Proton Therapy Treatment Planning: Challenges and Solutions Proton treatment delivery Passive scattering in practice Aperture Range modulator wheel Jatinder R Palta PhD Daniel Yeung PhD Roelf Slopsema MS Department of Radiation Oncology University of Florida Patient Range compensator conforms dose to distal edge target volume; the aperture shapes field in lateral direction. Brass aperture Lucite range compensator Physics of Proton Therapy Scanning in practice Tumor divided into iso-Energy slices Vacuum Chamber Scatterer Target Proton treatment delivery Fast Compensator I. – – – Y Already irradiated slices Slow Intensity Modulated Beam basic interactions Z energy loss scattering nuclear interactions X IC’s A IC’s B Slice being Irradiated with raster scan pattern Pair of Quads Isocenter Scanning Magnets Bragg Peak II. clinical beams – – percentage depth dose lateral penumbra Courtesy IBA Proton interactions: Energy loss Bragg peak Primarily protons lose energy in coulomb interactions with the outer-shell electrons of the target atoms. • excitation and ionization of atoms • loss per interaction small → ‘continuously slowing down’ • range secondary e+ p+ <1mm → dose absorbed locally 200MeV • no significant deflection protons by electrons Stopping power Proton interactions: Scattering Primarily protons scatter due to elastic coulomb interactions with the target nuclei. Radial Spread in Water Approximation: σ ≈ 0.02 x range Graph based on NIST data Radial spread in water Proton interactions: Nuclear About 20% of the incident protons have a non-elastic nuclear interaction with the target nuclei. • reduction of proton fluence with depth → shape Bragg peak • secondaries: – charged (p,d,α,recoils) ~60% of energy → absorbed ‘locally’ – neutral (n,γ) ~40% of energy → absorbed ‘surroundings’ Same general shape applies to different (relevant) materials. • production of unstable recoil particles (activation) – radiation safety – dose verification using PET/CT Nuclear interactions Proton Pencil Beam Algorithms Hong et al, MGH 1996 Szymanowski et al, Institut Curie 2001 Beam Model dosimetry in water inhomogeneity correction • water equivalent thickness (wet) • HU stopping power Graph courtesy Harald Paganetti. Proton Pencil Beam Algorithm Beam Model Proton Pencil Beam Algorithm Dose Calculation Dose from a pencil beam CAX Depth Dose (DD) broad beam pristine peak SOBP Radial Spread (RS) multi coloumb scatter • beamline: degrader, nozzle elements (wet only) • compensator: material dependent scattering power • patient: wet only gaussian kernel σ2total = σ2line + σ2comp + σ2patient Convolve DD with RS for each pencil Sum dose from all pencils Pristine Peak ‐ Analytical Model Bortfeld Model of Pristine Peak R=21.86 g/cm2 R=5.86 g/cm2 V 8.0 V 8.1 R=9.0 g/cm2 For R > 15 g/cm2, Analytical model of proton BP (up to ~ 200 MeV) • accounts for energy spread • empirical model of nuclear fragmentation (data fitting) • numeric depth dose calculation of fitted BP • assumption – range straggling ‘constant’ with depth R=19.8 g/cm2 Range straggling depth Error in Bortfeld model Bortfeld Model Eclipse Model SOBP Calculated versus Measurement Beam Profile Calculated versus Measurement R=15.1 M=10.4 d=10 cm Proton beam dose calculation in water is generally very accurate! d=5 mm 20%-80% Lateral Penumbra [cm] Option B5 - R=15.1 g/cm^2, M=10.4 g/cm^2, Air gap = 11.7cm, SSD=220.1, aperture: 15cmx15cm 1.3 Eclipse convolved - @9.9 cm Eclipse convolved - @0.5 cm Eclipse convolved - @14.1 cm Measurement (av) - @9.9 cm Measurement (av) - @0.5 cm Measurement (av) - @14.1 cm 1.2 1.1 1 0.9 0.8 0.7 0.6 0.5 d=15 cm UFPTI Data 0.4 0.3 0.00 5.00 10.00 15.00 20.00 Air Gap [cm] 25.00 30.00 UFPTI Data 35.00 Challenges in Proton Therapy Planning 1. Uncertainties: à à à à à 2. Evaluation of proton plans à How to evaluate a proton plan in the presence of various uncertainties? 