sensitive than the PGNAA facility and is therefore able to analyze smaller samples and lower concentrations. The time required to complete analyses with the AES facility is, however, dependent mostly on the time required to prepare the sample. Sample preparation times can be as long as 40 minutes, depending on the sample type. This thesis will outline the demands of quantification schemes for BNCT and evaluate PGNAA and ICP-AES in light of these demands. In particular, the accuracy, sensitivity, speed, convenience and relative advantages of the two methods will be compared. The improved PGNAA facility described in this thesis will also be compared with other PGNAA facilities of its kind. Acknowledgments It has been a rewarding experience to work with Professor Otto K. Harling, my thesis advisor. Throughout my research I have learned how to conduct thorough scientific measurements, and learned the importance of collecting and interpreting data. It has been my honor to work with such a diligent and scrupulous scientist, his lessons and values will serve me for years. Much of my work would have not been possible without the tremendous help of John DiCiaccio, NRL Maintenance and Ron St. Jean, now retired Machinist. Their patience with and ability to work around my many mistakes was often a lifesaver. They also took the time to teach me basic machine shop skills that will make me a better engineer. A very special thank you goes to Professor Tony Nunes from the University of Rhode Island Physics Department. Professor Nunes was a tremendous help in designing, testing and implementing the focusing monochromator described in this thesis. Thanks also to Professor Cliff Shull for his input and assistance. Reactor Operations has always been ready to help me in my seemingly endless endeavors at the 4DH3 beamport. Nearly everyone from Operations has helped me in some way at some point in my research, and I am grateful to everyone. I would like to specially thank Don Kelly for his constant support and friendship. The Reactor Radiation Protection Office handled my renovations at 4DH3 expertly. I thank them for their support and care in what was potentially dangerous work. Special thanks to Fred McWilliams for his ideas and answers to my endless stream of questions. The BNCT Group at MIT is full of talented people, I would like to collectively thank them all for their support and assistance. I would especially like to thank Dr. Guido Solares for serving as reader of this thesis, and for his support and encouragement throughout my work on the MIT/BIDMC BNCT project. I would like to thank my family for their support throughout my research. Finally, I would like to thank my fiancee, Heather Multhaupt. Her endless motivational, emotional, financial and, at times, technical support carried me through difficult times. Without her, this certainly would not have been possible. This research was supported by the U.S. Department of Energy under Contract No. DE-FG02-87ER 60600. Table of Contents CHAPTER ONE 19 Introduction 1.0 BACKGROUND 19 1.1 THE ROLE OF 10B QUANTIFICATION 20 1.2 0oB QUANTIFICATION FACILITIES 24 1.2.1 PGNAA 24 1.2.2 ICP-AES 1.3 RESEARCH GOALS 34 1.4 REFERENCES 36 CHAPTER TWO 41 Prompt Gamma Neutron Activation Analysis 2. O0 FIGURES OF MERIT 41 2.0.1 SENSITIVITY 2.0.2 LIMIT OF DETECTION 43 2.0.3 BACKGROUND COUNT RATES 44 2.1 DESIGN CONSIDERATIONS 2.1.1 DESIGN GOALS 2.1.2 BACKGROUND ASSAY 44 2.1.3 PROPOSED MODIFICATIONS 51 2.1.4 DESIGN CONSTRAINTS 57 2.2 PORT PLUG DESIGN AND CONSTRUCTION 58 2.2.1 CONCEPTUAL DESIGN 58 2.2.2 ENGINEERING DESIGN 62 2.2.3 PORT PLUG INSTALLATION 70 2.3 FOCUSING MONOCHROMATOR DESIGN 79 2.3.1 CONCEPTUAL DESIGN 79 2.3.2 DIFFRACTION ANGLE OPTIMIZATION 89 2.3.3 CONSTRUCTION 96 2.3.4 CRYSTAL ALIGNMENT 99 2.4 SAPPHIRE FILTER CRYSTAL MEASUREMENTS 106 2.4.1 CRYSTAL UNIFORMITY TEST 109 2.4.2 TUNING MEASUREMENTS 111 2.4.3 TRANSMISSION MEASUREMENTS 113 2.4.4 CONCLUSIONS 121 2.5 FINAL CONFIGURATION AND PERFORMANCE OF UPGRADED FACILITY 122 2.5.1 SAPPHIRE FILTER CRYSTAL MEASUREMENTS 122 2.5.2 FOCUSING MONOCHROMATOR MEASUREMENTS 127 2.5.3 BACKGROUND MEASUREMENTS 132 2.5.4 SENSITIVITY AND DETECTION LIMIT MEASUREMENTS 2.6 REFERENCES CHAPTER THREE 138 144 147 Inductively Coupled Plasma Atomic Emission Spectroscopy 3. 0 FIGURES OF MERIT 147 3.0.1 SENSITIVITY 148 3.0.2 LIMIT OF DETECTION 149 3.0.3 BACKGROUND COUNT RATES 149 3.1 ROUTINE ANALYSIS WITH CROSS FLOW NEBULIZER 150 3.1.1 SAMPLE PREPARATION 151 3.1.2 FIGURES OF MERIT 155 3.1.3 CROSS CALIBRATION WITH THE PGNAA FACILITY 158 3.2 SMALL SAMPLE ANALYSIS WITH HIGH EFFICIENCY NEBULIZER 163 3.2.1 DESCRIPTION OF THE HIGH EFFICIENCY NEBULIZER 163 3.2.2 FIGURES OF MERIT 165 3.2.3 CALIBRATION OF THE HIGH EFFICIENCY NEBULIZER 167 3.3 REFERENCES 170 CHAPTER FOUR 173 Comparison and Conclusions 4. 0 FIGURES OF MERIT 173 4.1 OTHER CONSIDERATIONS 177 4.1.1 SAMPLE PREPARATION 178 4.1.2 DESTRUCTIVE VS. NON-DESTRUCTIVE 179 4.1.3 MATRIX EFFECTS 181 4.2 ANALYSIS SCENARIOS 183 4.2.1 ANALYTICAL RANGE 183 4.2.2 ANALYSIS SPEED 186 4.2.3 OTHER CONSIDERATIONS 187 4.3 CONCLUSIONS 188 4.4 POSSIBLE IMPROVEMENTS 191 4.4.1 PGNAA 191 4.4.2 ICP-AES 193 4.5 REFERENCES APPENDIX A Engineering Drawings of the Port Plug Constructed for 4DH3 196 197 APPENDIX B Biodistribution Data From Human Clinical Trials 213 List of Figures CHAPTER ONE Figure 1.1: 19 Example of a biodistribution curve. The first shaded region represents the period during which the boron drug is infused. Subsequent shaded regions represent irradiation times. 22 Figure 1.2: Decay Scheme for 11B* 25 Figure 1.3: Cross sectional View of the MITR-II reactor showing the 4DH3 beamport and adjacent experimental facilities. (Drawingcourtesy of Todd Date, RRPO) 27 Figure 1.4: PGNAA Facility Prior to Renovation 28 Figure 1.5: Schematic of the ICP-AES facility 33 CHAPTER TWO 41 Figure 2.1: Summary of Background Components seen by Detector at 4DH3 Figure 2.2: Side view of port plug assembly 59 Figure 2.3: Schematic of the reservoir system used to open and close the water shutter at 4DH3. A vacuum pump can be connected at positions 1,2, and 3 depending on whether or not the water shutter is to be filled or drained. 67 Figure 2.4: Photographs of the final port plug assembly. The end cap is removed (left photo), revealing the lead collimator that sits inside the water shutter. The rear side of the end cap (to the right of the plug) shows the water inlet and outlet holes and the nitrile o-ring seal. With the end cap attached (right photo) the aluminum inlet and outlet tubing welded to the cap is visible. 70 Figure 2.5: A photograph of the insertion jigs containing the rectangular sapphire crystal bars. The jigs were used to insert the sapphire crystals into the water shutter at the 4DH3 beamport. 76 Figure 2.6: Composite drawing depicting the final configuration of the port plug at 4DH3, including the two 15 cm sections of sapphire crystal. The water inlet and outlet lines have been omitted since the water shutter is no longer functional. 78 12 Figure 2.7: Schematic illustrating the concept of Bragg diffraction Figure 2.8: Schematic illustrating the focusing effect of curved reflecting surfaces. Figure 2.9: Rocking curve used to calculate the mosaic spread of the single crystal graphite piece #1. Figure 2.10: Slow neutron attenuation coefficient for sapphire single crystal as a function of neutron energy, showing the fourth order polynomial curve fit parameters. Data was taken from Reference 13. Figure The Maxwell-Boltzmann thermal neutron flux 2.11: distribution as a function of energy (E), speed (v) and Bragg angle (0), plotted versus neutron energy. The differential elements for each curve are not linearly related and therefore change the shape of the curve. Figure 2.12: Composite function for PGNAA sensitivity plotted versus Bragg angle and corresponding neutron energy. The peak occurs at approximately 190. Figure 2.13: The The fully assembled focusing monochromator. faint The visible. are of graphite layers and strips several curvature (R = 20.8") of the holder (lower surface) is difficult to make out. Figure 2.14: Schematic depicting the experimental arrangement used to determine that the optical surface and the crystallographic planes of the graphite crystals are 102 parallel to each other. Figure 2.15: Photograph of the alignment apparatus for positioning the many pieces of graphite crystal. The bottom of the photograph shows a layer of crystals with the laser reflecting from one of the pieces. The top right portion of the photograph shows the reflection viewing screen with a 103 ruler scale. Figure 2.16: Schematic of experimental setup for measurements on the 107 sapphire crystal. Figure 2.17: Transmitted beam count rate vs. Nominal position in the The count rate does not sapphire single crystal. significantly change regardless of where the beam is 109 positioned, indicating a very uniform crystal. Figure 2.18: Schematic showing the locations at which the uniformity 110 of the crystal was tested. Figure 2.19: Transmitted neutron count rate plotted versus rotational position of the sapphire single crystal. 112 Figure 2.20: Neutron time of flight energy spectrum for an unfiltered neutron beam (top) and a beam filtered with 15 cm of sapphire single crystal (bottom). 116 Figure 2.21: Fraction of transmitted neutrons plotted versus neutron energy for a 15cm long sapphire single crystal filter. Transmission is greatest at approximately 0.02 eV, in rough agreement with Figure 2.10. 118 Figure 2.22: Comparison of measured attenuation coefficients versus data published in the literature. Published values from (13). 120 Figure 2.23: Schematic depicting locations at which the dose rates shown in Table 2.3 were measured. 126 Figure 2.24: Rocking curve for focusing monochromator, measured at the 4DH3 beamport. 128 Figure 2.25: Tilt curve for the focusing monochromator, measured at the 4DH3 beamport. 130 Figure 2.26: Schematic depicting the layout of the PGNAA after the modifications described in this thesis. The significant changes are the removal of the collimator shims, the addition of the focusing monochromator, and the addition of the lithium cage around the sample position. 133 Figure 2.27: Estimated required counting times to reach 10% statistical uncertainty in the net area under the boron peak for various concentrations and sample sizes. 140 Figure 2.28: Comparison of counting time required to reach 10% statistical uncertainty in the boron peak. The dashed curve represents the facility after modification and solid lines represent the facility before modification. Each curve is for a sample of 0.1 ml. 141 CHAPTER THREE 147 Figure 3.1: Calibration curves for the PGNAA (closed circles) and the ICP-AES (closed squares) facilities. 160 Figure 3.2: Schematic depicting the High Efficiency Nebulizer purchased from JE Meinhard Associates Inc. () Image courtesy of JE MeinhardAssociates Inc. 164 Figure 3.3: Calibration curve for the ICP-AES facility using the High 168 Efficiency Nebulizer. CHAPTER FOUR Figure 4.1: 173 A plot showing the range of sample sizes and concentrations that can be efficiently analyzed with each technique. A sample falls within the analytical range of the technique if its coordinates on the above plot fall 184 above and to the right of the appropriate line. APPENDIX A 197 Figure A- 1: Composite drawing of the port plug constructed for 4DH3. 199 Figure A- 2: Composite drawing showing the final configuration of the port plug at 4DH3 with the two 6" sections of sapphire crystal. The inlet and outlet lines for the water shutter have not been included since the water shutter is no 200 longer operable. Figure A- 3: Front view of lead and borated paraffin inserts. 201 Figure A- 4: Side view of lead and borated paraffin inserts. 202 Figure A- 5: Front view of the water shutter insert. 203 Figure A- 6: Front view of the end cap (for end of plug nearest reactor). 204 Figure A- 7: Side view of end cap. 205 Figure A- 8: Front view of water shutter seal plate. 206 Figure A- 9: Side view of water shutter seal plate. 207 Figure A- 10: Front and side views of stainless steel flange for the 208 concrete and lead filled port plug. Figure A- 11: Side view of lead and concrete filled port plug. 209 Figure A- 12: Top, side and front view of the insertion jig that was used to insert the two 15 cm sections of single crystal sapphire into the beam port at 4DH3. This drawing 210 shows the jig that was inserted nearest the reactor core. Figure A- 13: Detail drawing for the jig that was inserted nearest the 211 reactor core. Figure A- 14: Detail drawing for the insertion jig that was inserted 212 furthest from the reactor core. APPENDIX B 213 Figure B- 1: Biodistribution test dose curve for subject 94-1. 217 Figure B- Biodistribution test dose curve for Subject 94-2. 218 Figure B- Biodistribution test dose curve from Subject 94-3. 219 Figure B- Biodistribution test dose curve for Subject 95-1. 220 Figure B- Biodistribution test dose curve from Subject 96-1. 221 Figure B- Biodistribution test dose curve for Subject 96-2. 222 Figure B- Biodistribution curve for Subject 96-3, taken on the day of irradiation. 223 Figure B- 8: Biodistribution curve for Subject 96-4, taken on the day of irradiation. 224 Figure B- 9: Biodistribution curve for Subject 97-1, taken on the day of irradiation. 225 Figure B- 10: Biodistribution curve for Subject 97-2, taken on the day of irradiation. 226 Figure B- 11: Biodistribution curve for Subject 97-3, taken on the day of irradiation. 227 Figure B- 12: Biodistribution curve for Subject 97-4, taken on the day of irradiation. 228 Figure B- 13: Biodistribution curve for Subject 97-5, taken on the day of irradiation 229 Figure B- 14: Data from all subjects receiving 250 mg/kg IV administration of BPA-f, except Subject 96-4. The infusion period is fit with a rising exponential (table on the right), and the washout period is fit with a triple exponential (table on the left). The parameters represent a least squares fit to all the data points on the curve. 230 List of Tables 19 CHAPTER ONE Table 1.1: 10B sensitivities for several prompt gamma facilities. The results for MIT are for the prompt gamma facility before and after (in bold) its modification as described in this 31 thesis. 41 CHAPTER TWO Table 2.1: Summary of Background Components seen by Detector at 47 4DH3 Table 2.2: Table 2.3: Summary of measured and calculated percentages for single crystal sapphire. transmission 115 Comparison of dose rates and neutron count rates surrounding the masonite shielding at 4DH3. Bold values indicate measurements taken after the removal of the collimator shims and insertion of the sapphire crystals. N/A indicates that no significant count rate or dose rate 125 could be measured. Table 2.4: Contribution factors to the slow neutron flux at the sample position at 4DH3. The net flux increase is due to both the removal of the collimator shims and the effect of the 132 focusing monochromator. Table 2.5: Summary of background components seen by the detector at 4DH3 before and after the modifications described in this chapter. A 0.5 ml deionized water sample was used to 134 determine the sample interaction component. Table 2.6: Measured sensitivities for various elements (all with natural isotopic abundances) for the PGNAA system before and after the modifications described in this thesis. The sensitivity has been increased on average by a factor 138 of about 2.6. CHAPTER THREE 147 Table 3.1: Results of analyses for boron in human blood samples, using 161 both the PGNAA and ICP-AES techniques. CHAPTER FOUR 173 Table 4.1: Performance summary for the PGNAA facility and the ICPAES facility, using the cross flow and high efficiency nebulizers. 174 Table 4.2: 10B sensitivities for several prompt gamma facilities (). The results for MIT are for the prompt gamma facility after its modification as described in this thesis. 176 APPENDIX A 197 APPENDIX B 213 CHAPTER ONE Introduction 1. 0 Background Boron Neutron Capture Therapy (BNCT) is a binary form of radiation therapy that has the potential to selectively destroy cancerous lesions, while leaving normal tissue intact. BNCT was first suggested by Gordon Locher in 1936, only 4 years after the discovery of the neutron (1). BNCT makes use of the (n,a) reaction that the stable isotope 10B undergoes. The cross section for this reaction is quite high (3800 barns) for slow neutrons, thus reasonable reaction rates can be obtained at fairly low concentrations of 10B (several parts per million). The reaction products are heavy charged particles, which have ranges on the order of gm in tissue. By selectively loading the tumor with 10B, via special boron compounds, the reaction products will deposit nearly all of their energy in tumor cells and spare neighboring healthy tissue. 19 Improved Boron 10 Quantification via PGNAA and ICP-AES BNCT was first tested on human subjects in the 1950's at the MIT Research Reactor and at Brookhaven National Laboratories. These early trials did not demonstrate encouraging results and were eventually terminated. Since then, boron compounds have been developed with better selective uptake properties (2), and more penetrating epithermal neutron beams have been developed (3). These advances, combined with encouraging results from preliminary animal studies (4), have led to a resurgence in BNCT research. BNCT is currently under Phase I clinical investigation by the MIT Nuclear Reactor Laboratory - Beth Israel Deaconess Medical Center (MIT/BIDMC) project. Brookhaven National Laboratory (BNL) is also currently involved in a Phase I/ Phase II clinical trial at the Brookhaven Medical Research Reactor. Several other groups around the world are also performing research to prepare for or to support clinical trial investigations of BNCT. 1.1 The Role of 10B Quantification Boron-10 quantification is a vital part of the MIT/BIDMC BNCT research program. The MIT-BIDMC group performs Boron quantification at both the microscopic (- 2.0 gm) level of spatial resolution , (5) and the macroscopic level (sample sizes 0.5 ml and smaller). Microscopic quantification with imaging can be used to perform microdosimetric analyses, 20 Chapter 1: Introduction Kent J. Riley and can be used to verify and/or correlate macroscopic measurements. This thesis deals only with macroscopic measurement techniques. Macroscopic measurements are typically much simpler, and therefore much less time intensive. Our group uses macroscopic measurements to obtain biodistribution curves (i.e. boron concentration in a subject as a function of elapsed time after administration of the boron drug) for each subject in our Clinical Trial Protocol (6). Figure 1.1 shows an example of a biodistribution curve from one of the subjects in the MIT- BIDMC Phase I clinical trial. The first shaded region under the curve shows the time during which the drug is being infused. Subsequent shaded regions represent time while the irradiation is taking place. Improved Boron 10 Quantification via PGNAA and ICP-AES Subject 96-2 Biodistribution Curve in Blood 25 0J .i ................ ...i ...... ......... . ... ........ ............... .... ..... ......... . 20 - a a 0 0 sioni U Infusion of BPA-f - --- 15 Cd Irradiation Periods 1 0 0 ------------------------- - - - 10 0 i 5 -- ------ ---- ------- ----- " 1;; .. 1 . ~~_.~ _ I~. i~__~. ~__~~L.----------------..... V 0 .. -e 200 400 600 800 1000 Time (minutes) Figure 1.1: Example of a biodistribution curve. The first shaded region represents the period during which the boron drug is infused. Subsequent shaded regions represent irradiation times. These biodistribution curves are typically generated via administration of a test dose of the boron drug, followed by sampling of tumor and normal tissues, as well as frequent blood sampling at regular intervals. The blood samples are analyzed macroscopically for boron content to generate the curve seen in Figure 1.1. Tumor and normal tissue samples, from small biopsy volumes, are usually analyzed microscopically to obtain information on how the boron distributes itself within normal and tumor cells. On the day of irradiation, the boron drug is administered, and a blood sample is taken and rapidly quantified. From the steep drop after the end of infusion in Figure 1.1, it is clear that rapid analysis is crucial so that the 22 Kent J. Riley Chapter 1: Introduction irradiation can begin while boron concentrations are still high. This data point, combined with the shape of the previously measured biodistribution curve (or the curve can be measured during the irradiation via remote blood sampling techniques) allows our group to know how the boron concentration varies throughout the course of the irradiation. This information is essential for treatment planning calculations, since the dose delivered will be at least partially dependent on the concentration of 10B. Previous research has demonstrated that the ratio of boron concentration in blood to the boron concentration in normal tissue is near unity (7). Blood concentration values can therefore serve as a reasonable surrogate for tissue concentrations in treatment planning and dose calculations. Macroscopic quantification can also be used to rapidly analyze nearly any samples of interest for boron content. Microscopic analyses are very time intensive (several days), yet valuable because they reveal the exact spatial location of boron in the cell. It may also be useful to obtain only bulk boron concentrations, but with a much more rapid turnaround time (several minutes). Of particular interest is the analysis of small samples, with masses on the order of 0.05 g. Brain biopsies of tumor and/or normal tissue will likely be 0.05 g or smaller, with boron concentrations in the tens of ppm. Furthermore, distribution studies with small animals may only permit small volumes of blood to be drawn if many draws are to be taken. These samples might be as small as 10 gl. Such small samples demand a very sensitive 23 Improved Boron 10 Quantification via PGNAA and ICP-AES analytical technique; a technique that is capable of quantifying only a few hundredths of a microgram of 10B. 1.2 10B Quantification Facilities The MIT - BIDMC research group uses two methods to perform 10 B quantification; Prompt Gamma Neutron Activation Analysis (PGNAA) and Inductively Coupled Plasma - Atomic Emission Spectroscopy (ICP-AES). 1.2.1 PGNAA Prompt Gamma Neutron Activation Analysis (PGNAA) is a nuclear analytical technique that detects the secondary particles that result from a nuclear interaction (usually slow neutron absorption). When 10 B absorbs a neutron, an excited state of the isotope 11B is formed, which rapidly fissions into an alpha particle and a lithium recoil nucleus. The lithium recoil nucleus is left in an excited state 93% of the time and emits a characteristic 478 keV photon. Figure 1.2 shows a schematic of the decay scheme for the excited state of 11B. 24 Kent J. Riley Chapter 1: Introduction 2.31 MeV 93% r 0.478 MeV y Tl2- 10-13 s Figure 1.2: Decay Scheme for 11B* The de-excitation of the lithium recoil nucleus can then be detected with high resolution gamma ray spectroscopy equipment. The number of photons collected under the 478 keV peak is proportional to the number of boron atoms present in the sample. PGNAA is a non-destructive analysis technique because the sample remains intact after analysis. 1.2.1.1 Facilities at the MITR-II The PGNAA facility at the MITR-II 5 MW research reactor is the result of many years of work, performed by several graduate students. Each student has incrementally improved upon the work of his or her predecessor, and this thesis is another example of that process. A detailed history of the many iterations the PGNAA facility has undergone will not be given here, rather the reader is referred to the theses and reports of Lizzo (8),Rogus (9), Wirdzek, Kubali (10), and Chabeuf (11). The PGNAA system at the MITR-II is currently situated on the 4DH3 beam port of the reactor. Figure 1.3 shows the location of 4DH3 relative to 25 Improved Boron 10 Quantification via PGNAA and ICP-AES the reactor core. The 4DH3 beamport runs 4" beneath the bottom of the reactor core, at a vertical position that coincides with the thermal flux peak. The beam port passes through the concrete biological shield and the graphite region to a re-entrant thimble that penetrates the D 20 reflector tank below the reactor core. At the face of the reactor biological shield, a right-handed port box (meaning the port plug sits to the right side of the box as you face it) provides water line and cable access to the face of the port plug. The 4 inch diameter 4DH3 beam port has no lead shutters that can be lifted into place as do the 6 inch ports. The beamport at the start of this research was fitted with a plug and soller slit collimators that collimated the beam into three rectangular shapes of equal area (approximately 1.85" high x 0.54" wide each). The plug extends to the shielding step, near the bolt up rings that are marked in Figure 1.3. The plug is filled with high density concrete (concrete filled mixed with steel punchings) and houses a water shutter that can be drained and filled to turn the neutron beam on and off. However, as of January 1993, the water shutter became inoperable due to a suspected leak. The water shutter was drained and not refilled, except for investigational purposes. 26 Chapter 1: Introduction Kent J. Riley Figure 1.3: Cross sectional View of the MITR-II reactor showing the 4DH3 beamport and adjacent experimental facilities. (Drawing courtesy of Todd Date, RRPO) Prior to the present modifications, the PGNAA system at the MITR-II achieved a slow neutron flux, with a nominal energy of 0.015 eV, at the 27 Improved Boron 10 Quantification via PGNAA and ICP-AES sample position of about 6 E+06 n/cm 2 sec. This translates into a sensitivity of 6.6 counts/jg sec for 10B. The background and the slow neutron flux of the system prior to this modification permitted quantification of a 2.5 microgram sample (5 ppm, 0.5 ml) in about 10 minutes with less than 10% statistical uncertainty (1 std). A schematic of the system prior to modification is shown in Figure 1.4. Sol Tangential beam tube from D20 reflector Rsoanvr w-ll r! ulll Sol and Sap alti-layered phite crystals nsic Ype tector N2 ur Sample location Beam catcher rY uli " Lithium carbonate Lead Figure 1.4: PGNAA Facility Prior to Renovation The collimated neutron beam was diffracted by several slightly overlapping and slightly misaligned pieces of single crystal pyrolitic graphite, 28 Kent J. Riley Chapter 1: Introduction oriented to use the basal (002) plane for diffraction of neutrons. The graphite selects a particular neutron energy (in this case the Bragg angle is 210, corresponding to neutrons of 0.015 eV) and diffracts it toward the sample, while the remainder of the beam passes through and interacts in the downstream shielding. The slight misalignment of the separate crystals serves to select a broader energy range so that more of the useful slow neutron flux is diffracted. Using several slightly misaligned crystals can also be thought of as increasing the effective mosaic of the monochromator. A monoenergetic neutron beam is not necessary for prompt gamma analysis, though fast and epithermal neutrons, as well as photons, are undesirable. After being diffracted, the neutron beam passed through a series of collimators and a sapphire crystal. The sapphire crystal served to filter out the undesired neutron and photon components. The properties of the sapphire filter crystal are discussed in greater detail in Section 2.4. A High Purity Germanium Detector is used to collect the photon spectrum at the position shown in Figure 1.4. The crystal is positioned only 2 cm from the sample position, allowing for good solid angle efficiency. The germanium crystal is 5.5 cm in diameter and 5.5 cm thick, with an active volume of 122.1 ml when at the operating voltage of 3500 V. Signals from the crystal are fed to a Canberra 2002 preamplifier, which is equipped with voltage suppression circuitry to prevent applying voltage when the crystal is not cold. Signals from the preamp are sent to a Canberra 2024 fast 29 Improved Boron 10 Quantification via PGNAA and ICP-AES spectroscopy amplifier, which feeds an 800 ns fixed dead time (successive approximation type) Canberra 8715 ADC. The amplifier and ADC have pileup rejection and live time correction capabilities. A Canberra Series 85 MCA processes output from the ADC for spectral display and displays the appropriate dead time. The system described above performs very well, however, the system was not clearly able to meet all the future needs of our Clinical Trials involving brain tumors and animal experiments. Under the protocol for brain tumors, it may be required to analyze very small samples (0.05 ml) from needle biopsies with relatively low boron content (10 ppm). To accurately quantify 0.5 micrograms of 10B would have required an hour or more of counting time. By modifications to the PGNAA system, we estimated that it would be possible to bring the analysis time down to around 10 minutes, suitable for bulk analyses of many samples, or perhaps even rapid pre-irradiation analysis. For the work described in the remainder of this thesis, the conceptual design of the PGNAA facility will remain the same. The following chapters will describe the measures taken to increase the flux at the sample position, and to decrease the background seen by the HPGE crystal. 1.2.1.2 Other PGNAA Facilities The Brookhaven National Lab BNCT research group also uses PGNAA for 10B quantification. The Brookhaven Medical Research Reactor (BMRR) is 30 Kent J. Riley Chapter 1: Introduction a 3 MW research reactor that was designed for medical purposes and is now used almost exclusively for BNCT research. PGNAA also finds use as a valuable tool in trace element analysis by a wide variety of research groups. As such, the National Institute of Standards (NIST) and the Missouri University Research Reactor (MURR) at Columbia both have developed and maintained PGNAA facilities for a variety of research projects. All of these facilities are, however, direct beam facilities, unlike the diffracted beam that is employed by the MIT-NRL research group. Facility MITR-II MURR NIST BMRR Table 1.1: Power (MW) 5 10 10 3 10B Sensitivity (cps/tg) 6.6 / 18.8 3.7 2.7 3.0 10B sensitivities for several prompt gamma facilities. The results for MIT are for the prompt gamma facility before and after (in bold) its modification as described in this thesis. Table 1.1 summarizes the important parameters for each of these facilities (12). It is interesting to note that the sensitivity for the MIT facility is higher than any other facility, including the two 10 MW reactor facilities. The superior performance is likely due to the high solid angle efficiency that is achieved at the MIT diffracted beam facility. In spite of the superior performance of MITR-II facility it was deemed desirable to make further improvements. This thesis will outline measures that have improved the sensitivity by another factor of 3. 31 Improved Boron 10 Quantification via PGNAA and ICP-AES It should be pointed out that all of the facilities listed in Table 1.1 are slow neutron PGNAA facilities. Cold neutron facilities have been developed that employ neutron guide tubes (13). Such facilities have the potential to be extremely sensitive because they can achieve intense cold neutron beams that are virtually free of fast neutron and photon contamination. Other facilities are being developed that will use curved optical fibers to focus a slow neutron beam onto the sample (14). The focal spots for such beams may be quite small (- mm 2 ) and allows one to investigate the spatial distribution of trace elements with mm 2 resolution. 1.2.2 ICP-AES Inductively Coupled Plasma - Atomic Emission Spectroscopy (ICPAES) is an atomic excitation technique. ICP-AES excites the sample via an RF plasma and collects the subsequent atomic de-excitations. ICP-AES is insensitive to isotopes of the same element, as it is an atomic excitation technique. In the system used at MIT, a peristaltic pump supplies the liquid sample to a nebulizer, where it is vaporized. To prevent clogging the tubing or the nebulizer, samples must be in a low viscosity liquid matrix and adequately filtered. The fine sample mist from the nebulizer is then vented to an argon plasma where the atoms in the sample are inductively excited. The instrument is tuned to detect the characteristic de-excitation photons from the element of interest and the number of detected photons is proportional to the amount of element present in the sample. 