3 Protons on water I - dependence w The peak spread increases with energy 2 1 0 PTV? Error bars of dose distributions? P122 Iw67 P122 Iw75 P122 Iw80 P183 Iw67 P183 Iw75 P183 Iw80 P230 Iw67 P230 Iw75 P230 Iw80 2 à 4 Intrinsic basic physics uncertainty (I-values) CT numbers (stopping powers; range), Dose calculation errors due to complex inhomogeneities, Intra-fractional organ motion, Inter-fractional changes in anatomy and motion patterns, Mis-registration of tissue compensators (passively scattered proton beams, Uncertainties in immobilization devices and patient support devices dE/dz (MeV/g cm ) per incident particle à Intrinsic basic physics uncertainty (I-values) 0 5 10 15 20 25 30 35 2 depth in water (g/cm ) P Andreo, Phys Med Biol, 2009 122 MeV Protons on water: I - dependence w 4 average I-values of various soft tissues 2 w P122 I = 75eV w P122 I = 80eV w 3 2 2 dE/dz (MeV/g cm ) per incident particle 0.3 g/cm P122 I = 67eV 1 Peak spread is .7 g/cm2 for 230 MeV protons 0 9.5 10.0 10.5 11.0 11.5 MUSCLE SKELETAL (ICRP) LUNG (ICRP) BLOOD (ICRP) WATER LIQUID TESTES (ICRP) TISSUE SOFT (ICRU-33 4 comp) HEART ADULT (BLOOD-FILLED) MUSCLE STRIATED (ICRU) HEART ADULT (HEALTHY) GI-TRACT (INTESTINE) HEART ADULT (FATTY) EYE LENS (ICRP) BRAIN (ICRP) UREA SKIN (ICRP) TISSUE SOFT (ICRP) TISSUE SOFT (ICRU-44 MALE) TISSUE SOFT (ICRU-44 FEMALE) BREAST (WHOLE)-50/50 BREAST (WHOLE)-33/67 ADIPOSE TISSUE (ICRP) 2 depth in water (g/cm ) Intrinsic basic physics uncertainty makes the argument of “sub-millimeter precision” an issue, which deserves careful consideration 62 74 76 HU-Stopping Power Calibration Curve Peak spread assuming 10% uncertainty in I-values 2 Realative Stopping Power 1.8 P 164 muscle skeletal ICRP P 164 tissue soft ICRU-44 F 1.4 1.2 1 0.8 Large phantom, Average position, 140kV, 400mAs, Big bore 0.6 Body phantom, Average position, 140kV, 400mAs, Big bore Full head phantom, Average position, 140kV, 400mAs, Big bore Empty head phantom, Average position, 140kV, 400mAs, Big bore 0.4 0 -1000 P 164 muscle skeletal ICRP P 164 tissue soft ICRU-44 F 17.5 1.6 0.2 P 164 water (I=75) 0.0 17.0 72 2 1.5 0.5 70 P Andreo, Phys Med Biol, 2009 0.7 g/cm 2.0 1.0 68 P Andreo, Phys Med Biol, 2009 2 dE/dz (MeV cm /g) per incident particle 2.5 66 I-value (eV) 164 MeV protons on various tissues (+/- 10% change in I-values) 3.0 64 18.0 -500 0 500 CT # 18.5 19.0 19.5 2 depth (g/cm ) P Andreo, Phys Med Biol, 2009 1000 1500 2000 S. Flampouri, UFPTI Range uncertainty due to CT calibration is generally taken as 3.5%. However, it can be minimized with better calibration techniques. HU‐Stopping Power Conversion Uncertainties Results in Range Uncertainties Impact of CT Hounsfield number uncertainties on dose distributions +3.5% -3.5% Dong/MDACC S Flampouri, UFPTI, 2007 CT Artifacts and Hounsfield Numbers 0% uncertainty Individualized patient determination of tissue composition along the complete beam path, rather than CT Hounsfield numbers alone, would probably be required even to reach “sub-centimeter precision” Proton Range Uncertainties 10% range error “It is imperative that body-tissue compositions are not given the standing of physical constants and their reported variability is always taken into account” (ICRU-44, 1989). The advantage of protons is that they stop. The disadvantage of protons is that we don’t always know where… Lomax: PTCOG47 Proton Range Uncertainty in the Presence of heterogeneities Soft tissue Soft tissue ΔRhom Bon e Impact of Organ Motion on Proton Dose Distributions Free breathing treatment ΔRinho m Tsunashima/MDACC Lomax : AAPM SS 2003 Dong: ASTRO 2008 Plan DVH Evaluation (PRV) What you see is not what you always get.. Impact of Tumor Shrinkage on Proton Dose Distribution Dose recalculated Original Proton Plan on the new anatomy Volume Proton DVH Photon DVH Dose Bucci et al. ASTRO Abstract, 2007 Free breathing Treatment Practical Solutions Gated treated on exhale L Dong: MDAH Improving CT number accuracy and reducing metal artifacts with Orthovoltage CT imaging H2O Brain Al Cortical bone Lung1 (a) Al (b) Lung2 125 kVp CT Air 125 kVp 320 kVp CT Brain Cortical bone LDPE 125 kVp CT LDPE 320 kVp 320 kVp CT Conventional 125 kVp CT Orthovoltage CT at 320 kVp (c) Yang et al. Med Phys 35 (5):1932-1941, 2008 (d) Yang et al. Med Phys 35 (5):1932-1941, 2008 Match and Patch Fields ¾ used to avoid OARs adjacent to target Match Fields match fields abutting each other penumbra matching penumbra Inf - LAT Sup - RAO ¾ partition target into segments (submatchline targets) ¾ sub-targets treated with ‘sub-beams’ ¾ angle sub-beams to avoid OARs ¾combined with other fields for dose uniformity Lacrimal Gland Carcinoma Patch Fields thru beam txt partial target residual txt with patch lateral penumbra (t-beam) ‘matched’ with distal falloff (p-beam) LPO beam (inferior) patched with SPO (superior) (PTV 50.4) partition into sup + inf targets brainstem sup inf LPO-Inf (spare optics & BS) SPO-patch PTV50.4: 5 fields with match & patch Target 50% Patch Field Selection Fields PTV LAO PTV(Inf) LPO‐Inf PTV(Sup) LAO‐match Gantry 205° optimal geometric coverage (G = 230°) avoid inhomogeneity along path (G = 205 °) G=205° G=230° Patch line Gantry 230° Patch line Gantry 205° SPO‐patch Patch Field – Beam Angle Selection Gantry 230° Patch Field Angle Selection LPO Distal Blocking Distal Blocking added compensator selective pullback of range to spare OARs pullback achieved with added compensator potential pitfalls ¾setup error or motion may nullify sparing ¾‘simple’ distal blocking may compromise target coverage assess robustness of approach Target OAR } range pullback Things to remember! Distal Blocking • Proton beams stop - no exit dose – underdose • Whole BS distal block Partial BS PTV • BS Proton beams are more sensitive to – CT Hounsfield number/Stopping Power accuracy – Organ motion – Anatomy changes Proton plans are difficult to evaluate – Partial BS • Although we don’t know exactly where they stop “What you see is not what is delivered” Protons demonstrate excellent low dose sparing RPO Field Things to remember! • Inter/Intra-fractional variations have far more significant consequences in patients treated with proton therapy Final thought What you see is not what you always get…. IMXT Plan IMPT Plan (with Confidence-weighted Isodose Distribution) – Approaches and data to deal with this issue is still lacking • Minimize it and develop strategies to deal with the residual motion • Empirical approaches used in defining margins for range uncertainties, smearing, and smoothing are questionable – No real data exist to support any of these approaches • Repeat imaging and reevaluation based on deformable registration may be necessary – In some cases repeat planning may be clinically beneficial Lomax PSI Jin UF 180 160 120 80 40 cGy There is no easy way to show what patient will get in proton therapy