32 Chapter 1: Introduction Kent J. Riley plasma, spectrometer data output Ar gas supply p( Figure 1.5: Schematic of the ICP-AES facility Any excess sample that does not travel to the plasma is pumped out through the drain on the other end of the spray chamber. Figure 1.5 shows a schematic of the ICP-AES facility that has been used to carry out this research. Once the sample collects in the drain, it mixes with any samples that were previously analyzed and it is therefore impossible to recover any of the sample intact. For this reason, and the fact that solid samples must be dissolved in order to analyze them, ICP-AES is considered a destructive analysis technique. ICP-AES and other plasma analysis techniques (Directly Coupled Plasma - AES, ICP - Mass Spectroscopy) have been used by countless research groups to perform trace element analysis for a wide variety of elements. This thesis will describe the implementation of ICP-AES analysis 33 Improved Boron 10 Quantification via PGNAA and ICP-AES to serve as an alternate to PGNAA analysis for 10B quantification. Furthermore, this thesis will investigate the feasibility of using the ICP-AES to perform analyses for small samples like those described in preceding sections. AES techniques are extremely sensitive, the machine used for this research has a 10 B sensitivity of about 2,500 counts/sec gg. There are, however, disadvantages of the AES system that effectively reduce its sensitivity. Furthermore, AES techniques are destructive, which can be an important factor when evaluating quantification schemes. Details on the performance of the ICP-AES and refinements that were made to the system are left to Chapter 3. A comparison of the ICP-AES and PGNAA techniques, including an evaluation of the merits and liabilities of each technique, is made in Chapter 5. 1.3 Research Goals A major goal of the work described in this thesis was to improve the speed and/or sensitivity of both the ICP-AES and the PGNAA facilities. The details and specific goals of these improvements will be left to their respective sections, however the motivation behind these goals will be outlined here. By obtaining a more sensitive facility, we will be able to detect smaller amounts of boron, permitting the use of smaller samples. Small sample analysis may become important for the analysis of stereotactic needle 34 Kent J. Riley Chapter 1: Introduction biopsies of brain tumors, or repeated samples from small animal studies. A fast technique is desirable to permit bulk analysis of many samples, and to minimize lost time during the irradiation of a subject in our clinical protocol. This thesis will also present and discuss the work done to improve the performance characteristics of the PGNAA facility. The sensitivities for a variety of interesting isotopes will be presented and compared to the sensitivities of other PGNAA facilities. A final purpose of this work was to evaluate and compare ICP-AES and PGNAA in light of the needs of our research group. This thesis seeks to outline and describe the strengths and weaknesses of each technique, and to provide guidance for selecting a technique to perform macroscopic analysis in a variety of situations. 35 Improved Boron 10 Quantification via PGNAA and ICP-AES 1.4 References 1. "Biologic Effects and Therapeutic Possibilities of Neutrons," G. L. Locher, Am. J. Roentgenol., 36:1, 1936. 2. "Pharmacokinetics and Tissue Distribution of Boronophenylalanine Following Interperitoneal Injection in Nude Rats with Intracerebral Melanoma," A. E. Staubus, K. Matalka, R. F. Barth, M. Q. Bailey, Advances in Neutron Capture Therapy - Proceedings of the Fifth International Symposium on Neutron Capture Therapy, Sept. 14-17, 1992, Columbus, OH, pp. 495-499 3. "Performance of the Currently Available Epithermal Neutron Beam at the Massachusetts Institute of Technology Research Reactor (MITR-II)," J. R. Choi, R. G. Zamenhof, J. C. Yanch, R. Rogus, O. K. Harling, Progress in Neutron Capture Therapy - Proceedings of the Fourth International Symposium on Neutron Capture Therapy for Cancer, Dec. 4-7, Sydney, Australia. 4. "Treatment of Intracerebral Malignant Melanoma Using a Rat Model and L-Boronophenylalanine as the Capture Agent," M. Q. Bailey, K. Z. Matalka, R. F. Barth, J. A. Coderre, A. H. Soloway, J. H. Goodman, A. 36 Kent J. Riley Chapter 1: Introduction E. Staubus, E. K. Rofstad, Advances in Neutron Capture Therapy Proceedings of the Fifth International Symposium on Neutron Capture Therapy, Sept. 14-17, 1992, Columbus, OH, pp. 519-523 5. "A Novel Approach to the Microdosimetry of Neutron Capture Therapy. Part I. High-Resolution Quantitative Autoradiography Applied to Microdosimetry in Neutron Capture Therapy," G. R. Solares, R.G. Zamenhof, Radiation Research, Vol. 144, 1995, pp. 50-58. 6. "Monte Carlo-Based Treatment Planning for Boron Neutron Capture Therapy Using Custom Designed Models Automatically Generated from CT Data," R. Zamenhof, E. Redmond, G. Solares, D. Katz, K. Riley, S. Kiger, O. Harling, Int. J. Radiation Oncology Biol. Phys., Vol. 35:2, 1996, pp. 383-397. 7. Microdosimetric Studies for Neutron Capture Therapy and Techniques for Capture Element Selection, C. S. Yam, Ph. D. Thesis, Massachusetts Institute of Technology, 1995 8 Prompt Gamma Activation Analysis of Boron 10 in Blood and Dosimetric Measurements Associated with Boron Neutron Capture Therapy, Nicholas S. Lizzo, S.M. Thesis, Massachusetts Institute of Technology, 1988. 37 Improved Boron 10 Quantification via PGNAA and ICP-AES 9. Design and Dosimetry of Epithermal Neutron Beams for Clinical Trials of Boron Neutron Capture Therapy at the MITR-II Reactor, R. D. Rogus, Ph. D. Thesis, Massachusetts Institute of Technology, 1994 10. "Design of the PGNAA Facility at the MITR-II Reactor for Multi-Element Analysis," S. Wirdzek, V. Kubali, Report to Prof. Harling, July 1989 11. Design and Construction of a Prompt Gamma Activation Analysis Facility and Improvement of the On-Line Beam Monitor System for the Medical Beam at the MITR-II, J-M. Chabeuf, M. S. Thesis, Massachusetts Institute of Technology, 1993 12. "A prompt gamma neutron activation analysis facility using a diffracted beam," 0. Harling, J. Chabeuf, F. Lambert, G. Yasuda, Nuclear Instruments and Methods in Physics Research B, Vol. 83, 1993, pp. 557-562. 13. "Cold Neutron Prompt Gamma Activation Analysis at NIST: A Progress Report," R. L. Paul, R. M. Lindstrom, D. H. Vincent, Journal of Radioanalytical and Nuclear Chemistry, Articles, Vol. 180:2, 1994, pp. 263-269 14. R.M Lindstrom, H.H. Chen-Mayer, V.A. Sharov, J.K. Langland, Y.T. Cheng, D.F.R. Mildner, "Installation of a Neutron Bender Lens for 38 Kent J. Riley Chapter 1: Introduction Spatially Resolved Prompt-Gamma Activation Analysis," Transactions of the 1996 American Nuclear Society Winter Meeting, November 1014, 1996, Washington D.C., Volume 75, pp. 16. 39 10 CHAPTER TWO Prompt Gamma Neutron Activation Analysis 2. O0 Figures of Merit To adequately assess the improvements that have been made to the PGNAA facility, it is helpful to outline a few figures of merit that reflect important performance characteristics. 2.0.1 Sensitivity Sensitivity is expressed in units of counts per second per microgram of the isotope being measured. For the PGNAA facility, the sensitivity for a given isotope is dependent upon three factors; the slow neutron flux at the sample position, the absolute efficiency of the detector, and the neutron 41 Improved Boron 10 Quantification via PGNAA and ICP-AES absorption cross section of the isotope being measured. Sensitivity is a good indicator of signal strength and detection efficiency, but contains no information about the background count rate that is seen by the detector. 2.0.2 Limit of Detection Limits of Detection (expressed in gg) are useful figures of merit because they combine information about the sensitivity and the background count rate of the system. To define a detection limit, one arbitrarily sets the detection limit as the amount of material that results in a signal that has a magnitude of twice its uncertainty, for a specified counting time. Mathematically, this can be expressed as: Equation 2.1 B = 2c Where B is the net counts under the boron beak, and GB is the uncertainty in the net counts under the boron peak. We can also write the following for GB: = N+R Equation 2.2 = B+2R Where N is the total counts (boron plus background) and R is the number of background counts under the 10B 42 peak. We arrived at Equation Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis 2.2 by realizing that onB is simply the quadrature sum of the uncertainty of the total counts and the uncertainty of the background counts, and by making use of the Poisson nature of counting statistics ( aR = KR ). We can then equate the right hand side of Equation 2.1 and the left hand side of Equation 2.2. Upon doing so, and realizing that the area under the boron peak is simply the product of the sensitivity S (cps/gg), the amount of boron in the sample C (gg), and the time the sample is counted for t (s) (B = CSt), we can rearrange and solve for C. The result for the detection limit C is given in Equation 2.3 (1): Equation 2.3 3.29 C-_ S C Rb t Rb = background count rate under 10B peak t = count time (sec) S = sensitivity (cps/gg) The above expression allows us to calculate a detection limit for a given counting time, provided we know the sensitivity and background count rate under the 10B peak. Lower background count rates and higher sensitivities will improve C (make C smaller), though the background count rate varies only as a root dependence, while the sensitivity is linearly inversely proportional. Longer counting times also yield better detection limits, though also only with a root dependence. 43 Improved Boron 10 Quantification via PGNAA and ICP-AES 2.0.3 Background Count Rates The preceding section demonstrated that the background count rate impacts the detection limit of a PGNAA facility. The background count rate itself can serve as a figure of merit. For the work described in this thesis, reference will be made to two different types of background count rates; the boron background count rate, and the gross integral count rate. The boron background count rate is the background count rate under the boron peak, as was defined in the previous section. The gross integral count rate will refer to the count rate in all 2048 channels of the MCA, in other words, the area under the entire spectrum. The gross integral count rate is useful in assessing the impact of system dead time and the effect of various facility modifications. We need to minimize the boron background to obtain the best detection limit possible, and we also need to minimize the gross integral background to keep the system dead time within reasonable limits. 2.1 Design Considerations 2.1.1 Design Goals 44 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis As mentioned earlier, we wish to lower the detection limits for the PGNAA system. To lower the detection limits Equation 2.3 tells us that we must accomplish one or both of the following goals: * improve (increase) the sensitivity of the system * reduce the background seen by the detector The sensitivity of the PGNAA system is directly proportional to the slow neutron flux seen at the sample position, assuming the detection efficiency is not varied. Increasing the flux by a factor of two will increase the sensitivity by a factor of two. The flux can be increased by removing the collimator shims inside the water shutter (see Figure 1.4) and by improving the graphite monochromator to improve an intense neutron beam. Improvements to the monochromator will be discussed in Section 2.3. Shim removal can be expected to increase the flux by as much as a factor of two, while improvements to the graphite diffracting crystals can probably increase the slow neutron flux at the sample position by a factor of 2-3. The background seen in the vicinity of the 10B peak (478 keV) is comprised of two major components. The most dominant component of the two is the continuum of background that arises from the Compton scattering of high energy photons. Annihilation photons are likely the largest culprit since the annihilation peak (511 keV) is by far the tallest peak in the spectrum. The second component of background are photons that do actually 45 Improved Boron 10 Quantification via PGNAA and ICP-AES come from 7Li emissions, but from places other than our sample. This is due to Boron impurities in some of the shielding material, as well as some beam components that have been made with Boron (collimator, upstream Boral shields). This component may also be due to slow neutron absorption in the lithium shielding near the detector, which can also give rise to 478 keV photons. The cross section for this reaction is small (- 40 mb) and the resultant peak in the spectrum would not be Doppler broadened. From Equation 2.1 it is clear that the detection limit is affected by the boron background count rate. By reducing the boron background, one can improve the detection limit for the system. The high gross integral background count rate also leads to considerable dead time (>10 %), even with a fast spectroscopy amplifier and an 800 ns fixed dead time ADC. The gross integral background must therefore be lowered to accommodate the higher count rates that will be associated with the higher sensitivity from increased slow neutron flux at the sample position. The gross integral background count rate at the PGNAA facility prior to the modifications described in this thesis was in excess of 6000 counts per second. Though increasing the flux would undoubtedly improve sensitivity, it was also clear that the background would have to be substantially reduced to realize the full benefit of any other improvements. To attack this problem, it was necessary to characterize the sources of the background. The following section outlines the method used to accomplish this task and summarizes the 46 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis major components of the background seen by the detector at the PGNAA facility. 2.1.2 Background Assay To effectively reduce the background, one must determine where the vast majority of the background arises from. A series of measurements were taken to isolate certain background events from the detector. Table 2.1 and Figure 2.1 summarize the results of these measurements that were taken prior to the modifications described in this thesis. JULU 11~i Component per xea or Room Backgrour Upstream Interactions Beam Spreading Sample Interactions 690 1580 1110 2680 6060 TOTAL Table 2.1: Summary of Background Components seen by Detector at 4DH3 47 Improved Boron 10 Quantification via PGNAA and ICP-AES Components of the Gross Integral Background Count Rate Seen by the HPGE Detector at 4DH3 7000 [ 6000 w 5000 0 Sample Interactions 00 Beam Spreading I Upstream Interactions El Area Background 4000 - 3000 r 2000 1000 PGNAA Bhckground Figure 2.1: Summary of Background Components seen by Detector at 4DH3 The component labeled Area or Room Background was measured with the water shutter filled, and the mechanical shutter closed. A gross count rate of 690 counts per second was obtained. This number is indicative of background that the detector sees from experiments that are nearby (e.g. silicon irradiation, in core experiments on the reactor top, etc..). The Area Background thus arises from photons that are not related to radiation specifically from the 4DH3 beam port. Upstream Interactions is simply the difference of the Area Background count rate and the count rate measured with the reactor operating, the water shutter drained, and the mechanical shutter closed. This component is due to 48 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis radiation (mostly neutrons) interacting in the shielding near the reactor face (i.e. upstream of the mechanical shutter - see Figure 1.4) and creating photons that reach the detector. The component labeled Beam Spreading is due to neutrons diverging from the collimated beam, striking the lead that surrounds the detector and creating high energy photons. These high energy photons will undergo pair production, which contributes to the large annihilation peak (511 keV) observed in the spectrum. Beam Spreading was measured by subtracting a measurement with the mechanical shutter closed from a measurement with the mechanical shutter open, but without a sample present. Again, the reactor was at full power and the water shutter was open in both cases. There are numerous interaction probabilities for a slow neutron incident upon a sample. Blood and tissue samples can contain several elements in a variety of abundances. For the samples we are particularly interested in, the interaction probabilities are dominated by boron and hydrogen. Other elements, such as sodium and chlorine can play a role, but their interaction probabilities are usually orders of magnitude lower. It is therefore reasonable to surmise that much of the background that arises from sample interactions is due to interactions with hydrogen. A slow neutron incident upon a hydrogen nucleus can either scatter from the hydrogen nucleus, or be absorbed by it (creating a 2.2 MeV photon). The scattered neutron can interact in the surrounding shielding (mostly lead) and create unwanted background photons. 49 Improved Boron 10 Quantification via PGNAA and ICP-AES Hydrogen nuclei that absorb slow neutrons will immediately form the only stable (ground) state of the deuteron and emit the excess energy in the form of a 2.2 MeV photon. The hydrogen absorption cross section is 0.33 b, more than four orders of magnitude lower than the boron absorption cross section. However, the high number density of hydrogen nuclei in a typical sample create a significant amount of 2.2 MeV photons, some of which will reach the detector. Not all of these photons that reach the detector will deposit their full energy there. The vast majority will undergo compton scattering, depositing only a portion of their energy before leaving the detector. These partial interactions will show up with a continuum of energies below the compton edge (corresponding to maximum energy loss in a compton scatter event), and part of this continuum will lie under the 478 keV boron peak. The sample interaction background component was measured by subtracting the count rate without a sample from the count rate with a 0.5 ml deionized water sample present. The water shutter and mechanical shutter were open, and the reactor was at full power. The following section outlines the modifications that were deemed desirable to reduce each of these background components as much as possible. 50 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley 2.1.3 Proposed Modifications 2.1.3.1 Background Reduction A glance at Table 2.1 shows that the majority of background activity is due to sample and upstream interactions. These components of the background can be at least partially controlled by lining the beam path with a lithium 6 enriched compound. This will insure that neutrons are either absorbed by the sample, thus generating useful photons, or are scattered by the sample and absorbed by Lithium 6. Lithium 6 primarily undergoes an (n,a) reaction (a = 941 b) with slow neutrons and this reaction path does not emit a photon. Lithium liners were used on the PGNAA facility prior to modification, but due to awkward geometry the liners did not effectively cover all of the surrounding shielding. Thus the improved PGNAA facility will house the collimated neutron beam with a Lithium "cage." This cage will have access ports for the sample and for the HPGE detector. The component of background that arises due to compton interactions (and thus only partial energy deposition) in the HPGE is impossible to control without implementing a compton suppression system. A compton suppression system would reject compton events in the HPGE detector by surrounding the HPGE detector with a high efficiency (NaI for example) detector. If a pulse is observed in both detectors within a certain window of Improved Boron 10 Quantification via PGNAA and ICP-AES time, then the event in the HPGE detector is rejected and not included in the display of the MCA. Referring to Figure 1.4, one can see that the sapphire crystal is not in an optimal position. By positioning the sapphire crystal upstream of the graphite crystal, it is possible to limit the upstream interaction component of the background seen by the detector. The sapphire filter will remove a great deal of the unwanted fast neutrons and photons from the direct beam, before they are able to interact in the shielding near the detector and generate background activity. (See Section 2.4 for a discussion of the sapphire crystal filtering properties.) The upstream interaction component should scale with the intensity of the fast neutron and photon component of the direct beam since slow neutrons have been adequately controlled in the unmodified facility with slow neutron absorbers. The upgraded facility will therefore incorporate sapphire filters that are upstream of the graphite diffracting crystals. The next largest component, beam spreading, arises from neutrons that diverge from the collimated beam and interact in the surrounding lead. This component will therefore also be controlled with the use of the Lithium cage that has been proposed in the preceding paragraphs. The remaining background component listed in Table 2.1, the Area Background, is simple to control. The detector at the PGNAA facility has a few lines of sight to surrounding experiments that are sources of photon 52 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis radiation By making more thorough use of lead shielding surrounding the detector, this component will be reduced. Currently, the collimator is composed of borated plastic. The photons generated by the boron in this plastic do not reach the detector, as long as the detector is far enough from the beam path. With the detector only 2 cm away from the sample, some of these photons can be seen. This component of the boron background count rate can be reduced by replacing the borated collimator with a lithated collimator. Doing so may also allow us to move the detector closer to the sample without increasing the boron background . 2.1.3.2 Water Shutter Another problem with the current system is that the water shutter in the beam port is no longer operable. When operating, the water shutter can be filled with water to block the beam when the beam is not in use. Likewise, the shutter can be drained when the beam is in use. Some time ago the existing water shutter was thought to have developed a leak. No water was observed to have collected near the biological shield face, so it was feared that water may be leaking from the other end, possibly into the reactor's graphite region. For this reason, the water shutter was completely drained and left that way. Unfortunately, this means that whenever the reactor is operating, activity is building in the shielding surrounding the PGNAA facility. This activity can contribute to the background seen by the HPGE detector at 53 Improved Boron 10 Quantification via PGNAA and ICP-AES 4DH3. A water shutter will also lower the dose rates at the beam port while the shutter is closed, permitting extended work in that area. This will be very useful for optimizing and aligning the graphite crystals, and doing other work on the spectrometer. The above reasons prompted the installation of a new working water shutter. To house the new water shutter, a new port plug was built, intended to replace the old plug at 4DH3. The design, construction and testing of the water shutter and port plug will be discussed in Section 2.2 2.1.3.3 Flux Increase The sensitivity of the PGNAA facility is proportional to the slow neutron flux at the sample position, the slow neutron absorption cross section of the isotope being measured, and the absolute efficiency of the detector being used. To improve the sensitivity for a given isotope, we must increase the slow neutron flux at the sample position, and/or increase the absolute efficiency of our detector. The latter can be accomplished by using a larger detector, using a higher efficiency detector (with a higher atomic number, for example), or by improving the solid angle efficiency (i.e. moving the detector closer to the sample). To accurately quantify the area under the boron peak, we must use a detector with an energy resolution sufficient to resolve the 478 keV boron peak and the 511 keV annihilation peak. The only practical choice for this type of high resolution spectroscopy is a high-purity germanium detector (HPGE). We are therefore constrained to a detector with a fairly low atomic 54 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis number (Z=32). By the same token, germanium crystals of sufficient purity and regularity are quite expensive to grow, so detectors that are much larger than a few centimeters in diameter become prohibitively expensive. The diffracted beam employed by the PGNAA facility at MIT already allows the detector to be positioned very close to the sample (-2 cm). Reducing the sample to detector distance to less than a centimeter or so becomes difficult because the detector begins to protrude into the neutron beam, which can create activation and raise the background count rate. Previous work has shown that even though the detector is so close to the neutron beam, it is sufficiently shielded with 6LiCO 2 so that neutrons cannot reach the HPGE crystal and degrade the performance of the detector (2). From the preceding discussion it is apparent that our current facility has nearly maximized the absolute detection efficiency of the PGNAA system. To achieve a significant gain in the sensitivity of the system, we must then increase the flux at the sample position. This thesis has taken several measures to accomplish that objective. The first, and most straightforward measure is the removal of the upstream collimator shims that are shown in Figure 1.4. These shims serve to limit the solid angle that neutrons in the reactor core can be emitted into, and still travel in a straight line to reach the graphite diffracting crystals. By increasing the solid angle, we can increase the number of neutrons striking the diffracting crystals and therefore increase the number of neutrons that meet the Bragg criteria to be diffracted toward the sample. An 55 Improved Boron 10 Quantification via PGNAA and ICP-AES estimate of how much the flux will increase can be obtained by considering the percent increase in the solid angle seen by the neutrons traveling from the core toward the graphite crystals. This simple calculation reveals that removing the collimator shims from the water shutter at 4DH3 should increase the flux by a factor of slightly less than 2 (1.8). The actual increase will be likely be lower than the factor of 1.8 due to the fact that the shims are not black to slow neutrons and that totally reflected neutrons from the surfaces of the collimator shims can contribute to the beam incident upon the graphite diffracting crystals. The second modification to improve the flux involves making more effective use of the graphite diffracting crystals. The graphite crystals diffract slow neutrons toward the sample position in straight lines. The neutron beam at the sample position (when it is uncollimated) is thus a projection of the illuminated portion of the graphite crystals. If we think of the diffracting crystals as a mirror, and the incident neutrons as traveling waves, we then realize that the neutrons are being reflected toward a focal point that is infinitely far away. By curving the graphite crystals in an appropriate fashion, we can move the focal spot of the reflected neutrons to the sample position. The focal spot of such a neutron beam will have a slow neutron flux that is much greater than a comparable spot in an unfocused neutron beam. A factor of 2-3 increase in the slow neutron flux can be reasonably expected from the implementation of a focused neutron beam (see 56 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Section 2.3.1). The design and construction of the focusing graphite crystals for the PGNAA facility will be discussed in Section 2.3. 2.1.4 Design Constraints Though much of the design will be unique to the component we are considering, there are a few overriding design constraints that must be kept in mind. Perhaps the most important from both a safety and design goal standpoint is to control fast neutron and gamma ray streaming. Any type of radiation will stream through small gaps where two parts form a junction. Streaming will occur even with tight physical tolerances. Furthermore, from a practical viewpoint, significant gaps or tolerances are desirable to reduce the cost of fabrication and to ease assembly. For these reasons, the shape of many components will incorporate steps so that undesired radiation does not have a straight path out of the beam port. Another important consideration are the tolerances of the materials we are using to the radiation they will be exposed to. These considerations will be especially important for the sapphire crystal, as it is a focus of our redesign effort. Along the same lines, one should select material that will activate as little as possible. This is beneficial not only for the purposes of background reduction, but perhaps more importantly for dose reduction during future work on the beam port. Finally, one must keep in mind that the beam port may be used for other purposes in the future. It may be necessary, for example, to remove the 57 Improved Boron 10 Quantification via PGNAA and ICP-AES sapphire crystal at some point. We need to design the crystal such that it can be retrieved quickly and easily since dose rates will be high during the retrieval. 2.2 Port Plug Design and Construction This section will discuss the design and construction of a new port plug for 4DH3, which houses a water shutter and a sapphire filter crystal. 2.2.1 Conceptual Design Three main objectives for this research were to remove the collimator shims upstream of the graphite crystals, move the sapphire filter crystal to a position upstream of the graphite crystals, and to install a working water shutter. Originally our group had considered modifying the existing port plug by removing the collimator shims, and inserting a new water shutter and sapphire crystal. This plan was abandoned in favor of modifying a port plug that was found in the storage area to accommodate a water shutter and the sapphire crystal, and then simply swap this plug with the plug already at 4DH3. It was believed that this plan would result in less radiation exposure to the workers involved since the two plugs could be easily exchanged. This plan was also deemed desirable because it would result in a neutron beam of 58 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis comparable size, instead of the reduced area beam that would result from inserting a water shutter inside the water shutter at 4DH3. Eventually it was determined that the port plug that was found in storage was not suitable for our needs. At this point it was decided to construct a new port plug altogether. The new port plug was constructed to fit any 4DH port of the MITR-II, and was designed to accommodate a removable water shutter, which will be described in subsequent sections. Figure 2.2 shows a side view of the port plug, the water shutter and all of the components of the final assembly. Engineering drawings for the entire port plug assembly have been included in Appendix A. Section A-A Section B-B Boron Carbide - Concrete a - * - Lithiated Paraffin [ - Boral * - Steel I - Lead [ - Aluminum 6061 All steel is mild steel unless otherwise indicated Figure 2.2: Side view of port plug assembly 59 Improved Boron 10 Quantification via PGNAA and ICP-AES The outer shell of the plug is constructed of 1/4" steel tubing with a 7 3/4" outer diameter. Two sections of steel tubing, with inner diameters of 4.0" and 5.6", comprise the center of the plug. The 5.6" inner diameter section has a length of 17 1/2", while the 4.0" inner diameter section has a length of 32". The front flange of the plug is constructed of stainless steel and matches the bolt pattern for any 4DH port. A flange made of steel connects the inner two inner sections of steel tubing, and a steel end cap seals the entire assembly. The outer 17" section of the port plug was filled with lead, followed by a 30" layer of heavy concrete mixed with steel punchings. The remaining inch of the plug on the reactor core end was filled with a layer of boron carbide. After construction, the entire plug was nickel plated to help prevent corrosion. The boron carbide absorbs any slow neutrons incident upon the plug, thereby limiting activation of the concrete fill and steel punchings. The dense concrete and steel punchings will attenuate the intense photon flux incident upon the core end of the plug. The heavy concrete also contains hydrogen, and therefore serves to thermalize fast neutrons. Finally, the remaining layer of lead will further attenuate photons that pass through the concrete or photons that are generated there via activation. A water shutter, constructed entirely of Aluminum 6061, sits inside the stepped inner diameter of the port plug. The entrance window near the reactor source is 1/8" a sheet of aluminum that is welded to the body of the water shutter. This thin window results in only about a 1% attenuation of 60 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis slow neutrons. The water shutter is also stepped, with inner diameters of 3 3/4" and 5 1/4". The step serves to control any streaming that may result due to air pockets that may collect in the top of the shutter after it has been filled with water. The water shutter bolts to the front flange of the steel port plug to prevent the shutter from rotating or moving. The rear section of the water shutter (with the smaller inner diameter) was designed to accommodate a 3.7" diameter sapphire single crystal. When the water shutter is closed, the crystal is immersed in water. The crystal was seated in a cylinder of thin (0.010") aluminum with tabs at the front and rear of the crystal (not shown in Figure 2.2). The front tabs can be grappled to pull the cylinder forward. The rear tabs will then meet the crystal, pushing it forward, allowing the crystal to be removed. The front section of the water shutter (inner diameter 5 1/4") houses a series of collimators. A rectangular channel (2 1/2" by 3") was machined down the center of a cylinder of borated paraffin that is 12" long and 5 1/4" in diameter. An identical channel was machined out of a lead cylinder that is 4" long and 5 1/4" in diameter. The two sections were then aligned and inserted in the large section of the water shutter, with the borated paraffin nearest the neutron source. The front of the water shutter is an aluminum plate that bolts to the flange of the water shutter. The seal is maintained by a static compression nitrile o-ring, which is resistant to gamma radiation damage. To provide a rigid compression surface, the front plate is 1/2" thick at the bolt holes and oring groove. The plate was thinned to 1/16" in the beam path to prevent 61 Improved Boron 10 Quantification via PGNAA and ICP-AES attenuation of slow neutrons. The 1/16" window will attenuate less than 0.5% of the slow neutrons traveling down the beam path. Inlet and outlet tubing were welded to aluminum plate, which connect to the drain and fill lines of a water reservoir. An aluminum end cap and boral plate attach to the end of the port plug nearest the reactor. The end cap was machined to properly mate with the step in the reactor biological shielding near the bolt-up rings (see Figure 1.3), and serves to limit streaming between the outer diameter of the water shutter and the inner diameter of the port plug. The boral plate will drastically reduce the slow neutron flux incident upon the end cap of the port plug. 2.2.2 Engineering Design 2.2.2.1 Sapphire Crystal The sapphire crystal sits inside the water shutter, at the end of tube nearest the reactor core. We therefore need to concern ourselves with the radiation tolerance of sapphire and the behavior of sapphire in water. If the sapphire crystal were to absorb even a small amount of water, it could drastically attenuate the slow neutron beam when the water shutter is empty or open. A literature survey was performed to determine if any adverse effects might arise from the sapphire crystal sitting in water, particularly water absorption or corrosive reactions. Nothing in the 62 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis literature indicated that sapphire would absorb water, nor were any corrosion problems discovered between water and sapphire. A simple wetting test was also carried out to determine whether or not water would bead up on the surface of the crystal as the water shutter was opened. Severe beading could significantly degrade the slow neutron flux via slow neutron scattering from hydrogen. To see how the water might drain from the surface of the crystal, the crystal was immersed in a water bath and slowly removed. As the crystal was removed, the water sheeted smoothly off the polished surface of the crystal. No beading was observed on any of the polished surfaces of the crystal. Slight beading was observed around the perimeter of the cylinder (which was not as finely polished). The beading was deemed insignificant since it was very slight and would not be in the path of the neutron beam. The 4DH3 beamport views a slow neutron source of about 8 x 1013 n/cm 2 sec in the D2 0 reflector tank beneath the MITR core, and the neutron flux in the 4DH beamports have a cadmium ratio of 8 (3). It is possible to estimate the flux that the sapphire crystal will be exposed to by considering the portion of the reflector tank that is viewed by 4DH3 as a point source of neutrons. If we assume the neutrons in the reflector tank are emitted isotropically, then one can estimate the percentage of flux that reaches the sapphire crystal by calculating the solid angle that the crystal subtends and dividing by 4n. Such calculations have been shown to agree with flux 63 Improved Boron 10 Quantification via PGNAA and ICP-AES measurements to within a factor of 5 or better (2). Upon performing this calculation, we find that the slow neutron flux at the position of the sapphire crystal is approximately 1 x 1010 n/cm 2 sec, while the epicadmium neutron flux is approximately 1 x 109 n/cm 2 sec (from the cadmium ratio), with the water shutter open. Data found from a literature search on single crystal sapphire indicates that a fluence of fast and epithermal neutrons (E > 0.5 eV) in excess of 1018 n/cm 2 would be required before an observable change in neutron transmission properties could be observed (4). Other researchers have reported on the swelling that radiation may induce in single crystal materials. The increase in volume for a sapphire crystal (for a variety of types and grades) is less than 1% for a fast neutron (E > 0.1 MeV) fluence of 1 x 1021 n/cm 2 (5). None of the reports indicated the effects that prolonged slow neutron irradiation have on the properties of sapphire single crystals. However, the vast majority of the literature surveyed support the use of sapphire crystals as a filter to obtain a beam of slow neutrons, and therefore must have exposed the crystals to considerable slow neutron fluences. Likewise, no mention is made of the effects of photon irradiation, but the crystals were certainly exposed to photon fluences as well, since photon contamination is an unavoidable part of any fast or slow neutron beam. From the data reported in the literature, it is clear that the sapphire crystal will be able to withstand irradiation at the 4DH3 beamport for at least several years before a fluence is reached that will cause a significant change in its performance or physical characteristics. Since the crystal will sit at the 64 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis rear of the water shutter it will be continually exposed to the flux from the reactor core, regardless of whether the water shutter is closed or open. For this reason, a duty factor has not been accounted for. 2.2.2.2 Water Shutter As mentioned earlier, the water shutter is constructed entirely of aluminum 6061. Two sections of different sized tubing (5 1/4" ID and 3 3/4" ID) each with 1/8" wall thickness were joined with an aluminum flange that was welded to each piece. A thin aluminum window (1/8") was welded onto the inner diameter of the small section of tubing. A flange of 7 1/2" in diameter was welded onto the opposite end. The flange mates with a seal plate of equal diameter, an appropriate o-ring and groove, and 8 equally spaced 7/16-20 bolts. A nitrile o-ring can reasonably endure 107 R before its compression set will be affected and leaks can occur (6). The photon dose rate at 4DH3 port box has not been measured while the reactor is at any significant power. Such measurements were, however, made on the 6SH4 beamport, which has a line of sight into the reactor vessel that is comparable to 4DH3. At a power of 20 kW, a dose rate of 24 R/hr was measured at the port box of 6SH4. This dose rate can be linearly scaled to 5 MW, which yields a photon dose rate of 6,000 R/hr (7). This value can be used as a conservative estimate of the photon dose rate experienced by the o-ring at 4DH3. The actual dose rate will be lower due to the fact that the o-ring does not sit in the direct beam, 65 Improved Boron 10 Quantification via PGNAA and ICP-AES the beamport at 4DH3 is smaller than 6SH4, and the photon beam will also be filtered by the sapphire crystal, which will lower the photon dose rate. Even with these conservative assumptions, the o-ring at 4DH3 is projected to last several tens of years. The seal plate also contains welded tubing for water inlet and outlet. To open and close the water shutter, a reservoir system will be used. To fill the water shutter, the water shutter will be placed under vacuum and then an appropriate valve will be opened to allow the water to flow into the evacuated space. The water shutter will therefore need to withstand the pressure exerted by the atmosphere once it is evacuated. Figure 2.3 shows a schematic of the reservoir system used for the water shutter at 4DH3. To close the water shutter, we would close valves A and B, leaving valves D, E, and C open. We would then use the vacuum pump to draw a vacuum on the water shutter, connecting the pump at position 3. Once an appropriate vacuum was reached, valve E could be closed, and valve A could be opened, allowing the water in the reservoir to flow into the vacuum of the water shutter. A similar procedure can be applied to drain the water shutter by connecting the vacuum pump at position 1. Residual water can be pumped out by opening valves B, C, and E and connecting the vacuum pump at position 2. If this procedure is to be performed, however, a pump suitable for pumping water vapor must be used. 66 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Water Trap E 3 --~~-~~~-- Figure 2.3: Schematic of the reservoir system used to open and close the water shutter at 4DH3. A vacuum pump can be connected at positions 1,2, and 3 depending on whether or not the water shutter is to be filled or drained. A simple calculation of the radial and hoop stresses that the water shutter would endure while under vacuum demonstrated that the walls of the aluminum tubing carried a safety factor of 60. The following formula can be used to evaluated the hoop stress, which is the largest stress in a cylindrical pressure vessel (8). Equation 2.4 h - pr / t In the above equation, p, is the pressure exerted on the vessel, which is generally assumed to be an internal pressure. The above equation is also valid for external pressures, as is the case with the water shutter (9). Using Equation 2.4, (and appropriate values for the wall thickness, t = 1/16" and 67 Improved Boron 10 Quantification via PGNAA and ICP-AES the radius of the cylinder, r = 2.0") the maximum hoop stress is calculated to be 4 MPa, which is well below the yield strength of 55 MPa for untreated, fully annealed aluminum 6061. A calculation of the stress induced in the end windows of the shutter is less straightforward and was not carried out. However, the entire water shutter was tested under vacuum and both end windows demonstrated sufficient strength. Other than the loads associated with being under vacuum, the water shutter will see no significant loading. After the water shutter was completely welded and assembled, a simple leak test was conducted by immersing the water shutter (full of only air at atmospheric pressure) in a large water bath. No air bubbles were observed to rise from the water bath due to possible leaks in the shutter. The shutter was then subjected to a more thorough leak test using a helium leak detection unit. To detect leaks, the water shutter was pumped down to a suitable vacuum and connected to a mass spectrometer. Helium was then sprayed around the outside of the chamber. Any leaks would allow the helium to enter the chamber and be subsequently recorded in the mass spectrometer. While under vacuum, the end windows of the water shutter (particularly the 1/16" window at the large end) were carefully observed to insure that they could withstand the stress of being under vacuum. Neither window showed significant deflection or deformation while under vacuum. Furthermore, the helium leak test revealed no significant leaks in the water shutter, and the shutter was deemed ready for operation. 68 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley 2.2.2.3 Port Plug The new port plug for the 4DH3 beamport was constructed to the engineering specifications detailed in the MITR-I drawing P17-62-4A (Neutron Spectrometer S-2 Collimator Shield Plug), with some exceptions. As previously mentioned, the new plug is constructed entirely of steel (except the front flange which is stainless steel), and then nickel plated, whereas the old plug is constructed entirely of aluminum. The new plug was also designed to accommodate the removable water shutter. The new plug matches the old plug in all of the critical dimensions and tolerances; namely the outer diameter, flange thicknesses, bolt patterns, weld types and strengths, and concrete density. Furthermore, the inner diameters of the port plug were designed to fit the water shutter with close tolerances (± 0.05"). An engineering drawing of the new port plug is included in Appendix A. Figure 2.4 shows two photographs of the final water shutter and port plug assembly. The first photograph shows the assembly with the seal plate removed so that the inner lead and borated paraffin collimators are visible. The rear of the seal plate is visible in this photograph, showing the o-ring and the water inlet and outlet holes. The second photograph shows the seal plate attached, with the water inlet and outlet tubing welded into place. The thicker outer part of the seal plate is visible, as is the machined center that comprises the thin aluminum neutron window. 69 Improved Boron 10 Quantification via PGNAA and ICP-AES Figure 2.4: Photographs of the final port plug assembly. The end cap is removed (left photo), revealing the lead collimator that sits inside the water shutter. The rear side of the end cap (to the right of the plug) shows the water inlet and outlet holes and the nitrile o-ring seal. With the end cap attached (right photo) the aluminum inlet and outlet tubing welded to the cap is visible. 2.2.3 Port Plug Installation In March of 1996, the port plug was fully assembled and tested, and was to be installed during an extended reactor maintenance shut down period. All of the shielding surrounding the 4DH3 beamport was removed. The arrangement and location of all the shielding was documented with photographs and notes, especially the masonite layers and shielding surrounding the port box. The drain and fill lines to the old water shutter 70 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis were disconnected and removed. With all of the shielding removed, the dose rates in the direct beam (after 4 days of reactor shutdown) were approximately 5 R/hr, without any auxiliary shielding in the beamport. A chain and winch were attached to the old port plug via an eyebolt mounted in the top and bottom of the front flange of the plug. The winch was used to tighten the chain to try to pull the plug out of the reactor biological shield. Unfortunately, even after tightening the winch to exert the maximum force possible (- 2000 lb), the port plug did not move. It seemed likely that there was a considerable amount of corrosion (since the old water shutter had been leaking) that was causing the plug to stick. An attempt was made to try to break and loosen the corrosion by applying an impulse. The opposite end of the winch and chain were connected to the transporter (a hand-driven forklift device with a capacity of several thousand pounds). The force on the winch was reduced so that there was some slack in the chain and very little force on the port plug. The transporter was then driven away from the plug, to jerk on the eyebolts attached to the flange. Initial jerks performed at low transporter speeds proved unsuccessful, and increasingly higher speeds were attempted. Eventually, it was feared that damage may be done to the flange or the transporter and the attempts were ceased. The winch was again loaded to see if the plug had loosened at all, but the plug still showed no movement. An attempt was made to increase the force applied to the plug by using an arrangement of jacking bolts. The 6 holes in the port plug were drilled 71 Improved Boron 10 Quantification via PGNAA and ICP-AES and re-tapped to the next largest tap size (5/8-11) to provide the jacking bolts with a leverage surface on the face of the port box. Unfortunately, the bolt pattern on the plug is not evenly distributed over the face of the flange, (the bolt pattern is the same as on the flange of the plug shown in Figure 2.4) so the force would not be uniformly distributed over the face of the flange. Nevertheless, the loading would be greater and more uniform than with the winch arrangement. 6 jacking bolts were screwed into the re-tapped holes and tightened in a uniform fashion. No movement of the plug was observed even as the bolts were tightened to an applied force of approximately 8,000 lb (estimated by Ed Block, Reactor Operations). Upon further tightening of the bolts, the flange was observed to bow and an audible popping noise was heard, but no movement of the plug was observed. The load was removed and the face of the port plug was inspected. No obvious damage was noticeable on the face and it was suggested that the popping noise was due to the rupture of a weld somewhere between the plug and the flange. At this point it was clear that whatever is holding the plug in place is stronger than any static load that the flange of the plug can support. A final effort was made to apply a large static load while also applying a moderate to large impulse. The plug was again loaded with the jacking bolts as described in the previous paragraph. A slide hammer was used to repeatedly impulse the front flange while under a static load. Increased static load and increased impulse (both in frequency and magnitude) proved unsuccessful. Two of the jacking bolts were removed, replaced with eyebolts, and the winch 72 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis and chain were reconnected to the plug and the transporter. Impulses were applied with the transporter with the plug under static load. This too proved unsuccessful, and alternate plans began to be considered. While removing the shielding from the 4DH3 beamport, much of the shielding, the port box, and goniometer that houses the graphite crystals were found to be corroded. The amount of corrosion present seemed to imply that the water shutter had been leaking from the front end (at the port box) and could possibly be repaired. The front seal plate for the water shutter was removed, a new gasket was made and the seal plate was replaced. Subsequent testing of the water shutter, however, indicated that a leak was still present. Regardless of how much water was pumped into the shutter, the same volume was always pumped out (approximately 2 liters). This behavior suggests that water only begins to leak out of the shutter once the water reaches a certain level. During the testing no water was observed to leak out of the front of the shutter, indicating that the leak is at an inaccessible location. Faced with an inoperable water shutter and a port plug that was unable to be removed, the possibility of installing the new port plug in another 4DH port was investigated. There are six such ports, one of them is used for the Junior Physics Laboratory (4DH1), three others are obscured by the shielding for the silicon irradiation facilities (4DH2, 4DH5, and 4DH6). The sole remaining port, 4DH4, housed an old neutron scattering experiment that no longer sees much use. 4DH4 is situated directly adjacent to the 73 Improved Boron 10 Quantification via PGNAA and ICP-AES silicon irradiation unload shielding, and the diffracted neutron beam would require the HPGE detector to directly abut the silicon unload port. This plan was deemed undesirable because of the high photon background that the detector would be exposed to in that area, and because of space constraints. Some consideration was given to diffracting the neutron beam away from the silicon unload side toward an open area with comparatively low background. This plan was also not feasible because the right edge of the port box would interfere with the diffracted beam (see Figure 1.3), and would involve a great deal of work to construct new shielding. The 4DH3 beamport was the only remaining option, and it was decided to use the 4DH3 beam port with the old plug in place. The old water shutter housed a set of stainless steel collimator shims that vertically divided the beam into three equal segments. The collimator shims sat in a rectangular box frame made of stainless steel. The frame is approximately 1/2" thick along the top and bottom, and 3/8" along the sides. The collimator shims were easily removed from the frame and placed in the wall storage area. The frame itself also seemed to be corroded into place because repeated attempts to remove it were unsuccessful. Since the frame was unable to be removed, installing a water shutter would mean further collimation of the beam, allowing fewer neutrons to strike the graphite diffracting crystals. At this point, the idea of a water shutter was abandoned and it was decided to insert the sapphire crystal directly into the existing water shutter. 74 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley Inserting the sapphire crystal into the available aperture (1 11/16" x 1 7/8") meant that the sapphire crystal (3.7" diameter cylinder, 6" long) had to be cut to the proper shape. A cutting layout on the crystal determined that two bars of the proper width and height could be obtained from the already available 3.7" diameter sapphire crystal cylinder. This would allow 12" of sapphire to be inserted into the beam coming from the reactor core, (a discussion of the motivation behind this decision, as well as the neutron and photon attenuation characteristics of sapphire single crystal will be given in Section 2.4.) which would provide a slow neutron beam, with lower photon and fast neutron contamination. To insert the sapphire bars into the beam aperture at 4DH3, special insertion jigs were designed and constructed. The purpose of these jigs was twofold: 1) to insure that the sapphire crystals would fit tightly against the inner walls, and 2) to accommodate for any irregularities that the crystals may encounter while being inserted along the length of the aperture. From the many days of work at the 4DH3 beamport, it was fairly evident that the channel narrowed in a few sections toward the reactor core. This was discovered while machined blocks of lead and borated paraffin were being inserted into the channel for interim shielding purposes.. The pieces were observed to fit easily at the face of the port box, but then began to stick as they were inserted. The insertion jigs are comprised of aluminum Lbrackets with slots to accommodate the sapphire rectangular bar. 75 Improved Boron 10 Quantification via PGNAA and ICP-AES Figure 2.5: A photograph of the insertion jigs containing the rectangular sapphire crystal bars. The jigs were used to insert the sapphire crystals into the water shutter at the 4DH3 beamport. Figure 2.5 shows the two insertion jigs containing the rectangular bars of sapphire, and Appendix A contains engineering drawings for the two insertion jigs. The bars are sitting on top of a spring that is made of 0.002" sheets of stainless steel. The springs were made by folding the steel sheet into an accordion shape, making a major fold along the steel sheet to form an L-shape (to match the bracket), and then trimming any corners that may stick out. The sheets then act like a spring to push the crystals up and to the left, (in Figure 2.5) keeping them snug against the inner wall, but allowing the crystals to deflect when a region of narrowing is approached. The springs sit in the bottom of a groove that was machined in both surfaces of the bracket. The crystals were cut such that the bottom edge of the crystal will always overlap with the edge of the groove in the jig so that there is no streaming of radiation along any small cracks. The two jigs were inserted as 76 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis mirror images of one another, i.e. one was inserted with the jig to the top and to the left, and the other inserted with the jig to the bottom and the right. This would help control any streaming between the jig and the wall of the channel. Figure 2.5 also shows slotted holes in the two jigs that contain feeds for aircraft cables. The aircraft cable was looped and inserted through the two feeds, then fit with an aluminum rivet on the opposite side of the feed to prevent the cable from pulling back through the feed hole. The loop of aircraft cable can then be used to pull the jig (and the crystal) out of the beamport, should it need to be retrieved. This entire assembly was tested with a bench top mock-up. An exact replica of the channel in the 4DH3 beamport was found in a storage room for the MITR-II reactor. A plastic block was machined to the exact shape of the sapphire crystal bar and inserted into the mock-up with one of the jigs shown in Figure 2.5. The mock crystal and jig could be easily inserted and removed. Furthermore, it was not possible to slide a 0.001" stainless steel shim between the mock crystal and the wall of the mock-up. This indicates that radiation streaming between these two surfaces in the actual beamport will be minimal. The bars of sapphire crystal were properly oriented on the jigs with the springs, (see Section 2.4 for a discussion of the dependence of crystal orientation on sapphire transmission properties) and lubricated with a graphite powder and acetone mixture. The jig with the longest cable loop was inserted into the beamport so that the rear face of the crystal was 77 Improved Boron 10 Quantification via PGNAA and ICP-AES approximately 40" deep. Care was taken to insure that the crystal was not inserted too far, thereby striking the rear of the water shutter (48" deep) and damaging either the crystal or the shutter window. The remaining crystal with the short cable was inserted so that the rear face was approximately 18" deep. Section 2.4 will discuss the impact that the 12" of sapphire crystal had on the photon and fast neutron dose rates surrounding the 4DH3 beamport, as well as the resultant slow neutron flux incident upon the graphite crystals. Figure 2.6: Composite drawing depicting the final configuration of the port plug at 4DH3, including the two 15 cm sections of sapphire crystal. The water inlet and outlet lines have been omitted since the water shutter is no longer functional. Figure 2.6 above shows a composite drawing of the final configuration of the port plug at 4DH3. Since the water shutter is no longer functional, the water inlet and outlet lines for the water shutter have been omitted. The 78 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis figure shows the orientation of the two insertion jigs and how they press the sapphire crystal sections toward opposite corners. Although the water shutter is inoperable, the water shutter seal at the laboratory end of the port plug was resealed with a new rubber gasket to prevent activation problems with argon gas in the room atmosphere. Though not shown in the diagram (because their detail is too fine), each insertion jig is fitted with loops of aircraft cable that can be grappled to remove the sections of sapphire. 2.3 Focusing Monochromator Design This section describes the design and construction of a neutron focusing crystal diffraction arrangement for use at the PGNAA facility 2.3.1 Conceptual Design As mentioned in Section 1.2.1.1, the PGNAA facility at the MITR-II makes use of a diffracted slow neutron beam. Neutron diffraction (also called Bragg diffraction) can be understood by considering the wave properties of the neutron. A slow neutron, incident upon a periodic lattice of nuclei, can scatter coherently from those nuclei. If we think of the incident neutron as a wave, traveling in a straight line, then the outgoing scattered waves will constructively interfere if the outgoing waves have the same phase. This condition of matching the outgoing phase can be met when the distance that 79 Improved Boron 10 Quantification via PGNAA and ICP-AES the neutron must travel between planes of nuclei is equal to integral multiples of the wavelength of the neutron. Figure 2.7: Schematic illustrating the concept of Bragg diffraction Figure 2.7 shows a schematic of the concept of Bragg diffraction. The incoming neutron waves (represented by ki) each coherently scatter from nuclei on different planes, which are separated by a distance d. The lower incident wave must travel a greater distance before it scatters, a distance equal to dsin(6). The lower outgoing scattered wave (kf) must also travel an extra dsin(0), thus the total extra distance traveled is equal to 2dsin(O). The phase of the two outgoing waves will match when the extra distance traveled by the lower wave is equal to the wavelength of the incident neutrons. This condition is known as the Bragg criteria and is expressed in the equation below. 80 Chapter 2: Prompt Gamma Neutron Activation Analysis Equation 2.5 Kent J. Riley nA = 2d sin(0) The factor of n in Equation 2.5 represents contributions from neutrons with higher order wavelengths (i.e. neutrons with wavelength equal to half, one third, etc.... the extra distance traveled). Equation 2.5 implies that the outgoing scattered wave will be composed only of neutrons with the selected wavelengths. In practice, such a pure monochrome beam is not possible to achieve. The crystal matrix that the neutrons scatter from is imperfect in that some regions of the crystal contain lattice planes that are slightly misaligned with respect to the alignment of another region. This inherent misalignment is called the mosaic of a crystal. The more perfect a crystal is, the smaller its mosaic. The mosaic of a crystal therefore presents a range of angles about the Bragg angle to incident neutrons, allowing neutrons in a small band of wavelengths to be included in the diffracted beam for each of the nominal wavelengths given by Equation 2.5. For the PGNAA facility, a large mosaic is desirable since we are seeking to achieve a large slow neutron flux and not a purely monochrome beam. Though the mosaic of the crystal used at the PGNAA facility is relatively small, (the mosaic for the pieces of pyrolitic graphite were measured - see below) the effective mosaic was increased by shimming several layers of graphite so that a small angle offsets each layer and the Bragg condition is met for a larger range of energies in the MaxwellBoltzmann energy distribution of the neutron source. Improved Boron 10 Quantification via PGNAA and ICP-AES We can further utilize the wave properties of neutrons by creating a diffraction arrangement that directs the diffracted neutrons toward a focal spot. In the same way that a lens or a focal mirror can focus a beam of incident light (thereby creating a higher light intensity at the focal spot), the wave nature of neutrons allows us to focus a beam of neutrons onto the sample. By using a graphite crystal curved to an appropriate radius, the outgoing neutrons will converge on the focal spot. Figure 2.8 demonstrates this schematically. Figure 2.8: Schematic illustrating the focusing effect of curved reflecting surfaces. In Figure 2.8, 0 represents the angle between the incident neutron beam and the vertical diffracting planes of the crystal lattice, which is often called the rock angle, or when the Bragg criteria is satisfied, the Bragg angle. 82 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Figure 2.8 shows a surface that is curved around a horizontal axis (referred to as the tilt axis) which results in what will be referred to as vertical focusing. Vertical focusing is so named because the vertical extent of the beam is focused to a (horizontal) line. Similarly, horizontal focusing would focus the horizontal extent of a beam to a vertical line (requiring curvature about the vertical, or rock axis), and the combination of the two would result in a beam that is focused to a point. Basic principles of optics can be used to arrive at an appropriate expression to relate the Bragg angle, the distance from the focal spot to the diffracting crystal, and the radius of curvature of the diffracting crystal (10). A detailed derivation of the relevant formula will not be given here, rather the important result for vertical focusing will be stated. Equation 2.6 R +=f sin( O) In the above expression, R is the radius of curvature of the graphite crystals, s is the distance from the source to the graphite crystals (source distance), f is the distance from the crystal to the sample (focal distance), and 0 is the Bragg angle. For the MITR-II, the source distance is 106" (distance from end of re-entrant thimble to graphite crystals), the focal distance is 40" (though this is somewhat flexible), and the Bragg angle will be 210 (see Section 2.3.2 for a discussion of selecting the optimum diffraction angle). 83 Improved Boron 10 Quantification via PGNAA and ICP-AES With these parameters, we can calculate that the radius of curvature necessary for the graphite crystals is 20.8", or about 1/3 of a degree. Instead of using a continuous piece of graphite with the proper curvature, the focusing monochromator is composed of several thin, flat strips of graphite, which are arranged in a holder with the proper curvature. Using strips of graphite is advantageous for two reasons. First, to obtain a graphite crystal of the appropriate shape would require 6-8 weeks of lead time by the manufacturer, and a considerable cost. A suitable focusing monochromator was constructed in about 3 weeks, using available pieces of single crystal graphite. Second, to focus the beam, we require a small mosaic (a large mosaic will result in a broader diffracted beam, which will tend to blur any focusing effects), yet we also seek a large mosaic to diffract as much of the slow neutron energy spectrum as possible, as described in the preceding paragraph. Fortunately, with a focusing monochromator constructed of several pieces, both of these goals can be reached. To sample as much of the slow neutron spectrum as possible, we want a large mosaic about the rock axis, so that many neutron energies have a chance of meeting the Bragg criteria. However, to focus in the vertical direction, we seek a small mosaic about the tilt axis so that focusing effects will not be blurred. By using strips of single crystal, relatively low mosaic graphite, we can arrange them so that the mosaic about the rock axis is large, while the mosaic about the tilt axis is small. It is not possible to obtain a piece of single crystal graphite with a large mosaic in one direction, and a small mosaic in another. 84 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis After collecting all of the single crystal graphite available, it was determined that there was enough graphite to form 5 layers in the focusing monochromator. The mosaic of the available graphite was measured to determine how wide the strips that form the curvature should be, and how far the rock angle should be offset for each layer. The mosaic was measured on the well collimated beam of the Student Spectrometer system (4DH1 beamport) at the MITR-II. The graphite crystals were positioned 1.8 m from the 1 mm cadmium slit that collimates the neutron beam at 4DH1. The graphite crystals diffracted neutrons toward a 3He detector, positioned 40 cm away at an angle of 420 (corresponding to a Bragg angle of 210), and collimated to 0.5 cm. A rock curve was obtained by slowly changing the angle between the 0002 planes of the graphite crystal and the incident neutron beam, while recording the count rate measured by the 3He detector (connected to a preamplifier, amplifier, 2000 V high voltage supply, single channel analyzer, scaler and ratemeter). The full width at half maximum (FWHM) of a plot of count rate versus nominal angular position is related to the mosaic of the crystal and the collimation of the neutron beam and the detector by the following formula: (11) Equation 2.7 MS = (FWHM)2 85 Improved Boron 10 Quantification via PGNAA and ICP-AES The mosaic spread (MS) of the diffracting crystal is simply the FWHM of the rocking curve, minus a correction for the collimation of the neutron beam (Cb) and the detector (Cd). Figure 2.9 below shows a rocking curve taken from one of the two large pieces of single crystal graphite that was available for this work. Using the FWHM shown in Figure 2.9, and the collimation parameters described in the preceding paragraph, a mosaic of 1.20 is calculated for graphite piece #1. 86 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Rocking Curve for Single Crystal Graphite #1 500 450 400 ) 350 300 ' r 250 g 200 cU 150 100 50 0 15 17 19 21 23 25 27 Nominal Crystal Position (degrees) Figure 2.9: Rocking curve used to calculate the mosaic spread of the single crystal graphite piece #1. Similar measurements and calculations were carried out for the other large piece of graphite crystal that was available. Measurements showed that crystal #2 has a mosaic spread of about 1.4'. All measurements were carried out with the crystals oriented at a Bragg angle of approximately 210 (±t0.50). With the values for the mosaic for the crystal, the size of the strips to form the curvature, and the angular offset could be decided upon. 87 Improved Boron 10 Quantification via PGNAA and ICP-AES Each layer of graphite was offset approximately 1/2 FWHM from the layer beneath it by placing a shim beneath one end (see Section 2.3.4 for details on aligning the pieces of the focusing monochromator). This results in an offset of about 0.60 - 0.70 between each layer, for a total spread of approximately 3.3'. The neutron beam that exits the port plug at the 4DH3 beamport is 1.625" high. The total angular change over the vertical extent of the focusing monochromator is therefore; 1.625/20.8 = 0.078 radians = 4.50. The number of vertical strips that are required is then simply the angular change of the vertical extent divided by the mosaic of the crystal being used. For the crystals described in the preceding paragraphs, 4 strips in the vertical direction will adequately focus the slow neutron beam. Additional strips will not increase the slow neutron flux at the focal point much, due to the blurring effect of the mosaic that was described earlier. By considering the size of the focused neutron image of the source, and the effective size of the source without focusing, we can obtain an estimate of the gain in flux due to neutron focusing that is to be expected. The following formula expresses the ratio of the extent of the unfocused image to the extent of the focused image (12). A derivation of this formula will not be provided here, rather the reader is referred to any standard optics text. Equation 2.8 Gain = H M HS ( 1+ 1 88 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis In the above equation, li is the distance from the source to the crystals (106"), lo is the distance from the crystals to the focal spot (-40"), HM is the height of the monochromator (1.5"), and Hs is the height of the source (1.33"). Using this formula, we can expect the slow neutron flux to increase by a factor of approximately 2.6. 2.3.2 Diffraction Angle Optimization A design optimization was carried out by analyzing how the sensitivity of the PGNAA system varies with the neutron diffraction angle (and thus neutron energy). As mentioned earlier, the sensitivity is proportional to the slow neutron flux incident upon the sample, the cross section of the isotope being measured, and the absolute efficiency of the detector being used. Clearly, the detection efficiency will not be affected by a change in neutron energy. The cross section, and the population of neutrons within a finite energy band of the Maxwellian spectrum are, however, dependent on the neutron energy being examined. Moreover, the amount of slow neutrons transmitted by the sapphire filter crystal is dependent on the neutron energy. The functional parameters of all these variables were investigated and combined to give a composite functional dependence of the sensitivity of the PGNAA system versus neutron energy and corresponding diffraction angle. 89 Improved Boron 10 Quantification via PGNAA and ICP-AES 2.3.2.1 Sapphire Filter Crystal Measurements made on the transmission properties of a sapphire single crystal as part of this research (see Section 2.4) and data from the literature provided the slow neutron attenuation coefficient as a function of energy. The data from the literature was plotted and fitted to a polynomial curve as shown in Figure 2.10 (13). Sapphire Neutron Attenuation Coefficient as a Function of Neutron Energy I 0.14 I - ''~~'''''-~ ' Y = MO + Ml*x + ... M8*xq + M9*x 9 - 0.12 '^1 ! i 0.1 /" 0.08 0.06 m Reference 13 0.04 0.02 I ''''''''''''''' 0 I . I 0.1 0 0.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.16 Neutron Energy (eV) Figure 2.10: Slow neutron attenuation coefficient for sapphire single crystal as a function of neutron energy, showing the fourth order polynomial curve fit parameters. Data was taken from Reference 13. A fourth order polynomial (as shown in the figure) fits the data quite well. The slow neutron attenuation coefficient therefore has the following 90 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis 4 3 empirical energy dependence: g(E) = 0.04 - 1.61E + 37.1E 2 - 201E + 362E . The factor e -"(E)t has been calculated for a range of energies, and normalized to the maximum value over that range. 2.3.2.2 Maxwellian Thermal Flux Distribution The population of neutrons that are in thermal equilibrium with their surroundings is represented by the following familiar expression, which is simply the product of the neutron speed and the Maxwellian thermal neutron density distribution as a function of energy (14). 2 Equation 2.9 (E) 1 3 2 1 2 kT 2nC E exp kT T is the temperature of the media, k is Boltzmann's constant, m is the mass of a neutron, and E is the neutron energy. The above expression is a differential distribution, meaning that the expression on the right is not meaningful unless it is multiplied by differential element of energy, dE. After doing so, the resulting expression (O(E)dE) represents the flux of neutrons that have an energy within dE about energy E. The above expression can be written in terms of any variable that is related to energy; neutron speed, neutron wavelength, or for our purposes, the Bragg angle. The graphite crystals contain reflecting planes that are within some range of angles (de) about the nominal Bragg angle 0. Using the Bragg criteria (given in Equation 2.5), and the DeBroglie relationship (15) which provides the 91 Improved Boron 10 Quantification via PGNAA and ICP-AES neutron wavelength as a function of velocity, we can derive an expression for neutron energy, E, as a function of Bragg angle, 0. This expression, along with the Jacobian for the differential element dE (found by calculating IdE/dO I) can be inserted into Equation 2.9 to arrive at the following expression. -h 2 h 4 e 2 md2kTsin 2 (0) COS() Equation 2.10 2d 4 0(2m sin 5 (0) This expression provides the flux of slow neutrons that have been diffracted within dO about the Bragg angle 0 as a function of the angle 0. It is important to note that the shape of this curve is much different than the shape of O(E) or O(v), as shown in Figure 2.11. This is due to the fact that energy, velocity, wavelength, and Bragg angle are not related to each other in a linear fashion. The corresponding differential elements (dE, dv, dX, dO) are therefore also not linearly related and will have different functional dependencies. The differential distribution will then have a shape that corresponds partially to the functional dependence of its differential element. 92 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Figure 2.11: The Maxwell-Boltzmann thermal neutron flux distribution as a function of energy (E), speed (v) and Bragg angle (0), plotted versus neutron energy. The differential elements for each curve are not linearly related and therefore change the shape of the curve. Equation 2.10 will be evaluated at several Bragg angles, normalized to the maximum value in the range of evaluated angles, and multiplied by all of the other components, each of which is evaluated at the appropriate energy. 2.3.2.3 Absorption Cross Section The absorption cross section of several elements (including Boron) exhibits what is called 1/v behavior in the low energy region. This 93 Improved Boron 10 Quantification via PGNAA and ICP-AES description simply implies that as neutron energy decreases, the absorption cross section increases, and it does so in a fashion inversely proportional to the square root of the energy (or inversely proportional to the velocity). For the purposes of this analysis, a 1/v cross section was normalized to a neutron energy of 0.001 eV, and multiplied with the normalized parameters described in the preceding and following sections. 2.3.2.4 Coherent Neutron Scattering Cross Section Another important factor affecting the slow neutron flux at the sample position is the coherent scattering cross section of the graphite diffracting crystals. A higher cross section will result in more neutrons being diffracted toward the sample. A derivation of the coherent scattering cross section is quite involved, but the relevant result is quite simple. The coherent scattering cross section carries a 1/E dependence (16), along with other terms that relate to the structure of the crystal lattice and the scattering length of the isotope. For this analysis, a 1/E factor has been normalized (again to 0.001 eV) and combined with the other normalized parameters described in the preceding paragraphs. 2.3.2.5 Optimization Results All of the parameters described in the previous section have been combined into a single composite function, which represents the PGNAA sensitivity as a function of Bragg angle, per unit of differential Bragg angle. 94 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis The composite function has been plotted versus Bragg angle and the corresponding neutron energy, as shown in Figure 2.12. This plot was generated by evaluating each of the described functions at the appropriate angle (and/or corresponding neutron energy) and multiplying the results. PGNAA Sensitivity vs. Diffraction Angle and Neutron Energy 0.242 0.061 0.028 Neutron Energy (ev) 0.016 0.010 0.007 1.000 0.800 40 600 0 400 0.200 0 000 0000 5 15 Diffraction (degrees) Angle 20 25 35 Diffraction Angle (degrees) Figure 2.12: Composite function for PGNAA sensitivity plotted versus Bragg angle and corresponding neutron energy. The peak occurs at approximately 190 . The above figure shows that the maximum sensitivity occurs at a Bragg angle of approximately 190. At a Bragg angle of 210, the sensitivity falls to about 98% of the peak value. Therefore, only a small gain would be realized by changing the diffraction angle to 210. Since changing the Bragg 95 Improved Boron 10 Quantification via PGNAA and ICP-AES angle would involve a considerable amount of work to change the shielding at 4DH3, it was decided to leave the Bragg angle at 21'. 2.3.3 Construction A frame was constructed to hold the graphite pieces in place with the proper curvature. The frame was constructed entirely of aluminum 6061. A slab of aluminum was first cut to an appropriate size to accommodate all of the graphite pieces. The pieces spanned an area of 1.75" tall by 3.75" wide, which is more than large enough to cover the beam aperture at the 4DH3 beamport (1.65" tall by 1.33" wide). The frame was therefore milled, from an aluminum slab, to a size of 2.25" tall by 4.0" wide by 0.25" thick with a vertical curvature with a radius of 20.8". Immediately above and below where the graphite strips sit, 6 holes were drilled and tapped to accommodate 3-40 aluminum screws. The screws penetrate through a cover plate that applies light compression to the graphite strips to hold them into place. The cover plate is a sheet of 1/32" thick aluminum sheet, cut to the proper size and drilled with 6 clearance holes to accommodate the 3-40 screws. The cover plate is also curved slightly (to an approximate radius of 21") so that even compression is applied over all of the graphite strips. The bottom 1/4" of the aluminum frame was trimmed to 1/8" so that the clamp in the goniometer assembly could easily accommodate the frame. The frame was then machined, using a programmable milling machine, to obtain a radius of 96 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis exactly 20.8" along the inner surface, with the peak of the curvature occurring roughly in the center of the frame. Each of the graphite pieces were placed on the frame, care was used to insure that each piece was properly aligned as it was placed (see Section 2.3.4). Each graphite strip was cut to a width of 7/16" by using a metal straightedge and a sharp utility knife to repeatedly score the crystal. As each piece was cut, the edges near the cut began to exfoliate, which could cause the crystal to lie improperly. The edges were carefully pressed back down, and where necessary, gently filed using jewelers files. The length of each piece varied, depending on the size of the crystal that it originated from. Most pieces were approximately 1 7/8" long, thus requiring 8 to form a layer, while some were 3 3/4" long, requiring only 4 to form a layer. Each layer was carefully tacked into place using a small amount of adhesive (rubber cement or Duco spray adhesive). The cement was weak enough to permit a piece to be repositioned without damaging the crystal when it was removed. Each layer was offset by using pieces of folded aluminum foil as a shim between the each layer of graphite. The thickness of each shim varied, depending on the length of the piece being shimmed, however, the angular offset of each piece was verified during the alignment procedure described in the next section. After all of the pieces were aligned, shimmed, and tacked into place, the aluminum cover was attached to firmly hold all of the pieces in place. The cover was then removed and the alignment of the top layer was re97 Improved Boron 10 Quantification via PGNAA and ICP-AES checked to be sure that the cover did not disturb the alignment of any of the pieces. The cover was again securely attached and the assembly was then ready for installation into the goniometer assembly. Figure 2.13 below shows the fully assembled focusing monochromator. The frame is labeled in the bottom of the picture, with successive layers of graphite stacked on top. The curvature of the frame is so faint, it is difficult to see in the photograph. Figure 2.13: The fully assembled focusing monochromator. The several strips and layers of graphite are visible. The faint curvature (R = 20.8") of the holder (lower surface) is difficult to make out. The assembly shown in Figure 2.13 was then installed in the goniometer assembly of the 4DH3 beamport (drawing number P-17-1-4D). The lower edge (on the right side Figure 2.13) was seated in the clamp of the goniometer assembly. A shim was added so that when the clamp was tightened, the graphite crystals (when positioned at a Bragg angle of 21') sit 98 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis exactly in the center of the neutron beam emitted from the port plug at 4DH3. The controls of the goniometer assembly (which allows three rotational directions, rock, tilt, and pitch) were lubricated and tested to be sure that they were in working order. The goniometer and all of the shielding at 4DH3 were then reinstalled. The performance of the focusing monochromator was then tested; the results and discussion of the testing will be presented in Section 2.5 2.3.4 Crystal Alignment In order for the several strips of single crystal graphite to accurately focus the beam of slow neutrons, each piece of graphite had to be carefully aligned. The alignment procedure was carried out using a laser, the aluminum frame to hold the graphite pieces, a jig to hold the frame, and a screen to view the reflected laser beam. In order to use the laser to align the pieces, it was first necessary to verify that the optical surface of the single crystal graphite is parallel to the 0002 crystallographic planes of the graphite. Neutrons diffract from the crystallographic planes, while a laser beam will reflect from the surface of the graphite. It is necessary to insure that the two surfaces are parallel so that a beam of neutrons will respond in the same fashion that the laser beam does during alignment. This verification was carried out with two simple experiments at the Student Spectrometer facility at the MITR-II. 99 Improved Boron 10 Quantification via PGNAA and ICP-AES In the first experiment, a piece of the graphite crystal was mounted to the goniometer assembly using a padded clamp. The surface of the graphite crystal was kept flush against the mounting surface of the goniometer assembly. The graphite crystal was then rotated to a Bragg angle of 21' (the 3He detector was again positioned at 420 and connected to an appropriate preamplifier, amplifier, voltage supply, and rate meter) and the peak of the rocking curve was then found using the fine adjustment knobs of the goniometer. The peak of the rock curve was observed to occur at a nominal goniometer setting of 63.6 ± 0.050 (the uncertainty in reading the scale of the goniometer). The neutron beam was then turned off and the graphite crystal was carefully inverted (so that the surface that had faced the neutron beam is now flush against the mounting surface) without disturbing any of the goniometer or equipment settings. The peak of the rock curve was again sought, and was found to occur at 63.5 ± 0.050 on the goniometer scale. This measurement implies that the two surfaces of the graphite crystal are parallel to each other and to the crystallographic planes of graphite to within at least 0.05 ± 0.035'. The skew of the crystallographic planes with respect to the surface (call this parameter 0) will manifest itself as a movement of 20 in the peak of the rocking curve after the crystal has been inverted. From this experiment it is clear that the optical surface and the crystallographic planes of the graphite are parallel to within a few tenths of a degree, much less than the mosaic spread of the crystal (1.2' - 1.4'). 100 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley In the second experiment, a laser beam was aligned parallel to the incident neutron beam (± 0.10). The neutron beam was turned on and the graphite crystal was rotated into the Bragg position by locating the peak of the rocking curve. Figure 2.14 shows a schematic depicting the arrangement used for this experiment. The neutron beam was then turned off and the laser beam was turned on, so that it reflected off the graphite crystal toward the detector. A screen was used to view the laser reflection, which appeared as a diffuse illumination due to the mosaic of the graphite crystal. The center of the reflection was determined (± 1 mm) and was found to coincide with the center of the detector (positioned 41 mm away). Since the peak of the rocking curve and the reflection of the laser were observed to coincide, (within an experimental error of about 0.250) the optical surface and the crystallographic planes of the graphite were determined to be parallel. 101 Improved Boron 10 Quantification via PGNAA and ICP-AES incident neutron beam laser aligned parallel to neutron beam allel neutron and er beams scree laser graphite crystal 'aligned so that peak intensity strikes 3He detector collimated 3 He detector itron and Figure 2.14: Schematic depicting the experimental arrangement used to determine that the optical surface and the crystallographic planes of the graphite crystals are parallel to each other. With the results of the two experiments, the laser alignment of all the pieces was now ready to be carried out. Figure 2.15 shows a photograph of the apparatus that was used to carry out the alignment. A laser was mounted to allow precision translation (± 0.001") along the vertical direction of the crystals. A jig was mounted to the table to contain the aluminum frame, which could translate freely in the horizontal direction. The vertical and horizontal translation would allow the laser to strike anywhere on the frame without having to disturb the graphite crystals. This allowed the alignment of each piece of graphite crystal to be checked. A viewing screen was mounted 10.4" above the surface of the graphite crystals. The laser was arranged such that the reflection was nearly 102 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley perpendicular (approximately 750) so that the focal spot would fall on the viewing screen. This arrangement not identical to the situation that will exist at 4DH3, (a beam striking a reflecting surface positioned at an angle of 21' relative to the incident beam, and the reflected beam traveling to a focal spot 41" away) but it is an equivalent arrangement from an optics standpoint. The alignment process is intended to insure that all of the graphite strips follow the 20.8" radius of curvature. By using a beam perpendicular (or close to perpendicular) to the reflecting surface, and a viewing screen that is 10.4" away, we can insure that the pieces will follow the correct curvature. Figure 2.15: Photograph of the alignment apparatus for positioning the many pieces of graphite crystal. The bottom of the photograph shows a layer of crystals with the laser reflecting from one of the pieces. The top right portion of the photograph shows the reflection viewing screen with a ruler scale. 103 Improved Boron 10 Quantification via PGNAA and ICP-AES A grid on the reflection screen was then oriented so that its axes coincided with vertical and horizontal translation. The center of the jig was located and the corresponding reflection was marked on the viewing screen; this would serve as the focal spot for aligning all of the pieces. With the focal spot marked on the viewing screen, each piece was placed in the frame and the reflection was observed on the viewing screen. The reflection on the viewing screen was generally a diffuse spot approximately 1/4" in diameter, though not always symmetric. The diffuse nature and size of the reflection indicated that the small laser beam (-2 mm diameter) was sampling the slight disorder in the surface layer of crystals, though may not be indicative of the bulk mosaic properties of the deeper lattice planes. The center of each reflection was observed to coincide with the focal spot marked on the viewing screen to within 1/16" or better, which implies that the tilt of each piece was adjusted to ± 0.340 or better (arctan(0.0625/10.4)). Horizontal translation did not cause the reflection to move away from the focal spot, except when the laser struck a surface blemish on the graphite. Occasionally, a piece would not reflect toward the focal spot, which indicated that the edges of the piece were causing it to be improperly tilted. Firmly pressing the edges, or touch-ups with the jewelers file were sufficient to properly orient the crystal. Once the first layer was sufficiently aligned, the pieces were lightly tacked into place by applying a thin layer of rubber cement to the aluminum 104 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis frame. The rubber cement was placed only near the edge of the pieces, away from the direct beam, and covering only a few square millimeters. The cement was used sparingly and the thickness of the glue layer was approximately 0.005: thick. The hydrogenous component of the glue should therefore have very little effect on the slow neutron beam. Subsequent layers were aligned in the same fashion, by insuring that the reflection coincided with the focal spot. Shims were added between each layer to offset each layer by about 0.6'. The angular offset was verified by viewing the horizontal deviation of the focal spot for each successive layer. Each shim (made of aluminum foil) was adjusted until the proper reflection on the viewing screen was observed. Subsequent layers of graphite were aligned and shimmed in exactly the same fashion, using rubber cement where necessary. A total of 5 layers were included before attaching the clamp and installing the system in the goniometer assembly. The preceding sections have discussed improvements that were made to the graphite monochromator assembly for the PGNAA facility. The effect that these improvements have had on the facility will be described and discussed in Section 2.5. 105 Improved Boron 10 Quantification via PGNAA and ICP-AES 2.4 Sapphire Filter Crystal Measurements A cylindrical, single crystal sapphire, (grade CZ) 15 cm long and 9.4 cm in diameter was purchased from Union Carbide Crystal Products in December 1995. A sapphire crystal was chosen to act as a filter that would heavily attenuate fast and epithermal neutrons, as well as photons, while only slightly attenuating slow neutrons. Data found from a literature search on the attenuation properties of single crystal sapphire indicated that sapphire performed better than any other single crystal materials such as quartz, silicon, or bismuth. For example, a 15 cm sapphire crystal will attenuate 99.4% of neutrons with energy 0.4 eV or higher, approximately 80% of 4.0 MeV photons, while attenuating only 30% of slow neutrons. To achieve such a high fast neutron and photon attenuation with other crystals would mean attenuating the slow neutron flux by 50% or more. The literature search on the transmission properties of sapphire also revealed that it is important to "tune" the sapphire crystal to the neutron beam to obtain maximum slow neutron transmission. Sapphire is single crystal aluminum oxide (A12 0 3 ), also known as corundum, with a hexagonal lattice arrangement (17). The crystal structure of sapphire is such that the orientation of the various planes of the hexagonal lattice can affect the 106 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley constructive and destructive interference patterns of the coherently scattered (transmitted) slow neutrons. For this reason, the crystal should be properly oriented, or tuned, to obtain the maximum constructive interference in the transmitted neutron beam. The sapphire crystal was therefore tuned, again using the neutron beam at the Student Spectrometer facility at the MITR-II. Other properties of the sapphire crystal were also investigated, such as the attenuation properties and the uniformity of the crystal. Figure 2.16 shows a schematic of the experimental arrangement for the measurements described in this section. neutron beam III I Cd chopper wheel with 1mm x 3mm slits wIth li-- 0.2 m I +_ sapphire crystal T 1.1 m He 3 ,graphite crystal (at 20.4 degrees) Figure 2.16: Schematic of experimental setup for measurements on the sapphire crystal. 107 Improved Boron 10 Quantification via PGNAA and ICP-AES The neutron beam passes through a series of collimators and a cadmium chopper wheel. Unless otherwise noted, the cadmium chopper wheel was fixed so that the 1mm wide by 3mm high slit coincides with the beam collimator, thereby transmitting a well collimated neutron beam. The neutron beam then passed through the sapphire crystal toward the graphite diffracting crystal from the focusing monochromator assembly described earlier. The diffracting crystal was mounted to the goniometer and situated at a Bragg angle of 210, while the 3He detector was positioned at 42'. The goniometer was then used to finely adjust the angle of the diffracting crystal to achieve the maximum count rate in the detector (the final adjusted Bragg angle was 20.80). A Bragg angle of 21' was chosen so that the properties of the crystal could be evaluated under the conditions that exist at the PGNAA facility (e.g. Bragg angle of 210, corresponding to 0.015 eV neutrons). The various measurements made with this experimental arrangement will be described and discussed in the remainder of this section. These measurements were made to compare with data published in the literature, and to evaluate characteristics of the crystal that are important to our application. Other measurements, taken after the crystal had been installed in the 4DH3 beamport to insure that the crystal was performing as expected, will be described in Section 2.5. 108 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis 2.4.1 Crystal Uniformity Test The crystal purchased from Union Carbide is of the highest (CZ) grade, optical quality sapphire, and the crystal is guaranteed to be extremely uniform. To investigate the uniformity of the crystal, the well collimated neutron beam described earlier was directed at the crystal and the transmitted beam intensity (after diffraction) was measured in the 3 He neutron detector. In a truly uniform crystal, the transmitted intensity should be the same, regardless of where the beam strikes the crystal, provided that the rotational orientation of the crystal is unchanged. Tranmitted Beam Count Rate vs. Position in Crystal 250 200 0 150 So I SI 100 - 50 - 0 1 1 3 2 Position 3 2 Nominal ~ 4 4 5 Nominal Position Figure 2.17: Transmitted beam count rate vs. Nominal position in the sapphire single crystal. The count rate does not significantly change 109 Improved Boron 10 Quantification via PGNAA and ICP-AES regardless of where the beam is positioned, indicating a very uniform crystal. The transmitted intensity was measured at several positions on the sapphire single crystal, while keeping the crystal in a fixed rotational orientation. The positions that were sampled are shown schematically in Figure 2.18. Figure 2.17 shows the transmitted beam intensity plotted versus nominal position in the sapphire single crystal. The error bars in the figure represent the 3% statistical uncertainty of each data point. No appreciable change in the transmitted beam is observed with any of the positions, and the line shown in Figure 2.17 can be drawn as flat and still remain within the error bars of the measurement. These data indicate that the crystal is quite uniform. FRONT VIEW OF SAPPHIRE 3.7" Figure 2.18: Schematic showing the locations at which the uniformity of the crystal was tested. 110 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley 2.4.2 Tuning Measurements The tuning measurements were carried out with the neutron beam striking position 0, shown in Figure 2.18 (approximately along the cylindrical axis). The crystal was marked in 11.60 increments by marking an appropriate distance on a piece of tape and wrapping it around the crystal. The marks on the tape were aligned with a reference marker in the neutron beam path. After each incremental rotation, a laser beam (aligned with the neutron beam) was used to insure that the neutron beam was striking the same spot on the crystal. At each rotational position, the count rate from the 3He detector was recorded. Figure 2.19 shows a plot of the transmitted neutron count rate versus the angular position of the sapphire crystal. The data shows no clear trend, except for some possible, erratic periodicity, presumably associated with the Bragg scattering off crystallographic planes that contribute as they are rotated into the proper orientation. The difference between the minimum (18.6 cps) and maximum (26.0 cps) is substantial, amounting to a net difference in transmission of about 30%. The data reveals a set of 4 maxima, each of which is approximately the same magnitude, within error bars. The last maxima (at approximately 3000) seems to be a bit more stable than the others because the drop on either side is not as steep. This point was chosen as the optimally tuned position so that 111 Improved Boron 10 Quantification via PGNAA and ICP-AES in case the crystal was somehow slightly misoriented, the loss in slow neutron flux would not be as severe. When the large cylindrical crystal was cut into rectangular bars, the orientation was carefully marked so that the crystals could be inserted with the proper orientation. Rotational Position of Sapphire Crystal vs. Transmitted Count Rate Sapphire Rate Position of Count Rotational Transmitted vs. Crystal 290 AAA 270 "250 P230 2 10 190 1 7n i | 0 100 200 i 300 400 Rotational Position (degrees) Figure 2.19: Transmitted neutron count rate plotted versus rotational position of the sapphire single crystal. 112 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis 2.4.3 Transmission Measurements Several transmission measurements were made on the sapphire crystal to determine how slow neutrons, fast neutrons and photons would be attenuated. The maximum count rate arising from the 0.015 eV neutrons transmitted through the sapphire crystal is 260.2 (± 5%) counts per 10 seconds (from Figure 2.19). The count rate in the 3He detector was also measured without the crystal present, leaving the goniometer and equipment settings unchanged. The count rate without the sapphire filter present was 416.3 (± 5%) counts per 10 seconds, which means that a 15cm sapphire crystal transmits 63 ± 4.5% of slow neutrons. We can compare this transmission value with data from the literature. Nieman, Tennant, and Dolling report a slow neutron attenuation coefficient of 0.023 cm -1 for sapphire single crystal that has been properly tuned at 0.015 eV (13). Using a length of 15 cm, we calculate an expected transmission of 71% (e-0. 023 (15 )). This agrees fairly well with the measured transmission of 63%, and is nearly within the 7% statistical uncertainty of the measured transmission value. Measurements were also made on the transmission properties of fast neutrons and photons. The cadmium chopper wheel was rotated so that the two apertures did not overlap, allowing only fast neutrons (E > 0.5 eV) to be transmitted down the beam path. A Tissue Equivalent Proportional Counter (TEPC) was used to measure the neutron dose rate in the beam. The TEPC 113 Improved Boron 10 Quantification via PGNAA and ICP-AES will respond to slow as well as fast neutrons, but the cadmium chopper should sufficiently reduce the slow neutron component of the beam so that the TEPC slow neutron response is small. The dose rate, measured at a distance of 1.5 m from the cadmium chopper wheel, was 310 mrem/hr. The sapphire crystal was then placed in the neutron beam, directly in front of the chopper, so that the distance from the end of the crystal to the TEPC was roughly 1.3 m. The dose rate in this configuration was 3.0 mrem/hr. The sapphire crystal therefore reduces the fast neutron dose rate by more than a factor of 100. This is in rough agreement with calculations (using the scattering cross section of sapphire) which indicate that a 15cm crystal should attenuate 99.4% of epithermal and fast neutrons (13). Similar measurements were performed using a photon exposure meter based on a Geiger-Muller detector. The photon dose rate without the crystal present measured 19.0 mrem/hr, while the dose rate with the crystal present measured 2.1 mrem/hr. Correlation with calculations or cross section data is difficult since the photon energy spectrum at the Student Spectrometer facility is unknown. Nevertheless, the sapphire crystal reduces the photon dose rate by nearly a factor of 10 and a similar attenuation can be expected when the crystal is installed in a similar beam used for the PGNAA facility. Table 2.2 summarizes the results of the transmission measurements, and compares the measured results to values calculated from data in the literature. 114 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Slow Neutron (E Measured % Calculated % Unfiltered Filtered 416.3 cps 260.2 cps 63 + 4.4% 71 ± 5.0% 310 mrem 3.0 mrem 1.0 + 0.14% 0.6 + 0.01% 19.0 mrem 2.1 mrem 11.1 ± 1.6% 16.5 + 0.3%* at 4.0 MeV = 0.015 eV) Fast Neutron (E > 0.5 eV) Photon * - Assuming good geometry Table 2.2: Summary of measured and calculated transmission percentages for single crystal sapphire. Another experiment was performed at the Student Spectrometer facility to measure the transmission of slow neutrons as a function of neutron energy. In this experiment, the graphite diffracting crystal was removed, and a BF 3 neutron detector was placed in the direct path of the neutron beam at a distance of 1.38 m from the cadmium chopper wheel. The chopper wheel was set in motion, and was gated with a multichannel analyzer (MCA) so that the time it takes for a neutron travel from the chopper wheel to the detector can be measured and recorded. The MCA then sorts events into arrival time bins, according to the time that the pulse is received from the detector. The MCA therefore collects a histogram of arrival times, which can be used to calculate neutron velocities (knowing the distance traveled) and neutron energies. By recording a spectrum with and without the sapphire 115 Improved Boron 10 Quantification via PGNAA and ICP-AES crystal present, we can see which energies of neutrons are most heavily attenuated. Figure 2.20: Neutron time of flight energy spectrum for an unfiltered neutron beam (top) and a beam filtered with 15 cm of sapphire single crystal (bottom). Figure 2.20 shows the two spectra that were collected during this experiment. It is clear from the two curves that the sapphire crystal attenuates all neutron energies of the incident beam to some extent. A close look at Figure 2.20 reveals that approximately 50% of the neutrons at 0.015 eV are attenuated, which does not agree with our earlier measurement (and published data) of approximately 63% attenuation. This discrepancy could be 116 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley caused by the fact that both curves in Figure 2.20 include some sort of background continuum that results from spurious arrival time events. These events are due to fast neutrons that penetrate the cadmium wheel, even when a slit and the collimator are not aligned. They may also arise from detection events that are from the previous or subsequent neutron pulse, instead of the neutron pulse that is currently gated. However, not all of the area under the tails in Figure 2.20 may be associated with spurious events; some are true events that should not be subtracted as part of the background. It is therefore difficult to apply an accurate background correction to the above spectra. Nevertheless, even without a proper background correction, the data can be evaluated to indicate useful, semi-qualitative information. The unfiltered spectrum in Figure 2.20 peaks at an energy of approximately 0.029 eV. The MCA is collecting a differential distribution of events that are indicative of the neutron flux as a function of speed; or the number of neutrons per unit area and unit time within dv about speed v. However, the detection efficiency for the BF 3 detector carries a 1/v dependence because the thermal neutron cross section varies inversely with the speed of the neutron being absorbed. The collected spectrum will therefore be proportional to the number density distribution and not the flux distribution (4 = nv, so 4/v = n). The Maxwellian distribution (for the number density, instead of flux as shown in Equation 2.9) can be evaluated to show that the maximum will 117 Improved Boron 10 Quantification via PGNAA and ICP-AES occur at an energy of 0.028 eV, for a system at a temperature of 50 'C (average reflector temperature of the MITR-II). The slow neutron distribution shown in Figure 2.20, therefore agrees with the expected slow neutron distribution of the MITR-II reflector. The attenuation behavior as a function of neutron energy can be observed by plotting the ratio of the filtered spectrum to the unfiltered spectrum versus neutron energy. The result is a plot of the transmitted fraction of neutrons versus neutron energy, as shown in Figure 2.21. Figure 2.21: Fraction of transmitted neutrons plotted versus neutron energy for a 15cm long sapphire single crystal filter. Transmission is greatest at approximately 0.02 eV, in rough agreement with Figure 2.10. 118 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley Transmission clearly reaches a peak at approximately 0.02 eV, which is in rough agreement with the attenuation coefficient for sapphire plotted in Figure 2.10. The attenuation of neutrons at high energies shown in Figure 2.21 is not as great as predicted from calculations (Figure 2.10) and the dose rate measurements performed earlier. This discrepancy may be due to errors associated with poor counting statistics in channels away from the peak of the spectrum (especially with the filtered spectrum), and due to the problem with background correction mentioned earlier. Nevertheless, the trend in the data clearly shows that neutrons of a particular energy (- 0.02 eV) are preferentially transmitted. 119 Improved Boron 10 Quantification via PGNAA and ICP-AES Figure 2.22: Comparison of measured attenuation coefficients versus data published in the literature. Published values from (13). Figure 2.22 shows a comparison of the measured attenuation coefficients at each energy and the attenuation coefficients published in the literature (13). In spite of the shortcomings of this analysis, the agreement is quite reasonable. The measured data shows lower attenuation than expected at high neutron energies, and an overestimate of the attenuation coefficient in the region of 0.02 eV. Again, these discrepancies are likely due to the background correction problem mentioned earlier. In spite of these 120 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley discrepancies, the general trend of the measured data is in agreement with published data. 2.4.4 Conclusions From the measurements described in this section, it is clear that the 15 cm long sapphire single crystal purchased from Union Carbide will attenuate fast and epithermal neutrons by a factor of 100, and will attenuate the photon dose rate by at least a factor of 10. The 15 cm crystal will result in a loss of no more than about 37% of the incident slow neutron flux. Due to the excellent performance of the sapphire single crystal, and the fact that two rectangular bars could be cut from the large cylinder of sapphire single crystal, it was deemed worthwhile to insert a total of 30 cm of sapphire into the beamport at 4DH3 (as described in Section 2.2.3). While the additional 15 cm of crystal would result in the loss of another 30-37% of slow neutron flux, this loss would be more than made up for by the removal of the collimator shims (which should result in an 80% increase in the slow neutron flux). Meanwhile, the fast neutron flux would be reduced by another factor of 100, and the photon dose rates would be reduced by another factor of 10. This would provide for a very clean neutron beam incident upon the graphite diffraction crystals, relatively free of fast and epithermal neutron and photon contamination. Several measurements were taken at 4DH3 after the sapphire crystals had been installed to evaluate the performance of the 121 Improved Boron 10 Quantification via PGNAA and ICP-AES 30 cm sapphire filter. These measurements will be described and discussed in Section 2.5. 2.5 Final Configuration and Performance of Upgraded Facility 2.5.1 Sapphire Filter Crystal Measurements Several measurements were taken after the two sapphire bars had been inserted in the 4DH3 beamport. The photon dose rate in the beam centerline at the port box was 10 R/hr (after only 1 day of reactor shutdown) prior to inserting the sapphire crystal. After inserting one 15 cm section of sapphire, the photon dose rate dropped to 150 mR/hr, a reduction in the photon dose rate by nearly a factor of 70. The drastic reduction in the photon dose rate indicated that the photon spectrum during reactor shutdown is considerably softer than if they were 4 MeV photons, which would result in only a factor of 10 reduction (see Table 2.2). Insertion of the second section of sapphire crystal only reduced the photon dose rate to 100 mR/hr. The lower photon attenuation of the second crystal indicates that the photon spectrum seen by the second crystal is considerably harder than the photon spectrum originating from the core, or that the remaining dose rate is comprised mostly 122 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley of activation gammas that do not travel in the path of the sapphire crystal. Nevertheless, a net reduction of a factor of 100 in the photon dose rate is reasonable and will considerably reduce the background dose rates in the area. Before restoring the shielding at 4DH3, the slow neutron flux was measured at the face of the port box, using gold foils and the cadmium difference technique (18. A similar measurement had been performed several years ago by Frederique Lambert, while the collimator shims were still in place (and without any sapphire filters in the beam) (19). Frederique reports a peak flux in the beam of 8.4E+08 n/cm 2 sec, normalized to a reactor power of 5.0 MW. Frederique also reports a cadmium ratio of approximately 7.7 for the 4DH3 beamport. The measurement performed after the removal of the collimator shims and the insertion of 30 cm of sapphire single crystal yielded a flux of 9.8E+08 n/cm 2 sec, again normalized to 5.0 MW. It is worthwhile to mention that the cadmium correction for the latter measurement proved to be negligible. This is reasonable since the sapphire crystals should reduce the epicadmium component of the beam by several decades. Unfortunately, the cadmium ratio was not able to be accurately quantified, but it is believed to be in excess of several thousand. Recall that the removal of the collimator shims was expected to increase the slow neutron flux by a factor of 1.8, while the 30 cm of sapphire crystal is expected to attenuate approximately 50% of slow neutrons. We therefore expect the latter measurement to yield a flux slightly lower than 123 Improved Boron 10 Quantification via PGNAA and ICP-AES 8.4 n/cm 2 sec, rather than the measured value, which is 16% higher. This small discrepancy may arise from several factors. First, the removal of the collimator shims may have increased the flux more than expected, or the sapphire crystal may be attenuating fewer slow neutrons than expected. Second, there may be systematic error in the measurement performed by Frederique. She used a series of foils, arranged in a cross over the beam aperture, some of which were cadmium covered. Her measurements do not show the slow neutron flux to peak at the beam centerline, as one would expect, but rather slightly below the centerline. This anomaly may be due to slow neutron flux suppression if the cadmium covered foils were too closely spaced, or improper cadmium correction, since the cadmium foils had a different spatial location than the bare foils. The measurements performed after the collimator removal and sapphire insertion were taken along the beam centerline, with the bare and cadmium covered foils in the same location, during two separate irradiations. Frederique's, measurement may therefore indicate a flux that is lower than the actual flux value, explaining the discrepancy mentioned earlier. In spite of the small inconsistency of the slow neutron flux measurement, it is clear that the removal of the collimator shims resulted in an increase in the slow neutron flux by at least a factor of 1.8. Furthermore, it is clear that the sapphire crystal has not reduced the slow neutron flux by more than 50%. Measurements made during reactor shutdown indicate a factor of 100 attenuation in the photon dose rate. 124 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis The goniometer assembly (including the focusing monochromator) was installed and the shielding surrounding 4DH3 was reassembled. The dose rates surrounding the masonite shielding were then measured to compare with the dose rates measured in that area prior to the insertion of the sapphire crystals. Measurements of the photon dose rate, neutron dose rate (using the TEPC), and fast and slow neutron count rates (using a lithium scintillation detector and moderating sphere) were taken at several places around the masonite shielding. Similar measurements were performed by the Reactor Radiation Protection Office (RRPO) in 1991 (20). Location D B G Thermal Fast Photon Dose Rate Neutron CR Neutron CR (cpm) (com) (mR/hr) Fast Neutron Dose Rate (mR/hr) 130 7,000 30,000 350 9 100 7.5 100 8.5 N/A 3,500 N/A 5,000 N/A 4,500 8,500 50 10,000 1,000 N/A 70 N/A 95 N/A Table 2.3: Comparison of dose rates and neutron count rates surrounding the masonite shielding at 4DH3. Bold values indicate measurements taken after the removal of the collimator shims and insertion of the sapphire crystals. N/A indicates that no significant count rate or dose rate could be measured. Table 2.3 compares the dose rate measurements at a few locations, before and after insertion of the sapphire crystals (values in bold). An entry of N/A indicates that no significant dose rate or count rate could be measured. Figure 2.23 shows the locations at which the measurements were 125 Improved Boron 10 Quantification via PGNAA and ICP-AES taken. Measurements at positions other than those shown in the figure and table were taken, but all measurements yield results similar to those shown. Reactor Biological Shield Path of neutron beam IvI nQnnifTl LJ.. rV.LLuJuJ.J.. layers Figure 2.23: Schematic depicting locations at which the dose rates shown in Table 2.3 were measured. The fast neutron dose rate at all positions has been reduced to immeasurable levels. This is to be expected, since the 30 cm of sapphire crystal should reduce the fast neutron flux by four decades or more. The photon dose rate is also lower, by about a factor of 10, at nearly all of the positions. This is consistent with the earlier measurements that were made while the reactor was shut down. It is also interesting to note that the slow neutron count rates are also lower, in spite of the fact that the slow neutron flux incident upon the graphite crystals is essentially unchanged. The lower count rates are likely due to the fact that boral plates were added to the inside of the goniometer assembly to absorb slow neutrons that are not 126 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis diffracted toward the sample. Lithium carbonate (95% 6Li) loaded paint was added to surfaces that are exposed to the diffracted neutron beam, such as the collimator plug and a few lead pieces near the goniometer. These measures have helped reduce slow neutron background, and may have also helped to reduce the photon dose rate by limiting the amount of activation photons that are generated. From the measurements described in this section, it is clear that the 30 cm of sapphire single crystal has served to greatly reduce the fast neutron and photon contamination of the beam incident upon the graphite diffracting crystals. The reduction of these undesired components has been achieved with no net loss of slow neutron flux, due to the removal of the collimator shims. The lower fast neutron and photon contamination should serve to reduce the background events seen by the HPGE detector, which will be discussed in Section 2.5.3. 2.5.2 Focusing Monochromator Measurements After determining that the background dose rates around the masonite shielding had significantly improved, measurements were made to evaluate the performance of the focusing monochromator. A tilt and rock curve were measured, using a low efficiency, pancake type fission counter, where the collimated beam exits the masonite shielding. The collimator is housed in a removable plug that fits into a notch cut from two of the masonite layers. The collimator is cone shaped, with a 127 Improved Boron 10 Quantification via PGNAA and ICP-AES diameter of 1.875" at the end nearest the masonite, and a diameter of 0.875" at the end nearest the sample. The collimator is composed of a Teflon box, with a thin sheet of Teflon forming the cone shape down the center. The entire box is filled with 95% 6Li enriched lithium carbonate. To measure the tilt and rock curves, a sheet of cadmium, containing a 1 mm slit, was wrapped over the small end of the cone shaped collimator. The slit was oriented vertically for measurement of the rock curve, and horizontally for the measurement of the tilt curve. Rock Curve for Focusing Monochromator at 4DH3 7000 6000 5000 C w 4000 3000 o 2000 1000 0 -8 -6 -4 -2 0 2 4 6 8 Nominal Angle Setting (degrees) Figure 2.24: Rocking curve for focusing monochromator, measured at the 4DH3 beamport. 128 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis Figure 2.24 shows the rock curve measured at the 4DH3 beamport. The curve is approximately symmetric about the peak, indicating that all of the layers are relatively evenly spaced. The FWHM of the curve is indicative of the effective mosaic spread for the crystals, since the angular spreading effect of collimation of the detector and the neutron beam incident upon the crystals (see Equation 2.7) is small and can be ignored. The FWHM of the rock curve in Figure 2.24 is 2.40, less than the expected 3.00 - 3.50 (from the alignment procedure). Nevertheless, as subsequent measurements were able to demonstrate, the effective mosaic is large enough to achieve a significant gain in flux via the focusing of the diffracted neutron beam. 129 Improved Boron 10 Quantification via PGNAA and ICP-AES Tilt Curve for Focusing Monochromator at 4DH3 6000.0 5500.0 5000.0 4500.0 M 4000.0 3500.0 o Q 3000.0 2500.0 2000.0 1500.0 -40 -20 0 20 40 60 80 100 Nominal Tilt Angle (minutes) Figure 2.25: Tilt curve for the focusing monochromator, measured at the 4DH3 beamport. The tilt curve measured at the 4DH3 beamport is shown in Figure 2.25. This curve is slightly asymmetric, however the curve is fairly smooth, and demonstrates a clear maximum. This indicates that the vertical alignment of the graphite strips is reasonably uniform. The FWHM of this curve is approximately 80 minutes (1.330), which is consistent with the 1.20 and 1.40 mosaic of the pieces that form the focusing monochromator. This agreement indicates that the vertical alignment of all the pieces is quite good. 130 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis The true test of how well the focusing monochromator performs is a measurement of the slow neutron flux at the sample position. This measurement was carried out via gold foil activation techniques, this time omitting the cadmium correction since it is known to be negligible. This measurement revealed that the flux at the sample position is approximately 1.7E+07 n/cm 2 sec, compared to a flux of 6.OE+6 n/cm 2 sec prior to the modifications described in this chapter. The slow neutron flux at the sample position has therefore increased by a factor of slightly less than 3. This increase in flux is not, however, due entirely to the focusing monochromator. Recall that the removal of the collimator shims resulted in a factor of 1.8 increase in the slow neutron flux, while the additional 15 cm of sapphire crystal (the original configuration contained 15 cm of sapphire, the current configuration contains 30 cm of sapphire) results in a 29% - 37% attenuation of the slow neutron flux (depending on whether the published data or the data measured in this thesis is used). The net flux increase that is due to the focusing monochromator is therefore approximately a factor of 2.2 - 2.5. Table 2.4 summarizes the components that have affected the slow neutron flux, and shows their relative contribution. Component Collimator Removal Additional Sapphire Focusing Monochromator Net Flux Increase Effect on Flux 1.8 0.63 - 0.71 2.20 - 2.50 - 2.84 131 Improved Boron 10 Quantification via PGNAA and ICP-AES Table 2.4: Contribution factors to the slow neutron flux at the sample position at 4DH3. The net flux increase is due to both the removal of the collimator shims and the effect of the focusing monochromator. The net flux increase due to the focusing monochromator is therefore within the factor of 2-3 that had been estimated from Equation 2.8. 2.5.3 Background Measurements The measurements described in the preceding sections have demonstrated that the described modifications have had the desired impact on the parameters of the 4DH3 neutron beam. The remainder of the PGNAA facility was then restored to determine more direct prompt gamma neutron activation analysis performance parameters, namely the background count rates and the system sensitivity. The HPGE detector was positioned perpendicular to the neutron beam, at a distance of 40" from the diffraction crystals (the focal spot). The lithium carbonate and lead shielding around the detector were replaced, and the lithium cage to line the neutron beam path was added. The lithium cage is constructed of Teflon walls, the inside of which contain 6Li enriched lithium carbonate. Several walls have been constructed so that the collimated neutron beam enters into a "lithium box". Any neutrons that enter the box must therefore encounter a 1 cm layer of lithium-6 carbonate (where they are likely to be absorbed, transmission = 0.0025% for 0.015 eV neutrons in 1 cm of 6LiCO 3 ) before creating unwanted activation in the surrounding shielding. 132 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley Tangential Neutron Beam from D20 reflector -" Masor D High I ters tal) Lithiau Sapph * Lead "Lithium Box" \ Sample location for vertical focusing Intrinsic n-type Ge detector Figure 2.26: Schematic depicting the layout of the PGNAA after the modifications described in this thesis. The significant changes are the removal of the collimator shims, the addition of the focusing monochromator, and the addition of the lithium cage around the sample position. Figure 2.26 shows a schematic depicting the PGNAA facility after the completion of all the modifications that have been described in this chapter. The important differences are the removal of the upstream collimator shims, the addition of the vertical focusing enhanced mosaic graphite crystals, the addition of the lithium cage around the sample position, and the addition of 30 cm of sapphire crystal on the reactor side of the monochromator. 133 Improved Boron 10 Quantification via PGNAA and ICP-AES The measurements described in Section 2.1.2 were then repeated to determine the extent to which each of the background components had been lowered. Table 2.5 summarizes these measurements and compares the background components before and after the modifications described in this chapter. Component Before (cps) After (cps) Area Background 690 < 100 Beam Spreading 1110 1180 Upstream Interactions 1580 900 Sample Interactions 2680 6820 TOTAL 6060 9000 Table 2.5: Summary of background components seen by the detector at 4DH3 before and after the modifications described in this chapter. A 0.5 ml deionized water sample was used to determine the sample interaction component. The gross integral count rate seen by the detector under the current configuration at 4DH3 is actually higher than that of the previous configuration. But the increase is much less than the factor of 3 increase in the flux at the sample position. In particular, the area background count rate and the upstream interaction count rates are lower than before, while the beam spreading component is essentially unchanged, and the sample interaction component is considerably higher, as expected because of the higher flux. 134 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis The lower area background count rate is due to a more thorough lead shielding arrangement, so that the detector no longer has lines of sight to other sources of radiation on the reactor floor. The lower upstream interaction count rate is due to the insertion of the 30 cm of sapphire crystal. It is, however, puzzling that the upstream interaction rate is only a factor of 2 lower, whereas the photon dose rates measured outside the masonite shielding are uniformly a factor of 10 lower. This discrepancy may be due to the fact that the increased slow neutron flux that is diffracted toward the sample position produces more activation photons that can reach the HPGE detector. This effect may be exacerbated by the fact that the sapphire crystal is no longer downstream of the diffracting crystals to help eliminate activation photons. The beam spreading component is essentially unchanged, which indicates that the background arising from beam spreading is not due to neutrons (because they are now absorbed by the lithium liners). Instead, beam spreading is likely due to photon contamination of the neutron beam (by the activation photons discussed in the previous paragraph). Without further collimating the neutron beam or the HPGE detector (both of which are already collimated), there is little that can be done to control this component. The remaining component, sample interactions, has become the dominant background component. From Table 2.5 we can see that the sample interaction component increased by a factor of 2.5, slightly less than 135 Improved Boron 10 Quantification via PGNAA and ICP-AES the increase in the slow neutron flux (2.8). The fact that the lithium cage did not entirely eliminate the background due to sample interactions indicates that the majority of this component is not due to scattered neutrons interacting in the surrounding shielding, but slow neutron interactions occurring in the sample itself. The lithium cage does, however, reduce the background count rate. The sample interaction component jumps to approximately 9000 cps when the lithium cage is removed. Slow neutron absorption in the sample is desirable, but it is clear from these data that such interactions are now also the dominant source of background in our analysis system. Photons generated in the sample can undergo many subsequent interactions, but the only subsequent interaction that is desirable is full energy deposition in the HPGE detector. Such an interaction is rare because the Compton cross section for germanium is dominant from 150 keV up to several MeV. This means that photons in the energy range of interest (usually a few hundred keV to a few MeV) will undergo primarily Compton scattering events. The only way that such photons can deposit all of their energy is to undergo multiple Compton scatters, until they scatter into an energy regime where the photoelectric effect is dominant. The probability of multiple Compton scatters inside the HPGE detector is low because the detector is very small (- 100 ml active volume). The only way to reduce undesirable Compton interactions is to implement a Compton suppression system to reject Compton scattering events that occur in the detector. A suppression system would employ an 136 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis additional detector (usually NaI) to surround the HPGE detector. Coincidence gating would be employed to reject events in the HPGE detector if an event is detected in the NaI detector within a certain window of time. Such a system may be difficult to employ in high count rate systems and can lead to the loss of useful signal due to chance coincidence events. A Compton suppression system was not implemented as part of this thesis. In spite of the increase in the gross integral count rate, two of the background components at the PGNAA facility are lower than before the modifications described here. Even with the higher sample interaction background, the fast electronics employed at the PGNAA facility are able to limit system dead time to approximately 10% for a typical 0.5 ml blood sample with 100 ppm or less of 10B. Most importantly, the background count rate under the boron peak has shown an increase of only about 50% (80 cps prior to modification, 120 cps after modification). Recall from Equation 2.3 that the detection limit for a system increases with the square root of the background count rate under the peak, but decreases linearly with the sensitivity. The modest increase in the background count rate is more than offset by the increase in slow neutron flux (sensitivity), resulting in a net improvement of the detection limit by about a factor of 2.5. Furthermore, it is now clear that the background seen by the detector at 4DH3 is due mostly to interactions that occur in the sample itself, and not the surrounding shielding. To significantly reduce the background, clever detection or 137 Improved Boron 10 Quantification via PGNAA and ICP-AES shielding schemes must be employed, such as the Compton suppression technique mentioned earlier. 2.5.4 Sensitivity and Detection Limit Measurements The sensitivity of the PGNAA system was measured for a variety of isotopes. Table 2.6 shows the measured sensitivities, normalized to a reactor power of 5.0 MW, and compares them with the sensitivities measured before the modifications described in this chapter. H Photon Energy (keV) 2223.0 Old Sensitivity (cps/mg) 0.184 B 478.4 1328 Gd 182.7 943.5 558.7 651.0 231.0 278.0 333.9 439.4 517.0 1165.4 162.4 273.3 1819 199 446 79 4.2 3.6 1177 546 3.1 2.2 9.1 6.9 Element Cd Co Sm Cl In New Increase in Sensitivity Sensitivity (cps/mg) 0.473 2.57 3750 4910 491 1160 205 11.3 9.80 2800 1320 8.40 5.70 22.8 17.6 AVERAGE 2.82 2.70 2.47 2.60 2.59 2.69 2.72 2.38 2.42 2.71 2.59 2.51 2.55 2.59 Table 2.6: Measured sensitivities for various elements (all with natural isotopic abundances) for the PGNAA system before and after the modifications described in this thesis. The sensitivity has been increased on average by a factor of about 2.6. 138 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis The sensitivities for all of the elements have increased by about a factor of 2.4 - 2.8. This increase is reasonable since the slow neutron flux at the sample position increased by a factor of 2.8, and the detection efficiency for the HPGE detector is unchanged (the sample to detector distance is the same as before the modifications). The sensitivities listed above can be improved by moving the detector closer (up to only 1 cm away from the sample) but only at a cost of increased background count rates and system dead time. The current detector position of 2 cm has been chosen to keep system dead time and background count rates at a reasonable level, while still enjoying the benefits of the improved sensitivity. The improved sensitivity of the PGNAA facility also means that samples can be quantified to within a certain level of uncertainty more rapidly. The figure below shows the estimated counting time required to achieve 10% statistical uncertainty in the boron peak for a range of sample concentrations and various sample sizes. The curves in the figure have been calculated from a formula relating the sensitivity, the background count rate, and the boron content of the sample to the time required to reach 10% statistical uncertainty, as given in the formula below. 2B + SC Equation 2.11 t = 1.67 S2 C 2 In the above equation, t is the time to reach 10% statistical uncertainty (in minutes), B is the background count rate under the boron 10 139 Improved Boron 10 Quantification via PGNAA and ICP-AES peak (cps), S is the sensitivity of the facility (cps/gg), and C is the amount of 10 B present in the sample (gg). Equation 2.11 was arrived at by setting the uncertainty in the area under the peak ( 2Bt + SCt ) equal to 10% of the area under the peak (CSt), and solving the relationship for t. The curves shown below have been calculated using the sensitivity shown in Table 2.6 and the background count rate under the boron peak of 120 cps. Estimated Counting Times Required to Reach 10% Uncertainty 4.1 IU 103 102 101 D 100 E 1 01 10-2 103 100 101 102 Concentration (ppm) Figure 2.27: Estimated required counting times to reach 10% statistical uncertainty in the net area under the boron peak for various concentrations and sample sizes. From Figure 2.27 it is clear that the PGNAA facility can be used to quantify fairly large samples (0.5 ml) in a few minutes, even at 140 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis concentrations of only a few ppm. On the other hand, samples as small as 0.02 ml can be quantified in about an hour or less, if their concentration is 10 ppm or greater. Required Counting Times Before and After 4DH3 Modifications A ,-3 IU 102 101 1 02 100 101 102 Concentration (ppm) Figure 2.28: Comparison of counting time required to reach 10% statistical uncertainty in the boron peak. The dashed curve represents the facility after modification and solid lines represent the facility before modification. Each curve is for a sample of 0.1 ml. Figure 2.28 compares the estimated counting times required to reach 10% statistical uncertainty for 0.1 ml samples before and after the modifications to the PGNAA facility. It is clear from Figure 2.28 that the PGNAA facility is now much more rapid than before the modifications. According to Equation 2.11, the time required to reach a certain level of 141 Improved Boron 10 Quantification via PGNAA and ICP-AES uncertainty is dependent upon the background count rate. For the PGNAA facility, the background count rate is not negligible, and therefore the improvement in counting time will vary as a function of sample concentration and sample size. For example, at high concentrations and large sample sizes, the count rate due to boron may be quite high (-1000 cps for a 200 ppm 0.5 ml sample) compared to the background count rate (120 cps). The improvement in count time in this region will be approximately a factor of 3 (proportional to the increase in sensitivity). In regions where the background count rate is dominant, the improvement in counting times will behave more like the square of the increase in sensitivity, due to the denominator in Equation 2.11. From Figure 2.28 we see that on average, the counting times have been reduced by about a factor of 5. With values of the sensitivity and the background count rate, we can use Equation 2.3 to calculate the detection limit for the PGNAA facility. Using a count time of 60 seconds, (for purposes of comparison with the ICPAES - see Chapter 3) a sensitivity of 0.25 gg for 10B is achieved for the PGNAA facility. Longer counting times will result in lower detection limits, but as shown in Equation 2.3, the detection limit varies inversely as the square root of the count time. The modifications to the PGNAA facility described in this chapter have resulted in a threefold increase in the sensitivity of the PGNAA facility. Although the gross integral background count rate of the improved PGNAA 142 Chapter 2: Prompt Gamma Neutron Activation Analysis Kent J. Riley facility is higher than the preceding configuration, the background count rate is now dominated by interactions that occur in the sample. Furthermore, the system dead time remains reasonable at 10%, and the background count rate under the boron peak increased by only 50%. The threefold increase in sensitivity combined with the increase in the boron background results in a net improvement of the detection limit by about a factor of 2.5. The improved PGNAA facility can quantify 0.5 ml samples of nearly any concentration of interest for BNCT very rapidly, and can quantify samples as small as 0.02 ml with concentrations as low as 10 ppm in less than an hour. The improved PGNAA facility at the MITR-II is the most sensitive facility of its kind, exceeding the sensitivity of other facilities by nearly an order of magnitude (see Table 1.1). In Chapter 4, the PGNAA facility at the MITR-II will be evaluated and compared to the ICP-AES facility at MIT, as well as other PGNAA facilities around the world. 143 Improved Boron 10 Quantification via PGNAA and ICP-AES 2.6 References 1. "Use of Cyclotron-Produced Fast Neutrons in Activation Analysis," I. Olmez, G. S. Kowalczyk, G. H. Harrison, J. Radioanal. Nucl. Chem., Letters, Vol. 94:6, 1985, pp. 391-398 2. Design and Construction of a Prompt Gamma Activation Analysis Facility and Improvement of the On-Line Beam Monitor System for the Medical Beam at the MITR-II, J-M. Chabeuf, M. S. Thesis, Massachusetts Institute of Technology, 1993 3. Operating Manual for the MIT Reactor (MITR-II), MITR Staff, Massachusetts Institute of Technology, Cambridge, MA, June 1973. 4. B. M. Rustad, J. Als-Nielsen, A. Bahnsen, C. J. Christensen, A. Nielsen, "Single Crystal Filters for Attenuating Epithermal Neutrons and Gamma Rays in Reactor Beams," The Review of Scientific Instruments, Vol. 36:1, January 1965, pp. 4 8 -5 4 . 5. W. Dienst, "Mechanical Properties of neutron-irradiated ceramic materials," Journalof NuclearMaterials,Vol. 211, 1994, pp. 186-193. 144 Kent J. Riley Chapter 2: Prompt Gamma Neutron Activation Analysis 6. Parker O-ring Handbook, Parker Seal Group, O-ring Division, Lexington, KY, 1992, pp. A2-13. 7. Reactor Radiation Protection Office (RRPO) measurements performed on 3/29/76. Report is on file in the RRPO office, under 6SH4 measurements. 8. Mechanics of Materials, F. P. Beer, E. R. Johnston Jr., McGraw Hill, 1992, pp. 377-379. 9. Strum, "Computing Strength of Vessels Subjected to External Pressure," Transactionsof the American Society of Mechanical Engineers, Volume 69, 1947. 10. Several personal communications with Prof. Anthony Nunes, University of Rhode Island Physics Department helped clarify these relationships. A suitable reference text on optics should also be sufficient. See: Optics Second Edition, E. Hecht, Addison-Wesley Publishing Co., Reading, MA, 1990. 11. Personal communication with Professor Anthony Nunes, 6/25/96. 12. Personal communication with Professor Anthony Nunes, 5/23/96. 145 Improved Boron 10 Quantification via PGNAA and ICP-AES 13. H. F. Nieman, D. C. Tennant, and G. Dolling, "Single Crystal Filters for Neutron Spectrometry," Review of Scientific Instruments, Vol. 51 (10), October 1980, pp. 1299-1303. 14. Nuclear Reactor Analysis, J. Duderstadt, L. Hamilton, John Wiley and Sons, New York, 1976, pp. 378. 15. Introduction to Nuclear Engineering 2nd Edition, J. R. Lamarsh, AddisonWesley Publishing Co., Reading, MA, 1983, pp. 13. 16. Neutron Diffraction, G.E. Bacon, Clarendon Press, Oxford, 1975, pp. 52. 17. Properties of Sapphire, Union Carbide, Crystal Products Division, 1993. 18. Radiation Detection and Measurement, G.F. Knoll, John Wiley and Sons, New York, 1989, pp. 703 - 711. 19. "Design and Construction of the Second Version of the Prompt Gamma Neutron Activation Analysis Facility at the MIT Nuclear Reactor," F. Lambert, Special Internship Report to Professor Otto Harling, September 1991. 20. RRPO radiation survey record of 4DH3, 8/21/91, on file in RRPO office. 146 CHAPTER THREE Inductively Coupled Plasma Atomic Emission Spectroscopy 3. O0 Figures of Merit To evaluate the performance of the ICP-AES system, and to compare its performance with the PGNAA facility, it is again useful to describe several figures of merit. These parameters will be similar to those outlined for the PGNAA facility, but their interpretation and significance may be different due to differences in the two techniques. 147 Improved Boron 10 Quantification via PGNAA and ICP-AES 3.0.1 Sensitivity For the PGNAA facility, we described the sensitivity of the machine as the number of counts per second under the 10 B peak, per microgram of 10 B that was placed in the neutron beam. For the ICP-AES facility, this parameter is somewhat more difficult to define because not all of the material that is input to the machine is actually counted by the spectrometer. A considerable amount of the sample must be used to prime the tubing and the nebulizer before analysis can begin. Furthermore, only a small fraction of the spray from the nebulizer is actually transported to the plasma for counting by the spectrometer. Another complication is due to the fact that the time to perform an analysis is dependent largely on the time it takes to prime the system, and not the time it takes for the spectrometer to achieve good counting statistics. For example, it may take only 3 seconds for the spectrometer to achieve better than 5% uncertainty in the area under the boron peak, but it may take 40 - 60 seconds to thoroughly prime the dead volume of the tubing. For these reasons, it is difficult to assess the sensitivity of the ICPAES machine so that it will reflect the operating characteristics that are most important to us. This thesis will therefore refer to an effective sensitivity, which is the number of counts collected in the spectrometer divided by the counting time (not including the time required for priming), and divided by the number of micrograms of boron that is input to the 148 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley machine (not the amount that is actually present in the plasma). The true sensitivity of the ICP-AES machine will be much higher since only a fraction of the sample actually reaches the plasma. Unless stated otherwise in this thesis, sensitivity will be understood to mean the effective sensitivity and not the true sensitivity. 3.0.2 Limit of Detection The detection limit for the ICP-AES facility can be defined in the same fashion as the detection limit for the PGNAA facility, as given in Equation 2.3. In this thesis, the effective sensitivity will be used to calculate limits of detection, so that sample consumption is accurately accounted for. 3.0.3 Background Count Rates The background count rate for the ICP-AES has a definition similar to that for the PGNAA facility. The boron background will again be defined as the area under the boron peak, divided by the count time (not including priming time). The notion of a gross integral count rate is not relevant for the ICP-AES since the machine is usually programmed to examine only a certain band of wavelength and discard information from other wavelengths. The system dead time therefore does not become an issue unless samples of extremely high concentrations will be counted. For the work described in 149 Improved Boron 10 Quantification via PGNAA and ICP-AES this thesis, sample concentrations will be sufficiently low (< 100 ppm) so as not to warrant concern. 3.1 Routine Analysis with Cross Flow Nebulizer The basic operating characteristics of the ICP-AES technique have been described in Section 1.2.2. A key component in the AES analysis technique is the sample nebulizer. The nebulizer sprays the sample into a fine mist so that the sample can be easily incorporated by the plasma and inductively excited. The spray characteristics of the nebulizer will be important in determining how much of the sample actually reaches the nebulizer, which will, in turn, determine how much sample must be consumed to achieve a given signal. A cross flow nebulizer forms the sample mist by injecting a high pressure (100 psi) stream of argon gas perpendicular to the flow path of the sample. The highly turbulent flow of the argon gas mixes with the steady, laminar flow (- 1 ml/min in -0.9 mm ID tubing) of the sample and ejects a fine argon - sample mist into the spray chamber. The following sections describe the operating characteristics that were achieved with the cross flow nebulizer during this research. 150 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley 3.1.1 Sample Preparation As mentioned in Chapter 1, the ICP-AES facility requires samples to be in a liquid matrix so that the sample can be introduced to the nebulizer via the peristaltic pump. The inner diameter of the input tubing to the nebulizer is approximately 0.5 mm, so it is important to also filter the sample if any precipitate has formed during the preparation so that the nebulizer does not clog. One must also use a set of carefully prepared standards to perform accurate boron assays with the ICP-AES. The degree to which sample atoms are excited by the plasma depends on the chemical matrix that they are suspended in. If the standards are not prepared in a fashion identical to that of the samples, chemical matrix effects may cause significant systematic error. Other important considerations during sample preparation are; the amount by which the sample will be diluted, the boron contamination of any chemicals that are being used, and contamination via borosilicate glassware. The degree to which each of these concerns will be important will depend heavily on the initial concentration of the sample. It is also important to remember that for analysis with the cross flow nebulizer, at least 3 ml of prepared sample is necessary. The High Efficiency Nebulizer (HEN) can reduce the amount of prepared sample that is required for analysis. The HEN will be discussed in Section 3.2. 151 Improved Boron 10 Quantification via PGNAA and ICP-AES Blood samples from human and animal subjects are too viscous (and often too low in volume) to run directly through the cross flow nebulizer. To thin the samples and to deactivate any hazardous viral components of the blood, 1 ml of the detergent Triton-X 100 (2.5%) is added to 1 ml of blood sample. This slurry is then diluted to a certain volume (usually 10 ml to permit re-analysis of the sample if necessary) with deionized water. A mother solution of 2.5% Triton-X 100 is prepared by diluting the detergent with an appropriate amount of deionized water. The boron contamination of Triton-X 100 is low, as no boron contamination can be detected with the ICPAES in the 2.5% mother solution. The detection limit for the ICP-AES, using the cross flow nebulizer is approximately 15 ppb (see Section 3.1.2). Triton-X 100 does, however, cause significant matrix effects. Standards must therefore be prepared with amounts of Triton-X that are equal to that contained in the sample. Typically 1 ml of blood is combined with 1 ml of Triton-X 100 (2.5%) and 8 ml of deionized water, therefore diluting the boron in the blood sample by a factor of 10. Blood samples of 1 - 100 ppm are therefore contained in a slurry that contains 0.1 - 10 ppm of boron. As Section 3.1.2 will demonstrate, these concentrations are still well within the detection limits of the machine. Sample preparation is usually performed in polyethylene bottles, or plastic flasks to avoid any contamination from borosilicate glass. Tissue samples must be dissolved (digested) into a liquid matrix before they can be analyzed. Equal amounts of tissue and nitric acid are added to 152 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley an Erlenmeyer flask, and the mixture is heated over a burner for approximately 30 minutes. The Erlenmeyer flask should be tall so that the neck can remain cool to prevent fumes (and possibly boron) from escaping. A cooling column can be attached to the flask if necessary. The mixture will first turn black and opaque and then gradually change to a translucent yellow color as the digestion is completed. Once the mixture is clear and yellow, the digestion is complete. The mixture is then removed from the heat and poured into a volumetric flask. The Erlenmeyer flask is repeatedly rinsed with deionized water and the rinse is poured into the volumetric flask, until the volumetric mark is reached. The rinse is intended to capture residual liquid that is contained on the side of the flask. Deionized water can be added directly to the volumetric flask to bring the mixture to the desired volume. After bringing the sample to the appropriate volume, the sample may require filtering as small precipitates occasionally form after cooling. The formation of these precipitates does not alter the quantification results as they contain very little or no boron. Nitric acid typically contains boron contamination on the order of a few tens of ppb (for high grade reagents). These contamination levels will not be insurmountable as long as the concentration of the original sample is a few tenths of a ppm or higher. If borosilicate glassware is used, the samples should not be allowed to sit in the glass for extended periods of time. Once the sample is prepared, it can be transferred to a plastic or polyethylene container. If these measures are followed, contamination levels that result 153 Improved Boron 10 Quantification via PGNAA and ICP-AES will typically be less than the contamination of the nitric acid. Both of these contamination sources can be accurately eliminated during calibration as long as the standards are prepared in the appropriate fashion. The final volume of the prepared sample will be dependent on how thoroughly the rinse procedure is performed. Typically 50 ml of rinse is more than sufficient to capture all of the residual material, which will result in a dilution factor of 50 (or less if a larger sample is used). For samples with initial concentrations of 1 - 100 ppm, the concentration of the prepared samples will range from 0.02 - 2 ppm (or higher for less dilution or larger samples). This range is still within the operating limits of the ICP-AES, though the low end of the range is beginning to approach the detection limit for the machine. Sample preparation can be carried out in any convenient fashion as long as the following conditions are met: * Boron contamination is insignificant. * Sample dilution is not too great. * The resultant liquid is low viscosity and particulate free. * Standards are prepared in a manner consistent with the sample preparation. The techniques described in the preceding paragraphs are those used by the MIT/BIDMC project, but are by no means the only alternatives. One may use a microwaveable container that can withstand the appropriate pressure (a microwaveable bomb) instead of an Erlenmeyer flask and a burner to heat the sample. This would reduce the heating time to only 5 154 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley minutes and may result in lower rinsing volumes if an appropriately small container is used. 3.1.2 Figures of Merit This section will describe the performance of the ICP-AES in terms of the figures of merit that were outlined in Section 3.0. From the information in this section, it will become clear that ICP-AES is a very sensitive instrument. There are, however, several disadvantages of using the ICP-AES that cannot be reflected in the figures of merit presented here. These disadvantages will be discussed and compared to the PGNAA facility in Chapter 4. 3.1.2.1 Background Count Rate The background count rate of the ICP-AES facility is dependent on the operating conditions of the machine. Making sure that the system is adequately flushed with pure deionized water and that the proper pressure of Argon gas is being supplied to the nebulizer will help insure that the system records the lowest possible background count rate. Adequate flushing of the system is crucial since boron exhibits what is known as the "memory effect." After a sample containing boron has been analyzed, a signal from boron can persist, even after flushing the system for several minutes. The higher the concentration of boron, the longer the signal will persist. It is therefore 155 Improved Boron 10 Quantification via PGNAA and ICP-AES important to insure that the system has been adequately flushed between samples. For the samples that are typically analyzed by our group, (0.1 - 10 ppm after dilution) a flush time of 60 seconds is sufficient to thoroughly rinse the nebulizer and spray chamber. After adequate flushing, the ICP-AES system usually records a net background area of approximately 900 counts for a 3 second count interval (-300 cps), using the 249.773 nm emission line of boron (all measurements reported in thesis have been carried out using the 249.773 nm line of boron). If the system has just been used to analyze a sample with very high boron content (a few thousand ppm), the background count rate may measure several tens of thousands of counts per second, even after flushing the system for several minutes. To help alleviate this condition, the plasma torch and the spray chamber can be removed, rinsed thoroughly with deionized water, dried and replaced. 3.1.2.2 Sensitivity As discussed earlier, the peristaltic pump must be primed with the liquid sample and a steady flow of the sample must be maintained during the measurement. A typical analysis results in the consumption of about 3 ml of prepared sample, requiring approximately 60 seconds. Of that 60 seconds, only 3 seconds is spent collecting photons from the sample, the remainder of the time is spent flushing and priming the system. A sample that is 1 ppm in concentration (after preparation) typically results in a recorded intensity of 156 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley 8100 counts over the 3 second count interval. After subtracting the background counts from this number (900) and dividing by the count time, we find a count rate of 2400 cps. To obtain the sensitivity, we then divide this number by the number of micrograms of boron consumed, in this case 3 gg. Doing so results in a sensitivity of 800 counts per second per microgram. These measurements were performed with the peristaltic pump set at speed 2, using pump tubing with an inner diameter of 0.89 mm, which corresponds to a flow rate of approximately 2 ml/min. From this information, it is clear that the ICP-AES is an extremely sensitive instrument, nearly a factor of 50 more sensitive than the PGNAA facility. Nevertheless, there are disadvantages with the ICP-AES technique that make the PGNAA technique preferable in some circumstances. These disadvantages will be discussed in Chapter 4. 3.1.2.3 Detection Limits The boron background count rate of the ICP-AES facility is higher than that of the PGNAA facility by nearly a factor of 3, but the ICP-AES facility is more sensitive than the PGNAA facility by almost a factor of 50. We therefore expect the ICP-AES facility to have superior detection limits. Using the formula given in Equation 2.3 , the parameters given in the preceding sections, and assuming a count time of 3 seconds, we can calculate a detection limit, expressed in micrograms. Doing so yields a value of 0.041 157 Improved Boron 10 Quantification via PGNAA and ICP-AES Rg (or a minimum concentration of 0.014 ppm if the input volume is 3 ml). This value can be compared to the 0.25 jig sensitivity of the PGNAA facility, using a count time of 60 seconds (a count time of 60 seconds for the PGNAA facility seems reasonable since there is no time associated with priming and flushing the nebulizer). The ICP-AES therefore has a detection limit that is more than a factor of 5 better than that of the PGNAA facility. 3.1.3 Cross Calibration with the PGNAA Facility As a means of validating both the PGNAA and ICP-AES quantification techniques, the facilities were cross calibrated against each other, and several blood samples from human subjects were measured with each facility to insure that accurate results were obtained. For the PGNAA facility, standards were prepared from NIST Standard Reference Material granular boric acid in 10 B concentrations ranging from 5 to 50 ppm (total boron concentrations therefore range from 25 - 500 ppm). The procedure detailing the preparation of standards for the PGNAA facility has been presented elsewhere (1). The standards are prepared with an appropriate amount of saline solution to accurately reflect any possible interference of the 472.3 keV photon from sodium. In actuality, the signal from sodium is too small to interfere even with the lowest boron concentrations. The sodium absorption cross section is 0.4 b (2), while the highest sodium content in the samples typically analyzed by our group is 158 Kent J. Riley Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy -2000 ppm (which is in whole blood). The boron absorption cross section at 0.015 eV approximately 4900 barns, more than four orders of magnitude higher than sodium. Therefore, the signal from only 1 ppm of boron will be an order of magnitude higher than the signal from sodium. Standards for ICP-AES analysis were also prepared from the Standard Reference Material, independently of the PGNAA standards. Standards were prepared with total boron concentrations ranging from 5 - 50 ppm (ICP-AES is not isotope specific and therefore quantifies both 10B and 11B). The standards were mixed with appropriate amounts of Triton-X 100 and diluted by a factor of 10 with deionized water (as were all of the blood samples). The diluted standard samples ranged from 0.5 - 5 ppm, representing undiluted samples of 5 - 50 ppm. Figure 3.1 below shows the calibration curves for the PGNAA and ICPAES facilities. The abscissa denotes boron concentrations (10B concentrations for the PGNAA curve) for the undiluted standards, while the ordinate denotes the intensity of the 249.773 nm line from boron (on the right) and the ratio of the count rate under the boron peak to the count rate under the 2.2 MeV hydrogen photon peak (on the left). The boron to hydrogen count rate ratio (B/H ratio) is used to normalize effects that may interfere with accurate boron quantification, such as geometry or volumetric effects, and small fluctuations in the neutron flux at the sample position. The B/H ratio for a sample of a given concentration will remain constant regardless of its volume, geometry, or the flux incident upon the sample. One must, however, 159 Improved Boron 10 Quantification via PGNAA and ICP-AES be careful to avoid water evaporation from the sample which will decrease the amount of hydrogen in the sample without proportionately decreasing the boron content. Samples should not be left exposed to the room atmosphere for more than an hour or so to avoid significant evaporation. Calibration Curves for PGNAA and ICP-AES -"-4 6 810 7 104 5 4 6 10 4 4- 5104 o c 4 104 310 4 2 2 104 1 1 104 n 0 20 40 60 80 100 10BConcentration 120 140 160 (ppm) Figure 3.1: Calibration curves for the PGNAA (closed circles) and the ICP-AES (closed squares) facilities. Figure 3.1 shows that both techniques show a linear response over a wide range of concentrations. The ICP-AES data shows less statistical fluctuation and a correlation coefficient that is nearer to unity. This superior 160 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley precision is owed to the tremendous sensitivity of the AES technique. The PGNAA technique also shows a very good linear correlation over the entire range of concentrations. The above calibration curves were used to carry out analyses with the PGNAA and ICP-AES technique on several blood samples taken from human subjects in the MIT/BIDMC Phase I clinical trial of BNCT for brain tumors and subcutaneous melanoma lesions. Table 3.1 below summarizes the results of these analyses for both technique. Sample PGNAA ICP-AES 97-4 #5 27.3 ± 1.4 27.5 ± 1.1 97-1 #5 31.5 ± 1.6 31.3 ± 1.1 97-2 #5 17.2 ± 0.9 15.9 ± 0.6 95-1 #12 4.6 ± 0.3 4.6 ± 0.2 6.3 ± 0.4 6.4 ± 0.3 95-1 #7 6.0 ± 0.4 5.8 ± 0.2 95-1.8 Difference (ppm) 0.2 ± 1.8 0.2 ± 1.9 1.3 ± 1.1 0.0 ± 0.4 0.1 ± 0.5 0.2 ± 0.4 Table 3.1: Results of analyses for boron in human blood samples, using both the PGNAA and ICP-AES techniques. From Table 3.1 it is clear that both techniques provide results that are consistent with each other to within the uncertainties of the determinations. Each technique was calibrated with standards that were independently prepared from NIST Standard Reference Material boric acid (3), thereby minimizing the possibility of systematic error in the calibration. Furthermore, commercially prepared samples of boric acid (HACH Chemical and Mallinckrodt) were analyzed with both techniques and shown to agree 161 Improved Boron 10 Quantification via PGNAA and ICP-AES with the expected concentrations of boron, within the predicted uncertainties. The accuracy of both techniques has therefore been well established and is within the expected statistical uncertainties that can be calculated for each measurement. The tremendous sensitivity of the ICP-AES technique means that even samples with very low concentrations (-0.1 ppm) need only be counted for a few seconds to obtain good counting statistics. The higher sensitivity does not, however, directly translate into faster analysis times for the ICP-AES technique. In fact, the time that is required to prepare the sample and to prime the tubing for the nebulizer comprises the bulk of the time that is required for analysis. Sample preparation times can vary considerably, depending on the sample type; ranging from a few minutes for blood samples to several tens of minutes for tissue samples. The required analysis times of the PGNAA and ICP-AES techniques for several analysis scenarios will be compared in Chapter 4, along with other relevant performance parameters. The high sensitivity of the ICP-AES facility allows it to quantify boron in very small samples, even in trace amounts. While using the cross flow nebulizer, the ICP-AES consumes roughly 3 ml of sample per analysis, meaning that a minimum of 0.045 gg of boron can be detected (using the detection limit calculated earlier) in an analysis requiring one minute (neglecting sample preparation). This implies that samples as small as 0.045 ml and concentrations as low as 1 ppm can be quantified with the ICP-AES 162 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley system, using the cross flow nebulizer. The HEN will improve the performance of the ICP-AES system by limiting the amount of sample that is consumed during analysis. The range of sample sizes and concentrations that can be evaluated with the PGNAA and ICP-AES (using both the cross flow and high efficiency nebulizers) facilities will be discussed and compared in Chapter 4. 3.2 Small Sample Analysis with High Efficiency Nebulizer 3.2.1 Description of the High Efficiency Nebulizer The High Efficiency Nebulizer (HEN) is able to improve the sensitivity of the ICP-AES analysis technique by increasing the efficiency of sample transport to the plasma. The HEN is composed of two concentric paths, the innermost containing the liquid sample, and the outermost containing the high pressure (150 - 200 psi) supply of argon. The sample is therefore sprayed into a fine mist by the turbulent flow of the concentric high pressure argon path. The operating characteristics of the HEN have been characterized in various publications and have been compared to more conventional nebulizers (4, 5). Figure 3.2 below shows a schematic of the 163 Improved Boron 10 Quantification via PGNAA and ICP-AES HEN. The inner diameter of the capillary is 0.1 mm, and the separation between the annular orifice for argon gas flow and the outer diameter of the capillary is 20 gim. capillary nozzle shell liquid (sample) input gas input (sidearm) o40mm 25mm capillary f nozzle end surface sample passage gas annulus Type Anozzle, front view Figure 3.2: Schematic depicting the High Efficiency Nebulizer purchased from JE Meinhard Associates Inc. (6) Image courtesy of JE Meinhard Associates Inc. For the research described here, a HEN was purchased from JE Meinhard Associates Inc. of California. The HEN is designed to operate at an argon flow rate of 1.0 L/min. JE Meinhard calibrates each nebulizer to determine the appropriate operating pressure to deliver the required argon flow rate. The nebulizer used for this research requires an operating 164 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley pressure of 159 psi. The experimental arrangement for the use of the high efficiency nebulizer is identical to that shown in Figure 1.5, except that a digital pressure gage was attached between the argon cylinder and the nebulizer. With the cross flow nebulizer, the pressure gage on the regulator is of sufficient accuracy to monitor the pressure. An adapter was purchased to allow the HEN to attach to the same spray chamber that is used for the cross flow nebulizer. When starting the ICP-AES machine, argon is supplied to the HEN, but at a much lower pressure (-30 psi) than the operating pressure. Once the ICP-AES machine has been started, the pressure to the nebulizer can be slowly increased to the operating pressure. 3.2.2 Figures of Merit 3.2.2.1 Background Count Rates The number of counts registered in the 249.773 nm peak with the high efficiency nebulizer installed and operating at 159 psi was 880 for a 3 second count interval. This measurement was recorded after flushing the system for approximately 30 minutes with deionized water and after recording several measurements that showed normal statistical fluctuation about the average value of 880. These measures insured that the recorded background count rate was due to inherent background and not residual signal from the boron memory effect. This background count rate is comparable to the background count rate measured with the cross flow nebulizer. 165 Improved Boron 10 Quantification via PGNAA and ICP-AES 3.2.2.2 Sensitivity During the measurements discussed in this section, the peristaltic pump was fitted with 0.38 mm inner diameter pump tubing, and the peristaltic pump was set at pump speed 1. This configuration results in a sample flow rate of approximately 180 gl/min. A sample containing 0.5 ppm of boron was measured and recorded 4172 counts under the boron peak, and approximately 500 p1 of the sample was consumed during the measurement. After performing a calculation of the sensitivity, as was outlined for the cross flow nebulizer in Section 3.1.2.2, a sensitivity of approximately 4400 cps/pg is realized. The HEN therefore improves the sensitivity of the ICP-AES facility by nearly a factor of 6 by limiting the amount of sample that is consumed during analysis, without sacrificing the amount of signal that is collected during the allotted count time. 3.2.2.3 Limits of Detection Making use of Equation 2.3, again assuming a count time of 3 seconds, we can calculate a detection limit for the high efficiency nebulizer. Plugging the appropriate parameters into Equation 2.3 yields a sensitivity of 0.007 Rg of boron (corresponding to 0.015 ppm for a 0.5 ml sample). As expected, the HEN has reduced the detection limit by nearly a factor of 6. Note that the sensitivity when expressed on a parts per million basis is roughly equal for both the HEN and the cross flow nebulizer. This reflects the fact that the detection and excitation characteristics of the system are unchanged, and the 166 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley HEN is simply limiting the amount of sample that must be consumed, therefore lowering the detection limit. 3.2.3 Calibration of the High Efficiency Nebulizer The HEN was calibrated using the same standards that were prepared for the measurements with the cross flow nebulizer. Measurements at 1, 2, 4 and 10 ppm (corresponding to undiluted samples of 10, 20, 40 and 100 ppm) were made in addition to the measurement at 0.5 ppm which has already been described. The datapoints were appropriately background corrected and plotted on the calibration curve shown in Figure 3.3 below, where the abscissa shows the concentrations of the undiluted samples. 167 Improved Boron 10 Quantification via PGNAA and ICP-AES ICP - AES Calibration Curve High Efficiency Nebulizer ~-~~~~-~-~- /10 - -------- 4 6 10 5 104 S 4 104 0 310 4 3104 4 2 10 y =53.442 + 623.9x R'= 0.99999 1 104 I V 0 40 60 80 100 120 Boron Concentration (ppm) Figure 3.3: Calibration curve for the ICP-AES facility using the High Efficiency Nebulizer. From Figure 3.3 it is clear that the HEN maintains the linear calibration properties that were observed while using the cross flow nebulizer. To verify that the calibration for the HEN was accurate, a few of the samples that are shown in Table 3.1 were also analyzed with the HEN. The results showed no significant deviation from the results obtained with the cross flow nebulizer or the PGNAA analysis technique. The lower sample consumption (approximately 3 ml compared to 0.5 ml) that is achieved with the HEN will permit the analysis of even smaller samples, or samples with even lower concentrations (because the HEN will 168 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley require less sample dilution). The HEN can reasonably analyze a sample of 0.01 ml in size and an undiluted concentration of 1 ppm (using the detection limits reported earlier), or equivalently, a sample 0.05 ml in size and an undiluted concentration of 0.2 ppm. The improved sensitivity of the HEN may not always be necessary, particularly for samples of sufficient size and concentration. Chapter 4 will examine analysis scenarios where the HEN may be useful, or perhaps the only alternative. 169 Improved Boron 10 Quantification via PGNAA and ICP-AES 3.3 References 1 Design and Construction of a Prompt Gamma Activation Analysis Facility and Improvement of the On-Line Beam Monitor System for the Medical Beam at the MITR-II, J-M. Chabeuf, M. S. Thesis, Massachusetts Institute of Technology, 1993 2 Nuclides and Isotopes, 14th Edition, F. W. Walker, J. R. Parrington, F. Feiner, General Electric Co, San Jose, CA, 1989. 3 Certificate of Analysis, Standard Reference Material 951 - Boric Acid, National Institute of Standards and Technology, Issued April 1992. 4 J. W. Olesik, J. A. Kinzer, B. Harkleroad, "Inductively Coupled Plasma Optical Different Emission Spectrometry Using Sample Consumption Rates," Nebulizers with Widely Journal of Analytical Chemistry, Vol. 66, 1994, pp. 2022-2030. 5 H. Liu, A. Monasier, "Phase-Doppler Diagnostic Studies of Primary and Tertiary Aerosols Produced by a High-Efficiency Nebulizer," Journal ofAnalytical Chemistry, Vol. 66, 1994, pp. 3233-3242. 170 Chapter 3: Inductively Coupled Plasma Atomic Emission Spectroscopy Kent J. Riley 6 Informational Brochure, JE Meinhard Associates Inc. 1900-J East Warner Ave., Santa Ana, CA 92705-5549. 171 (72- CHAPTER FOUR Comparison and Conclusions 4. 0 Figures of Merit To gain an idea of how each of the analytical techniques described in this thesis perform, particularly in comparison to one another, this section will discuss and compare the figures of merit that have been described in the preceding chapters for each of the techniques. 173 Improved Boron 10 Quantification via PGNAA and ICP-AES Boron Sensitivity (cps/pg) Detection Limit PGNAA ICP-AES (CF) ICP-AES (HEN) 18.6 800 4400 0.25 0.041 0.007 Table 4.1: Performance summary for the PGNAA facility and the ICP-AES facility, using the cross flow and high efficiency nebulizers. Table 4.1 above summarizes the sensitivity and the detection limits that were achieved with the improved version of the PGNAA facility (Chapter 2) and the cross flow (CF) and high efficiency (HEN) nebulizers with the ICPAES (Chapter 3). For the PGNAA facility a counting time of 60 seconds was assumed to calculate the sensitivity, while for the ICP-AES, a counting time of 3 seconds was assumed. The difference in the count times is intended to reflect the fact that some time must be spent flushing the system for ICPAES analysis. Comparing the detection limits in this fashion seems reasonable since the parameters used to calculate the detection limits are those typically used during routine analysis. From Table 4.1 it is clear that the ICP-AES system has a definite edge in sensitivity and detection limit, even with the cross flow nebulizer. It is interesting to note, however, that in spite of the huge difference in sensitivity between the PGNAA and the cross flow nebulizer (more than a factor of 40), the cross flow nebulizer has a detection limit that is less than a factor of 10 better than the PGNAA facility. This is partially due to the differences in 174 Kent J. Riley Chapter 4: Comparisons and Conclusions counting times mentioned in the preceding paragraph, and is partially due to the higher background count rate of the ICP-AES. It is also important to note that the parameters in Table 4.1 do not reflect the time that is required to prepare the sample, a factor that will be considered in subsequent sections of this chapter. The HEN is even more sensitive than the cross flow nebulizer, with a sensitivity that is more than two orders of magnitude greater than the PGNAA facility, and a detection limit that is more than 30 times lower. It is important to remember, however, that the ICP-AES requires samples to be in a low viscosity liquid matrix before they can be analyzed. Sample preparation will therefore require that the sample is diluted to some extent, even for blood samples which are already in liquid form (but of too high viscosity). Such dilution is not necessary for the PGNAA facility. It is not unusual for a sample to require dilution by a factor of 10 or more, and upon doing so, the figures of merit for the ICP-AES facility lose some of the advantage that was obtained by the high sensitivity of the ICP-AES instrument. This fact, combined with some of the other advantages associated with the PGNAA technique, make the PGNAA facility an attractive option for several types of analyses. The cross calibration data that was presented in Chapter 3 demonstrated that both the PGNAA and ICP-AES techniques provide results that are consistent within the uncertainties predicted for each measurement. The AES and PGNAA techniques are therefore equally accurate. Since the 175 Improved Boron 10 Quantification via PGNAA and ICP-AES ICP-AES technique is much more sensitive, it will provide results that are more precise than those obtained with the PGNAA facility. This precision is reflected in the calibration curve for the ICP-AES, which has an R 2 value from the least squares fit that is nearer to unity, and smaller error bars on each data point. As mentioned earlier in this thesis, there are several PGNAA facilities in operation around the world, and it is interesting to compare the performance of the improved facility described in this thesis to these other facilities. Table 4.2 below (from Chapter 1) summarizes the sensitivity figures of merit for several facilities. 10B Facility MITR-II MURR Power (MW) 5 10 NIST 10 2.7 BMRR 3 3.0 Table 4.2: Sensitivity (cps/gg) 18.8 3.7 10B sensitivities for several prompt gamma facilities (1). The results for MIT are for the prompt gamma facility after its modification as described in this thesis. The PGNAA facility at the MITR-II has a sensitivity superior to any of the facilities listed in Table 4.2, even though the rated power of the MITR-II is lower than all but one of the facilities. The superior sensitivity is due at least partially to the high solid angle efficiency that can be achieved with the diffracted beam by moving the HPGE detector very close to the sample position. 176 Kent J. Riley Chapter 4: Comparisons and Conclusions All of the facilities in Table 4.2 are thermal neutron beam facilities. The National Institute of Standards (NIST) operates a PGNAA facility that employs a cold neutron source, which is able to obtain much higher sensitivities. For example, the NIST facility is able to achieve 3.97 cps/mg of hydrogen with their facility (2), while the improved PGNAA facility at the MITR-II can achieve 0.454 cps/mg (from Table 2.6 in Chapter 2). The NIST facility at a 20 MW reactor is therefore nearly an order of magnitude more sensitive than the facility described in this thesis, due to the high flux of cold neutrons (milli-electron volt)that is achieved at the NIST facility (1.4 x 108 n/cm 2 sec thermal flux equivalent). It is interesting to note, however, that a simple facility, such as described in this thesis, can come within an order of magnitude of state of the art cold neutron facilities. 4.1 Other Considerations The performance data presented and compared in Section 4.0 do not provide enough information to allow a thorough comparison of the analytical techniques that have been described in this thesis. This section will present other factors that are relevant to each technique and discuss any limitations that they may impose, or benefits that they may offer. 177 Improved Boron 10 Quantification via PGNAA and ICP-AES 4.1.1 Sample Preparation The fact that the ICP-AES technique requires samples to be in a low viscosity liquid matrix has been mentioned throughout this thesis. This fact implies that (at least for the samples of interest in BNCT; namely blood or tissue) the sample must undergo some sort of preparation process before the sample can be analyzed. The amount of time required to prepare the sample can vary depending on the sample type, ranging from a few minutes for a blood sample to 30 - 40 minutes for a tissue sample (see Section 3.1.1). In contrast, the PGNAA technique does not require any sample preparation, the sample can be inserted into a Teflon vial and placed in the neutron beam. When performing rapid analyses, the PGNAA technique therefore has the advantage that the analysis time will be dependent almost entirely on the time it takes to achieve good counting statistics under the boron peak. The analysis time will therefore primarily be determined by the size and boron concentration of the sample, as was described in Section 2.5. However, with ICP-AES, the time required to count the sample is essentially independent of the concentration or initial size of the sample (as long as there is enough prepared sample for the nebulizer that is being used) due to the tremendous sensitivity of the AES technique. The time required to perform an analysis will therefore be largely dependent upon the time required to prepare the sample. If one is seeking an analysis technique that is fast and convenient, the PGNAA technique holds a definite edge, unless the sample 178 Kent J. Riley Chapter 4: Comparisons and Conclusions concentrations are low enough to require the sensitivity of the AES technique. Analysis scenarios will be examined in Section 4.2 to illustrate this point. 4.1.2 Destructive vs. Non-Destructive Perhaps the greatest strength of the PGNAA technique is that an analysis can be performed while leaving the sample entirely intact. The PGNAA technique is therefore non-destructive. In contrast, the AES technique is destructive in that once the sample enters the nebulizer, the sample is effectively lost. The sample mist emanating from the nebulizer is either drawn into the plasma and vented out the exhaust stack as a gas, or is collected in the spray chamber as a liquid and pumped into a waste reservoir. Though it is possible to recover some sample from the spray chamber by simply collecting the runoff, rather than directing it to the waste tank, the collected sample could easily be contaminated or diluted by spray residue from previous samples. The AES technique is also undesirable in that the sample must be converted to a liquid state, which may be quite different from its original form. Though this process does not truly destroy the sample, it may eliminate the possibility of using other analytical techniques. For example, High Resolution Quantitative Autoradiography (HR-QAR) is an analytical technique that superimposes the location of the boron nuclei (via track-etch autoradiography) over the actual cell morphology (3). This 179 Improved Boron 10 Quantification via PGNAA and ICP-AES technique requires solid tissue samples that have been kept frozen so that the in-vivo boron distribution is preserved. One could, in principle, analyze the solid tissue sample with PGNAA (with the sample frozen) and then section the sample for HR-QAR analysis. Such flexibility is clearly impossible with the AES technique. It may also be possible to slice the sample for HR-QAR analysis, for which only a very thin tissue section is needed (- pm), and then analyze the remainder of the sample with PGNAA or ICP-AES. Such a procedure would allow both HR-QAR and ICP-AES analysis. A non-destructive technique can be of immeasurable value when samples are difficult to obtain. With a destructive technique, if something goes wrong during the measurement, the sample will be lost forever. With a non-destructive technique, the analysis can be easily repeated. Brain tumor biopsies can be very small when obtained through a stereotactic biopsy. Usually, only one sample can be taken (if a sample can be taken at all), and such samples may contain valuable information regarding the uptake of boron in tumor or normal tissue. It would therefore be worthwhile to analyze such a sample via PGNAA so that results would surely be obtained. It is difficult to imagine all of the scenarios for which a non-destructive technique might be valuable, but the benefit of such a technique is obvious. Under circumstances where the sample must be left intact, PGNAA analysis is the only option. It is, however, worthwhile to point out that extremely 180 Kent J. Riley Chapter 4: Comparisons and Conclusions sensitive techniques like ICP-AES using the HEN, or ICP-MS (discussed in Section 4.4) could use only a very small portion of a sample for analysis, leaving the remainder of the sample for other purposes. The high sensitivity of such techniques can therefore partially offset the disadvantage of destroying the sample. 4.1.3 Matrix Effects PGNAA is a nuclear analytical technique that is therefore sensitive only to the nuclear isotopic properties of the sample. Though the relative abundance of elements and their isotopes will be important, the chemical form of those elements is irrelevant. It therefore makes little difference what matrix the sample is suspended in, as long as there are no isotopes that emit interfering photons (for example 24 Na, an (n,y) product of 23Na, emits a 472.3keV photon (4), which interferes with the 478 keV photon from 10 B). If one intends to use a normalization technique to reduce geometric effects (such as described in Section 3.1.3), then care must be taken to preserve the proper isotopic abundance of the normalizing element. Aside from these two concerns, the PGNAA technique is free from matrix effects. AES techniques rely on atomic emission phenomena and can therefore be affected by the chemical form of the analyte. The number of sample atoms that are able to be excited will depend upon the chemical environment of those atoms. If, for example, a boron atom is suspended in a highly electronegative matrix, the electrons surrounding the boron nucleus will be 181 Improved Boron 10 Quantification via PGNAA and ICP-AES less likely to undergo excitation in the plasma. One must then be careful to insure that the samples and standards that are prepared for the ICP-AES have a chemical environment that is consistent. It is not sufficient to simply prepare samples or standards with the correct concentration or dilution. The presence of matrix effects means that standards must be prepared for each set of samples and digestion technique that may have differing chemistries. Though matrix effects can almost always be accurately accounted for, such effects can, however, add complexity to an analysis program. The ICP-AES technique can also suffer from interference due to emission lines from other atoms. The Spectroflame-D ICP-AES unit is supplied with a software database that can be used to check for emission lines that may interfere with the principal line being measured and their intensity relative to the principal line. For boron (at 249.773 nm) the nearest interfering lines are tantalum at 249.777 nm, manganese at 249.778 nm, molybdenum at 249.780 nm, and iron at 249.782 nm. Most of these elements are not commonly found in blood or tissue samples (with the exception of iron which is present in trace amounts, - tens of ppm in blood) and the intensity of the interfering line is at least two orders of magnitude below the principal boron line. A scan of the measured intensity versus wavelength for both blood and tissue samples containing no boron revealed no peaks in the vicinity of the 249.773 nm boron emission line. It is therefore reasonable to assume that none of the aforementioned lines represent a significant interference concern for the samples that this group is interested in. 182 Kent J. Riley Chapter 4: Comparisons and Conclusions Nevertheless, it is important to always eliminate the possibility of interference effects before implementing any type of analysis program. 4.2 Analysis Scenarios This section will provide information that will be useful for determining which technique is useful for a particular application. It should be mentioned that both the PGNAA and ICP-AES are useful over a broad range of concentrations and sample sizes. Considerations that are unique to a particular application will often be a determining factor in deciding which technique is preferred. 4.2.1 Analytical Range Of the three techniques described in this thesis, the ICP-AES facility, using the HEN is the most sensitive and has the lowest detection limit. The HEN is the natural choice for samples that are extremely small or extremely low in concentration. Since the inner capillary of the HEN has such a small inner diameter, it is especially prone to becoming clogged if samples are not properly prepared. The HEN is also slightly more complicated to install, operate and maintain than the cross flow nebulizer. The HEN is therefore recommended for use only when its high sensitivity is required. 183 Improved Boron 10 Quantification via PGNAA and ICP-AES Depending on the amount of dilution that is required during sample preparation for the ICP-AES, the cross flow nebulizer will have an analytical range that extends to slightly smaller and lower concentration samples than the PGNAA facility. For the most part, however, these two facilities are comparable in analytical range. Estimated Analysis Range for PGNAA. Cross Flow Nebulizer. and HEN 3 10 2 10 0oB Conc. (ppm) 1 10 100 -1 I -2 -3 10 -1 10 10 0 10 Sample Volume (ml) Figure 4.1: A plot showing the range of sample sizes and concentrations that can be efficiently analyzed with each technique. A sample falls within the analytical range of the technique if its coordinates on the above plot fall above and to the right of the appropriate line. 184 Kent J. Riley Chapter 4: Comparisons and Conclusions Figure 4.1 above shows the range of samples that can be analyzed with each technique. The y axis denotes sample boron concentrations, expressed in ppm, and the x axis denotes the initial (undiluted) sample size. Points that fall above and to the right of a curve can be analyzed by the technique represented by that curve. The curves in the plot above were calculated assuming the detection limits that have been calculated for each of the techniques as listed in Table 4.1 (0.25, 0.041, 0.007 [tg for the PGNAA, cross flow nebulizer and HEN, respectively). The above curves also assume that samples prepared for analysis by ICP-AES must be diluted by at least a factor of 10 (as is typical for blood samples), or more if the sample is so small that it requires further dilution to meet the minimum volume requirements for either the cross flow nebulizer or the HEN. From Figure 4.1 it is clear that the HEN has the largest analytical range, with the cross flow nebulizer and the PGNAA facility each having progressively smaller ranges. Nevertheless, the PGNAA facility is the simplest (and usually fastest) to use, due to the fact that no sample preparation is required. The use of the cross flow nebulizer is somewhat more involved than the PGNAA facility, depending on sample preparation requirements, and the HEN typically requires even more time for maintenance and setup. A useful method for selecting an analytical technique is to use the technique that corresponds to the line below and to 185 Improved Boron 10 Quantification via PGNAA and ICP-AES the left of the sample coordinates in Figure 4.1. Of course available instrumentation may ultimately dominate the choice of the user. 4.2.2 Analysis Speed As mentioned earlier, the time required to perform an analysis with the PGNAA facility is dependent almost entirely on the time required to achieve good counting statistics under the boron peak. This property of the PGNAA facility makes it a very rapid technique for analyzing samples of sufficient size or concentration. The PGNAA facility can analyze a 0.5 ml blood sample with concentrations as low as 1 ppm in less than 5 minutes, with a statistical uncertainty of approximately 10% (see Figure 2.27). The ICP-AES facility, however, will require at least 3-4 minutes to perform an analysis due to the 2-3 minutes that are required to prepare the sample (as described for blood samples in Chapter 3), and the 60 seconds that are required to flush the tubing to the nebulizer. Sample preparation times for tissue samples can be considerably longer. The PGNAA facility is therefore faster than the ICP-AES facility for samples of sufficient size and concentration, depending on preparation time required for AES. It is difficult to provide a rule of thumb for comparing the speed of the two techniques, but Figure 2.27 can be used to estimate required counting times for various samples at the PGNAA facility, and these counting times can be compared to the time required for the sample preparation scheme in use for the ICP-AES. 186 Kent J. Riley Chapter 4: Comparisons and Conclusions 4.2.3 Other Considerations 4.2.3.1 Isotopic Sensitivity The ICP-AES technique is an atomic technique, so it is therefore insensitive to the two major isotopes of boron (10B, and 11B). For BNCT research, our group is typically interested only in the concentration of 10B. The ICP-AES facility can be used to quantify 10B only if the isotopic abundance ratio is known. This is typically not a problem for our BNCT group, as we use either compounds enriched in 10B (> 99%), or compounds with natural isotopic abundances. Nevertheless, one must always be cognizant of the fact that the ICP-AES measures signal from both isotopes of boron. In contrast, the PGNAA facility measures only 10B. While this is useful for the MIT/BIDMC BNCT group, it may not always be an advantage. It may be useful to do investigations of boron drugs where less expensive natural isotopic abundances are used, instead of chemicals enriched in 10B. Furthermore, in other applications where boron analysis is required (e.g. in geochemistry research) the boron is not enriched. This would mean that there is less signal provided by the PGNAA technique, which would require longer counting times, or perhaps reduce the 10B content below the analytical range of the PGNAA facility. Some studies involving detection of boron via nuclear magnetic resonance may seek to use only 11B, which would mean that PGNAA analysis is not at all possible. 187 Improved Boron 10 Quantification via PGNAA and ICP-AES 4.2.3.2 Sample Destruction If a particular application requires that the sample be left intact after analysis, the PGNAA technique is the only option. It may also be useful to first analyze samples via PGNAA, and if the sample concentration proves to be too small for PGNAA analysis, the other analytical techniques can then be applied. 4.3 Conclusions Several improvements were made to the PGNAA facility at the MITRII which include; removal of collimator shims in the reactor biological shield, insertion of 30 cm of sapphire single crystal upstream of the graphite diffraction crystals, use of a focused, diffracted neutron beam, and improvement of the shielding surrounding the HPGE detector. These improvements led to an increased slow neutron flux at the sample position by nearly a factor of 3. This increase in flux came with only a moderate (-50%) increase in the background count rate under the boron peak, and acceptable increases in the gross integral count rates. The background count rate at the PGNAA facility is low enough to keep the system dead time below 15% and is now dominated by neutron interactions that occur in the sample. The work with the ICP-AES technique employed both a cross flow nebulizer and a High Efficiency Nebulizer. Both of these nebulizers were 188 Kent J. Riley Chapter 4: Comparisons and Conclusions found to provide excellent linear correlation and achieve results that are consistent with measurements at the PGNAA facility. The AES technique was found to be much more sensitive than the PGNAA technique, but suffered from sometimes lengthy sample preparation requirements, and the complexity of eliminating chemical matrix effects. The ICP-AES is also a destructive analytical technique, which eliminates the possibility of analyzing samples that cannot be destroyed. The strengths and weaknesses of the two analytical techniques are such that no single technique can serve as a universal, optimal tool for macroscopic boron analysis. What the PGNAA may lack in sensitivity and detection limit, is partially made up for by its non-destructive nature and lack of sample preparation requirements, which provides for rapid analysis. On the other hand, the sensitivity of the ICP-AES facility, using the cross flow nebulizer, may be required for samples with very low concentrations. The High Efficiency Nebulizer can be employed with samples that are both small and low in boron content. The two analytical techniques can complement each other to encompass a broad range of analytical requirements, and can in some instances serve as an alternate means of analysis should the other technique fail or be temporarily unavailable. PGNAA is well suited for rapid analysis of blood samples (typically 0.5 ml) with concentrations as low as 1 ppm. The PGNAA can also be used to analyze tissue (or blood) samples as small as 0.05 ml with concentrations as low as 5 ppm, as long as counting times of an hour or so can be tolerated. 189 Improved Boron 10 Quantification via PGNAA and ICP-AES Extremely small samples (0.02 ml and smaller) can be analyzed with the PGNAA with counting times on the order of an hour or less, but only at fairly high concentrations (10 ppm and greater). ICP-AES is not as well suited as the PGNAA facility for rapid analysis, due to the sometimes lengthy sample preparations that are required. Blood samples can, however, be prepared in only a few minutes, which makes the ICP-AES suitable for rapid analysis of blood samples. The ICP-AES is very sensitive, and can analyze samples as small as 0.05 ml (with concentrations greater than -1 ppm) using the cross flow nebulizer, or as small as 0.01 ml (again, concentrations greater than -1 ppm) using the HEN. The high sensitivity of the ICP-AES facility permits the analysis of such minute amounts of boron. A major drawback to the ICP-AES analysis technique is its destructive nature, which means that samples will be sacrificed during analysis. The work presented in this thesis has demonstrated the accuracy and consistency of the ICP-AES and PGNAA analytical techniques. 190 Kent J. Riley Chapter 4: Comparisons and Conclusions 4.4 Possible Improvements 4.4.1 PGNAA As mentioned earlier, the improvements to the PGNAA facility described in Chapter 2 are the most recent in a series of improvements by several researchers. The work presented in this thesis represents another significant incremental improvement in the PGNAA facility at the MITR-II, but there are still more options to pursue for improving the facility. Little can be done to further increase the flux at the sample position, aside from a planned increase in the MITR-II reactor power from 5 MW to 10 MW. The sensitivity of the facility can be improved, however, by increasing the detection efficiency of the detector arrangement. The detection efficiency can be increased by using a higher efficiency detector, or by using multiple detectors. This would serve to collect more of the photons that are released from the boron atoms in the sample. Though this would also increase the background count rate, a net improvement would be realized since the detection limit varies linearly as the inverse of the sensitivity but only as the square root of the background (see Equation 2.3). Adding another detector may, however, increase the system dead time beyond acceptable levels, and this effect should be carefully considered when this option is evaluated. The sensitivity of the PGNAA facility will increase in proportion with the 191 Improved Boron 10 Quantification via PGNAA and ICP-AES detection efficiency, which increases approximately linearly with HPGE detector volume. The background count rate seen by the detector at the PGNAA facility is dominated by Compton events that occur in the HPGE detector. The only way to effectively control this background component is to implement a Compton suppression system. Such a system would reject most of the undesired events that do not deposit the full photon energy in the HPGE detector by rejecting any HPGE events that are followed by an event in a high efficiency detector (usually NaI(Tl)) that surrounds the HPGE detector. This system would require coincidence circuitry to reject the undesired events, but this circuitry may also accidentally reject desired events. Accidental rejections are more likely with higher count rates. Compton suppression systems are typically bulky, making them difficult to shield, and are also expensive. The degree to which the background count rate of the PGNAA facility can be reduced by a Compton suppression system will depend heavily on the timing of the coincidence circuitry. While lowering the gross integral count rate will help reduce the system dead time, the detection limit for the PGNAA will improve only as the inverse of the square root of the background count rate. If any measures are taken to increase the sensitivity (as described earlier), the system dead time may become high enough to require the implementation of a Compton suppression system. 192 Kent J. Riley Chapter 4: Comparisons and Conclusions 4.4.2 ICP-AES The ICP-AES facility is an elaborate piece of hardware that was purchased from Spectro Analytical Instruments. An analysis of ways to improve the performance of the unit is therefore beyond the scope of this thesis. There are, however, a few simple ideas that can be explored that may help to improve analyses with the ICP-AES Preparation of tissue samples for the ICP-AES is rather time consuming. The work described in this thesis did not thoroughly explore options for liquefying and digesting solid tissue samples. The digestion scheme described in this thesis can certainly be improved upon, or simpler digestion schemes could be developed. Sample uptake with the ICP-AES is controlled by a peristaltic pump, which pumps the sample through Teflon tubing to the nebulizer. The amount of sample that is consumed could be minimized (especially with the HEN) by optimizing the sample uptake arrangement. Syringe pump units are available that provide for very low flow rates for use with the HEN. The pump arrangement could also be optimized to minimize the amount of dead volume between the sample reservoir and the nebulizer. These measures would help limit sample consumption and would require less sample dilution. These measures, however, would only reduce sample consumption by a factor 193 Improved Boron 10 Quantification via PGNAA and ICP-AES of 2 at best. Such measures would become worthwhile only for very small or very low concentration samples. This thesis explored only two nebulizers, the cross flow nebulizer and the High Efficiency Nebulizer. It is possible that there are other nebulizers available that are superior to those described in this thesis. A more thorough survey than was carried out for this thesis may identify nebulizers that are more suitable to particular BNCT applications. The nebulizers described in this thesis, however, are believed to have a performance comparable to any of the nebulizers currently available. Another interesting analytical option has recently become commercially available; Inductively Coupled Plasma Mass Spectroscopy (ICPMS). ICP-MS techniques are typically several orders of magnitude more sensitive than AES techniques, with detection limits typically in the parts per trillion (ppt), and as low as parts per quadrillion (ppq) for some elements (5),. ICP-MS systems employ a plasma to ionize the atoms in the sample, which are then directed through a mass spectrometer, which sorts and collects the ions based on the ratio of their mass to their carried charge. ICPMS systems can, therefore, be used to distinguish between different isotopes of interest, barring interference problems (see below). ICP-MS facilities employ sample introduction systems that do not significantly differ from those used for ICP-AES. Sample consumption and sample preparation requirements are therefore likely to be similar to those described in this thesis. An ICP-MS facility would provide a tremendous 194 Kent J. Riley Chapter 4: Comparisons and Conclusions improvement in the ability to analyze extremely small samples, or samples with extremely low concentrations. The ICP-MS technique does suffer from some disadvantages, notably interference and matrix effects. Isobars (isotopes of different elements that have the same atomic mass) will be indistinguishable for the ICP-MS system, as will polyatomic interference like 40Ar 16 O vs. 56 Fe. Chemical matrix effects will manifest themselves in a fashion much like that already described for ICP-AES. It is also worthwhile to note that to take full advantage of the sensitivity of a system like the ICP-MS, sample preparation can become considerably more complex. All chemicals, glassware, plasticware, and tools will have to be free of contamination, and sample preparation areas will have to approach clean room conditions. Such considerations may add considerable complexity and time to sample preparation. In spite of its possible shortcomings, an ICP-MS facility would represent a significant leap forward in sensitivity for trace element analysis. 195 Improved Boron 10 Quantification via PGNAA and ICP-AES 4.5 References 1 "A prompt gamma neutron activation analysis facility using a diffracted beam," 0. Harling, J. Chabeuf, F. Lambert, G. Yasuda, Nuclear Instruments and Methods in Physics Research B, Vol. 83, 1993, pp. 557-562. 2 "Cold Neutron Prompt Gamma Activation Analysis at NIST: A Progress Report," R. L. Paul, R. M. Lindstrom, D. H. Vincent, Journal of Radioanalytical and Nuclear Chemistry, Articles, Vol. 180:2, 1994, pp. 263-269. 3 High Resolution Alpha-Track Autoradiography and Biological Studies of Boron Neutron Capture Therapy, G. R. Solares, Ph. D. Thesis, Massachusetts Institute of Technology, 1991. 4 Nuclides and Isotopes, 14th Edition, F. W. Walker, J. R. Parrington, F. Feiner, General Electric Co, San Jose, CA, 1989. 5 G. Tyler, "ICP-MS, or ICP-AES and AAS? - a comparison," Instruments at Work, ICP-MS-1, Varian Inc., April 1994, 196 ICP-MS APPENDIX A Engineering Drawings of the Port Plug Constructed for 4DH3 197 Improved Boron 10 Quantification via PGNAA and ICP-AES This page intentionally left blank 198 Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 Section B-B Section A-A " w - Concrete - Lithiated Paraffin - Steel - Aluminurm n""" r)1 " ] ] - Boron Carbide - Boral - Lead B4C Plate nd Cap ent Line Seal Plate Lithiated Paraffi Insert Lead Insert Section A-A Section B-B [Lead All steel is mild steel unless otherwise indicated Crystal Steel Flange rYr cL C IIILCL./ ;,/U L,LIL, LJIIIL, Cap vable Water Shutter Figure A- 1: Composite drawing of the port plug constructed for 4DH3. 199 Improved Boron 10 Quantification via PGNAA and ICP-AES Water Shutter Seal Plate with Rubber Gasklet - Aluminum Stainless Steel - High Density Concrete Sapphire High Density Concrete Stainless Steel Collimator Housing Aluminum Flange 4 I 44 4 Z22 Aa Rear Sapphire Crystal p Rear Insertion Jig / Ile" 20d 4 I 4 dd . Q dd \ - 4 a \I ront Sapphire Crystal •t •f l l I • )t Front Insertion Jig S IL-U (I l U \If ILI' V f > h D II' 0 Figure A- 2: Composite drawing showing the final configuration of the port plug at 4DH3 with the two 6"sections of sapphire crystal. The inlet and outlet lines for the water shutter have not been included since the water shutter isno longer operable. 200 Kent. J. Riley Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 .------------.------------------.............................. RO.10Typical ----------------- ------- ------------ -*-- ---------4 Figure A- 3: Front view of lead and borated paraffin inserts. 201 ..-----.---------. ----------------------------. ------.------------------------.--------. -4 Improved Boron 10 Quantification via PGNAA and ICP-AES ~''~~'~~' 2 Z -.L- A.., ·R,, 4- 14.00 4 1=j KL .- y., 67b3,Q10 I I - X·.L U·~ J 2 + Figure A- 4: Side view of lead and borated paraffin inserts. 202 7/5 155r II Water Shutter Insert .1 ... iII 31 100-B. --3. a Kent. J. Riley Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 .• 2 3 4 .. ------.. .. .... .... .. ... - - - INST.JTE, OF YASSACEAUSETTS TECHNOLOGY'RACFO 4DH3 Port Renovation Shutter Wa-•er • oo--A :-3.11 2ooA i-.. ...i .........-; -- -i. .. Figure A- 5: Front view of the water shutter insert. 203 Improved Boron 10 Quantification via PGNAA and ICP-AES V # -- i - Re f - - i------- - -- -- +÷ CoI er S - M ate r,a :)vvg 3 Y- - - -----4 --------------------- - -1-7 R2,05 RO 19 Typical •!. - 4•fl MASSACHISETTS 'NSTITTE 0 V J CIrHNOIOC REFACTC-O Port Renovation 4D.13 K A + 37 Figure A- 6: Front view of the end cap (for end of plug nearest reactor). 204 s.........r.a ... S.----::-• -l-- P, 4 t-nd -lnotPi .g I Kent. J. Riley Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 Y P:Cr ter 4 Ref. [)w 9 .. 400-AB 6)61 Au7niu a Co . 'r e n ~i ---------- s -------------------------- [ P.. I 0.50 •0•8 0,38 3.5 441 ....--------------........... ------------,-- A : - - -- , . TECHNOLOGYREACTOR 4.00 4D1H Port Renovation Hot End Plug U o ..... ..... ...... . ------------------------ ---------------------------- 400- --3 l 400oo-.--.. --. --- --4 ------I----Lý ----------------------------------------------------... ----...-...................... -. -.... . -- Figure A- 7: Side view of end cap. 205 Improved Boron 10 Quantification via PGNAA and ICP-AES -----. ...----------------- --------- -k ae '1 ----------------- _ ----------------------------- ------------ I-,oD rn 'fl-)t M -L-r--l r- (Nuvmlru- -ort S&- Plate, -ngte Pece L I: l'c wroit rb,, .25 B: + ,1234 pical *'- •" MA.,'(, AC 'ILT N' -ITLIS . r' HN.•,.LCrtC REACTC- •Z= ,tll 4DITfl Port Rrnovbtior -z:,,, ,I 2 ---------- ---------------_---"---- -------------- -------1--- Figure A- 8: Front view of water shutter seal plate. 206 . . - .. · ,,, ... Seal Plate i . • . .. ..- Front .. . ... . '-i,• .-.. --[-TI -A 3J1__1 ------ 300I _ Kent. J. Riley Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 ,-) PQ1' -t +4---I ---------- ------------- ----------------------------------------- MC tee'- Ian: ll e 4 -----------------------.... .... ..------------------------------------'SwtýFe -----------------------------------------------,0----310 0 16061AýLrsiru-i 30 3B--, - ------------- -- B--1-------- -- ZZ o-ring groove, 0.10 deep & 0.16 wide, centered at Fit with 2-254 E740-75 Parker o-ring (Ethylene Propylene) urtace tinish specs R2.90 RO B sert thru clearance le and weld Finish 63 ace Finish 16 -- K0.50 B nm';SCHLý'-S JINT,fUT- 'Ff -0CY REACTCR TFC-NIN0 4D113 Port Renovation .. . .......... ...................... ...... ............ .... ..... ..................... .... .. "* a.tj [6,y ,216 o!0 Front Seal Plate 30 0--B -O31 -- -1C 10,116/96 Figure A- 9: Side view of water shutter seal plate. 207 7/ais 1 II Improved Boron 10 Quantification via PGNAA and ICP-AES 4---- --- 2 ----------4---------......... .- -4r readed 5/8 - 11 ----------------------- 1---- ----------- ~ic + 7.25 A02656 A 9.00 kwZSArIHL S'7 ASTJTK OF 1L TEC4HNUL OCYRfAC-OR 4DHJ Front flange for port plug (stainless steel) Innermost circle accomodotes 5.580 ID pipe (steel) -enovat-on 4DH13 Port -o-Renovation ----------e Port P ~, ----------.-------------C 500A t 500-A IKe' ffiky "/go ý - I I I- Figure A- 10: Front and side views of stainless steel flange for the concrete and lead filled port plug. 208 1-1 - Kent. J. Riley Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 -6 I- vr w --------------I-·I --- i ~t·-~ Concrete - Boron Carbide - Lithiated Paraffin - Boral - Steel - Lead S- Aluminum 6061 175 Front flange constructed of stainless steel all other steel parts constructed of mild steel 1200 400 558 4 _4 775 4 . t threod with 3/8 4 holes (typical) Top and bottom holes threaded 5/8 - 11 SSAHUSE75 INSTITUTE OF I l84DH3 Pr5 Rno -tUon __ 1.... ............... . ........ ---+ I ......... ........ ;.............................. .......... ........... 3 Figure A- 11: Side view of lead and concrete filled port plug. 209 .........................--------.................... +4 1 . .6B_ 500 8-. . ............... 5 Improved Boron 10 Quantification via PGNAA and ICP-AES i ·e w v Part ReF, # Dwg 2 Material Conmments At 6061 rr v3n·-~ . un :Pnurro 16 .''- 60 185 0 0625 View ont View S'...'' 1 ,u~ ' •u. UYUn gu ' u l,,, iur hi,~, su iipp reiir bar (1.73" x 1.54" x 5.91") and is inserted into P17-61-3A Stainless steel shim stock (0.002") is cut to fit in the notch and wrinkled to act like a spring. The steel then pushes the crystal snugly up against the wall of P17-61-3A. The entire assembly is inserted as shown in the front view Top View 1/16" clearance holes Form ~30" loop with 1/16" 7x7 strond core aircraft cable (400 Ib) Feed ends thru holes and fit with compression stop sleeves (Al) Ll] -T A-g MASSC IUSTT S INSTlITUTE o0 EC~5NOLOC REACTm rSapphire n(werl"o Lg ) ....-.............. ---... --------................ - --------. --------------- Figure Aafji :4r1 1/ 1 o A Figure A- 12: Top, side and front view of the insertion jig that was used to insert the two 15 cm sections of single crystal sapphire into the beam port at 4DH3. This drawing shows the jig that was inserted nearest the reactor core. 210 Appendix A: Engineering Drawings of the Port Plug Constructed for 4DH3 ...... . .-........ - ... 6.0 Kent. J. Riley ......... T ................... . + 4 -I---------- 20 1.85 1.85 0188 1 0.0625 -- 1.68 -- Side View End View 10.0 This jig holds a rectangular sapphire bar (1.73" x 1.54" x 5.91") and is inserted into P17-61-3A. Stainless steel shim stock (0.002") is cut to fit in the notch and wrinkled to act like a spring. The steel then pushes the crystal snugly up against the wall of P17-61-3A. The entire assembly is inserted as shown in the end view. ~MSSAC , IUSOTrS INSTITU OF T.C...NOL.OGY REAC'OR , l-~ . (a ............... ....................... .......................................... ....................... 9) i[ . - +31 - Z-I, It., ur~ -. ......... . :J~ ~- Figure A- 13: Detail drawing for the jig that was inserted nearest the reactor core. 211 -IN s/ /;;OI : -:/s - lu, SS[apphJre nsertion lig rear jig (two jigs total) 1"" :1i . 4 -3 IU a 1ItY Improved Boron 10 Quantification via PGNAA and ICP-AES ") i TT Ll This jig holds a rectangular sapphire bar (1.73" x 1 54" x 5.91") and is inserted into P17-61-3A. Stainless steel shim stock (0.002") is cut to fit in the notch and wrinkled to act like a spring. The steel then pushes the crystal snugly up against the wall of P17-61-3A. The entire assembly is inserted as shown in the end view Side View 1 68 1 185 B 3 4 Figure A- 14: Detail drawing for the insertion jig that was inserted furthest from the reactor core. 212 APPENDIX B Biodistribution Data From Human Clinical Trials 213 Improved Boron 10 Quantification via PGNAA and ICP-AES To date the MIT/BIDMC project has irradiated a total of 13 subjects in Phase I trials of BNCT for subcutaneous melanoma lesions and intracranial brain tumors. A biodistribution study has been carried out for each of these subjects, where the boron levels in blood have been measured periodically after the administration of the boron drug boronated phenylalanine (BPA). In some instances the BPA was administered orally, while in later irradiations the BPA was administered intravenously (IV) with the BPA in fructose form (BPA-f). Some of the data was collected during a "test dose" of the boron drug, where the drug was administered without administering neutrons. This was done so that the distribution could be studied, preliminary treatment planning calculations could performed, and tissue biopsies could be obtained to study blood to normal tissue and blood to tumor boron ratios.. As both treatment planning and boron quantification techniques improved, the test dose was abandoned and samples are now collected and analyzed during the irradiation, and the dose delivered is integrated as the irradiation progresses. This appendix presents the biodistribution curve for each of the irradiation subjects to date (5/1/97) in the MIT/BIDMC clinical trials. For each subject the type of drug that was used (BPA or BPA-f) is documented, as well as the administration of the drug (Oral or IV), the type of tumor, the number of fractions that the irradiation was divided into, the number of irradiation fields that were used, the technique that was used to analyze the samples for boron content (PGNAA, ICP-AES or both), whether or not the 214 Appendix B: Biodistribution Data from Human Clinical Trials Kent. J. Riley subject received a test dose (Y or N), and the dates that the irradiation(s) took place. For the data representing oral administration, the plotted data has been fit to a polynomial (typically of order 2). To perform dose calculations during the irradiation, only the data corresponding to the time that the irradiation occurred was fit to a curve (usually linear) and extrapolated to the end of the irradiation. Since the polynomial fits do not represent data that is indicative of that used for dose calculations, the polynomial curve fit parameters are not presented here. For the data representing IV administration, the plotted data demonstrates a sharp rise during the time that the BPA is being infused, and a washout curve that is well characterized with three exponentials. For all of the data presented here, the infusion was of approximately one hour in duration, with the exception of Subject 96-4. During the infusion for Subject 96-4, the infusion pump was inadvertently paused for approximately 30 minutes at a point roughly halfway through the infusion. There were, in effect, two 1/2 hour infusions which were separated by a half hour pause. Neglecting the previously mentioned exception, all of the data demonstrate a clear peak at the end of the infusion, a precipitous drop immediately thereafter, followed by washout that is dominated by exponentials with slower decay. It is also interesting to note that the data from IV administrations is much more consistent from subject to subject. This 215 Improved Boron 10 Quantification via PGNAA and ICP-AES characteristic is presumably due to the fact that IV administration is largely immune from the effects of digestive and metabolic rate. The curve fit parameters for the triple exponential fit to the washout portion of the curve have been included since these parameters are the actual parameters used to estimate dose. The data recorded during the infusion of the drug was fit to a rising exponential, though the parameters for this fit have not been included. All of the irradiations commenced after the end of the infusion, so the infusion portion of the biodistribution curve is not relevant for dose calculations. The last curve contained in this appendix plots the measured concentrations in blood versus time after the start of BPA-f infusion for all of the subjects that received BPA-f intravenously, except Subject 96-4 (due to the aforementioned problems with administration). The data points have been fit with a rising exponential for points taken during the infusion of BPA-f, and a decaying triple exponential for measurements after the end of infusion. The resulting curve fit parameters therefore represent a biodistribution curve that is an average of all of the subjects receiving BPA-f to date. The data shows statistically significant deviation from the average curve and from subject to subject. This fact, combined with the comparatively small amount of scatter observed in the individual biodistribution curves, suggests that such an average curve is not suitable for exact treatment planning calculations. 216 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 94-1, V.A. Tumor: Subcutaneous Melanoma Drug: BPA Administration: Oral Number of Fractions: 4 Number of Fields: 1 Analysis Technique: PGNAA Test Dose: Y Date(s) of Irradiation: 9/6/94, 9/9/94, 9/13/94, 9/16/94 B-10 Concentration in Blood vs. Time After BPA Administration 3 1 2.5 -- i -- E C. a. 2 C 0 o_ 0 0 LC - .......... ............... ... . . . . .... i '~ 1.5 1 -I 0.5 # 94-1 S Subject Data taken on 9/9/94 n 0 I i 2 2 4 4 Irradiation Periods 6 6 (hours) 8 Time Time (hours) Figure B- 1: Biodistribution test dose curve for subject 94-1. 217 10 10 12 12 Improved Boron 10 Quantification via PGNAA and ICF-AES Subject: 94-2, G.H.. Tumor: Subcutaneous Melanoma Drug: BPA Administration: Oral Number of Fractions: 4 Number of Fields: 1 Analysis Technique: PGNAA Test Dose: Y Date(s) of Irradiation: 10/24/94, 10/25/94, 10/26/94, 10/27/94 B-10 Concentration in Blood vs. Time After BPA Administration 03.5 3 2.5 i. E C. C- ... ........... 2 0 1.5 !...... ............ . . . .........•.............. 43 o 1 . 0 o ...... ...... .... .. CD 0.5 ..... ......... ... .. 0 -A R 0 200 400 600 800 Time (hours) Figure B- 2: Biodistribution test dose curve for Subject 94-2. 218 1000 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 94-3, J.Y. Tumor: Subcutaneous Melanoma Drug: BPA Administration: Oral Number of Fractions: 4 Number of Fields: 1 Analysis Technique: PGNAA Test Dose: Y Date(s) of Irradiation: 12/5/94, 12/6/94, 12/7/94, 12/8/94 B-10 Concentration in Blood vs. Time After BPA Administration in Blood B-10 Concentration VS. Time After BPA Administration 5 .. ..... .. ... ..... ...... ........... .. ...... . ...................... ...... ................ . .... ......... .... ... ..... ..... 4 E C. 3 0. '- 2 0 0 o 1 o 0 -I 0 300 300 200 200 400 400 Time (hours) Figure B- 3: Biodistribution test dose curve from Subject 94-3. 219 500 500 Improved Boron 10 Quantification via PGNAA and ICP-AES Subject: 95-1, P.D. Tumor: Subcutaneous Melanoma Drug: BPA Administration: Oral Number of Fractions: 4 Number of Fields: 1 Analysis Technique: PGNAA Test Dose: Y Date(s) of Irradiation: 9/26/95, 9/28/95, 10/3/95, 10/5/95 B-10 Concentration in Blood vs. Time After BPA Administration in Blood B-10 Concentration VS, Time After BPA Administration ( r. 6 i .I.. .I I Ti 5 E C. CL M 0 Ci 3 : 0 0om O ob 2 : t. Subject # 95-1 ............ . . ......... . .. .: ...... ... .. 1 0 : ' 200 400 Si 600 800 1000 Time (hours) Figure B- 4: Biodistribution test dose curve for Subject 95-1. 220 1200 1400 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 96-1, J.Y. Tumor: Subcutaneous Melanoma Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 1 Analysis Technique: ICP-AES Test Dose: Y Date(s) of Irradiation: 5/9/96 B-10 Concentration in Blood vs. Time After Start of Infusion 40 35 30 o a. C 0 2a 25 o 20 o 15 10 5 0 0 200 400 600 800 1000 1200 Time (min) Figure B- 5: Biodistribution test dose curve from Subject 96-1. 221 1400 Improved Boron 10 Quantification via PGNAA and ICP-AES Subject: 96-2, S.J. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNAA/ICP-AES Test Dose: Y Date(s) of Irradiation: 7/25/96 B-10 Concentration in Blood vs. Time After Start of Infusion 40 y = ml*exp(-m2*m0) + m3*exp(... . 35 30 E 25 a0 0 20 Value Error ml m2 m3 m4 m5 6 sq 15.382 0.0018856 698.63 0.085337 46.598 0.039865 1.7147 0.99075 0.00015156 7911.7 0.36054 911.73 0.15981 NA 2 0.99632 NA o o 15 Subject # 96-2 . .. ... . . . . . . . . 10 5 ............. .......................... ,i1 u 0 0 . . . . . . . . . . . . . . 200 400 600 200 400 600 800 (min) 800 Time 1000 1200 1400 1000 1200 1400 Time (min) Figure B- 6: Biodistribution test dose curve for Subject 96-2. 222 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 96-3, G.M. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNAA/ICP-AES Test Dose: N Date(s) of Irradiation: 8/1/96 B-10 Concentration in Blood vs. Time After Start of Infusion 40 y = ml*exp(-m2*m0) Value 13.137 ml 0.0010318 m2 189.95 m3 0.038122 m4 131.98 m5 0.031221 m6 0.42632 Chisq 35 30 a 25 C 0 20 • r o 0 R2 + m3*exp(... Error 1.5868 0.00013718 1.0585e+07 353.99 1.1215e+07 193.57 NA NA 0.99965 15 Subject # 96-3 10 5 I f I I I I I I I 0 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 7: Biodistribution curve for Subject 96-3, taken on the day of irradiation. 223 Improved Boron 10 Quantification via FGNAA and ICF-AES Subject: 96-4, J.L. Tumor: Intracra.ial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNA-LA/ICP-AES Test Dose: Date(s) of Irradiation: 11/21/96 B-10 Concentration in Blood vs. Time After Start of Infusion 40 35 30 E a 25 o 20 0 15 10 5 0 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 8: Biodistribution curve for Subject 96-4, taken on the day of irradiation. 224 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 97-1, N.M. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNAA/ICP-AES Test Dose: N Date(s) of Irradiation: 1/30/97 B-10 Concentration in Blood vs. Time After Start of Infusion 40 35 30 E . 25 C 0 o 20 C r- o 15 10 5 0 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 9: Biodistribution curve for Subject 97-1, taken on the day of irradiation. 225 Improved Boron 10 Quantification via FGNAA and ICF-AES Subject: 97-2, T.T. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNAA/ICP-AES Test Dose: Date(s) of Irradiation: 2/28/97 B-10 Concentration in Blood vs. Time After Start of Infusion 40 35 30 E o 25 CC 0 M 20 o 15 o 10 5 U 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 10: Biodistribution curve for Subject 97-2, taken on the day of irradiation. 226 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 97-3, G.C. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: 2 Analysis Technique: PGNAA/ICP-AES Test Dose: N Date(s) of Irradiation: 3/6/97 B-10 Concentration in Blood vs. Time After Start of Infusion 40 y = ml*exp(-m2*m0) + m3*exp(... 35 30 c. C 25 ro oM o 20 Value Error ml m2 m3 m4 m5 m6 .Chisq 12.289 0.0014739 157.29 0.045184 4.0415e+06 0.18022 2.7156 0.71734 0.00013938 656.93 0.041941 3.1492e+07 0.1235 NA R; 0.99797 NA 15 Subject # 97-3 10 . . ............ 5 2 I 0 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 11: Biodistribution curve for Subject 97-3, taken on the day of irradiation. 227 Improved Boron 10 Quantification via FGNAA and ICF-AES Subject: 97-4, G.R. Tumor: Intracranial Drug: BPA-f Administration: Number of Fractions: 1 Number of Fields: Analysis Technique: PGNAA/ICP-AES Test Dose: Date(s) of Irradiation: 4/10/97 B-10 Concentration in Blood vs. Time After Start of Infusion 40 35 30 a 25 C o 20 o• 20 o0 15 10 5 0 0 200 400 600 800 1000 1200 1400 Time (min) Figure B- 12: Biodistribution curve for Subject 97-4, taken on the day of irradiation. 228 Kent. J. Riley Appendix B: Biodistribution Data from Human Clinical Trials Subject: 97-5, I.R. Tumor: Intracranial Drug: BPA-f Administration: IV Number of Fractions: 1 Number of Fields: Analysis Technique: PGNAA/ICP-AES Test Dose: N Date(s) of Irradiation: 4/24/97 B-10 Concentration in Blood vs. Time After Start of Infusion I 40 y = ml*exp(-m2*m0) + m3*exp(... 35 30 E CL 0. 25 20 Error ml 15.104 0.61198 m2 0.0016268 9.0375e-05 m3 m4 m5 29755 0.13791 82.737 3.0045e+05 0.17156 80.553 m6 0.030858 0.0098608 Chisq 1.0641 NA R2 0.99864 NA C 0 Value 15 Subject# 97-5 10 5 A 0 tI t I 200 I I 400 600 800 1000 1200 1400 Time (min) Figure B- 13: Biodistribution curve for Subject 97-5, taken on the day of irradiation 229 Improved Boron 10 Quantification via PGNAA and ICP-AES Composite Data for IVAdministration of 250 mg/kg BPA-f I . . I I I I . . I I I I I I I i . 0.97415 0.019358 m2 0.0075851 0.0070735 um3 Chisq 78.237 638.76 56.284 NA R2 0.86106 NA . ý I I I . I ý ý I I y = ml*exp(-m2*m0) + m3*exp(... y = m3*(1 - n l*exp(-m0*m2)) Value Error ml . Value 13.503 Error 2.3585 m2 m3 0.0012672 53.629 0.00030194 2.0339e+06 m4 m5 m6 0.035463 95 496 0.033714 35.552 2.0344e+06 17.507 mni r1 * I W I I I I r r i f 1 1 1 I I ,,,, 4 i 1000 500 1 t I ~I 4 I · 1500 Time After Infusion Start (min) Figure B- 14: Data from all subjects receiving 250 mg/kg IV administration of BPA-f, except Subject 96-4. The infusion period is fit with a rising exponential (table on the right), and the washout period is fit with a triple exponential (table on the left). The parameters represent a least squares fit to all the data points on the curve. 230