PLASTICITY AND AGGLOMERATION IN COAL PYROLYSIS by William Shan-chen Fong B.S. in Chemical Engineering California Institute of Technology (1981) Submitted to the Department of Chemical Engineering in Partial Fulfillment of the Requirements for the degree of DOCTOR OF SCIENCE at the MASSACHUSETTS INSTITUTE OF TECHNOLOGY February, )Massachusetts 1986 Institute of Technology 1986 Signature of Author Department of Chemical Engineering February 12, 1986 Certified by "rof. Jack B. Howard Thesis Supervisor Certified by Dr. William A. Peters Thesis Supervisor Accepted by C ittee Of TECHNOLOGY ARCHIVE- JUN 0 3 1986 LIBRARIES Prof. William M. Deen on Graduate Students PLASTICITY AND AGGLOMERATION IN COAL PYROLYSIS by William S. Fong Submitted to the Department of Chemical Engineering at the Massachusetts Institute of Technology in February 1986, in partial fulfillment of the requirements for the degree of Doctor of Science. ABSTRACT Two new techniques were developed to study the plastic behavior of softening coals at severe conditions, i.e. high heating rates and high temperatures pertinent to modern coal conversion processes but previously unattainable with conventional instruments. A Pittsburgh No.8 Seam bituminous coal was used mainly in this study. A fast response plastometer was developed to measure the apparent viscosity of a rapidly pyrolyzing coal. The plastometer determines the torque required for constant speed rotation of a thin disk embedded in a thin layer of packed coal particles heated electrically between two parallel metal plates. Heating rates, final temperatures and sample residence times at final temperatures can be separately selected and controlled over the ranges 40 - 1000 K/s, 600 - 1250 K, and 0 - 40s respectively. The instrument can be operated in hydrogen or inert gas atmospheres from vacuum to 100 atm. An electrical screen reactor with rapid sample quenching capabiwas developed to determine quantitatively the intraparticle liquid lity content (pyridine extract), and the growth of pyridine insolubles in the pyrolyzing coal as a function of pyrolysis tempetature-time history in the same range as in the plastometer study. The molecular weight distribution of the intraparticle liquid was by Gel Permeation Chromatography as a function of determined also pyrolysis temperature-time history. A combination of the above three techniques allows the kinetics and mechanism of plasticity to be probed. Coal plasticity can be directly viscosity change. As a Pittsburgh Seam bituminous coal described by its softens to form a solid/liquid suspension the coal the is heated, from more than one million poise to minimum decreases which viscosity of poise. Resolidification of the interthousand a few values of order by a rapid rise in viscosity. indicated is phase liquid mediate Initial softening of the coal is by physical melting of an estimated 25% by weight of the coal. Up to 40% by weight of the coal is further converted to liquids by pyrolytic bond breaking. These liquids can condense or polymerize to give higher molecular weight liquids and solids, and crack to give gas and coke, or escape from the coal particle to give tar. The result is that the liquid weight averaged molecular weight can increase from 570 to above 800, and then decrease to around 600. Pyrolysis of a heat-treated coal tar (similar to the intraparticle liquid in a pyrolyzing bituminous coal) exhibited a similar change in molecular weight with pyrolysis time, and a slower rate of solids growth. In the pyrolysis of a slightly caking wood, or a nonsoftening lignite, little or no liquids were formed. Pre-extraction of the raw bituminous coal with pyridine reduced both the plastic period and the intra-particle liquid content during pyrolysis. In vacuum or 35 atm inert gas atmosphere, the duration of plasticity is less than that under 1 atm inert gas pressure. Experimental viscosity and intraparticle liquid formation/depletion data were described by a global model that accounts for melting, generation and depletion of the liquid, and volatiles formation. The kinetic parameters find quantitative application in modeling coal particle agglomeration and swelling behavior under rapid heating conditions. Predictions of models here developed were in qualitative accord with literature data on swelling and provide a possible explanation for coal agglomeration observed within a pulverized coal flame. Thesis supervisors: Professor Jack B. Howard, Department of Chemical Engineering Dr. William A. Peters, Energy Laboratory - 2 - - 3 - ACKNOWLEDGEMENTS I wish to thank my advisors for providing an interesting and challenging thesis topic, and their guidance and support during the course of this work. Professor Howard and Dr. Peters have educated me not only in the area of coal research, but in the approach to scientific research in general. For example, they have taught me with extreme patience how to write technical papers and present ideas in conferences. I have enriched my experience at MIT through learning from them. Professors Adel F. Sarofim and Edward W. Merrill have been kind to be on my thesis committee. Their comments and suggestions are appreciated. My sincere appreciations are due to my colleagues Dr. Jean-Louis Saint-Romain, Jaanpyng Hsu, and Yehia F. Khalil for their contributions on coal tar pyrolysis, agglomeration calculations and coal pyrolysis experiments respectively; to Prisca Chen, Alice F. Chow and Anne Reeves for helping with the experiments in the summer of 1985, and to Dr. Myongsook Oh, Dr. Michael Serio, Michael Boroson, Alain L. Bourhis, Steven C.K. Lai, Cliff Chang for helpful discussions. Our able machinist machinist Richard D. Jankins this work. They have taught build most of my reactors and Mario J. daSilva, and the late project have been very helpful during the course of me the basics of machining so that I can plastometer myself. I also like to thank my friends Kowk Chow, Alex Liu, Sze-hang Lo, Steven E. Wirth, Joanna Cheung, Stella Cheung, Francoise Saint-Romain, Cathy daSilva, Yu-shin and Ru-Huai Yang, and Patrick Cheung. Their friendship meant a lot to me through my stay at MIT. Financial support of this work from the U.S. Department of Energy under Contract No's DE-AC21-82MC-19207 and DE-RA21-85MC-22049 is grate- fully acknowledged. Finally, I like to thank my parents and my sisters for their love and support. - 4 - Table of Contents Page List of Figures 6 List of Tables 11 1. 2. 3. 4. Summary 1.1 Background and objectives 12 1.2 Experimental 15 1.3 Results 23 1.4 Discussion of experimental results 38 1.5 Modeling 45 1.6 Potential Applications 61 1.7 Conclusions 63 1.8 References for this chapter 64 Introduction and background 2.1 Introduction 66 2.2 Background 69 2.3 Thesis objectives 78 Experimental technique and apparatus 3.1 Introduction 80 3.2 Apparent viscosity measurement 81 3.3 Liquids formation and depletion measurement 100 3.4 Other techniques and experiments 105 Results of experiments 4.1 Plastometer results 110 4.2 Screen reactor data 122 4.3 Pyrolysis of other materials 124 4.4 GPC data 134 4.5 Other experiments 134 - 5 - 5. Discussion of experimental results 6. Mathematical modeling 143 6.1 Coal plasticity kinetics 154 6.2 Modeling of coal particle agglomeration 163 6.3 Other possibilities of modeling 6.3.1 Swelling of pulverized coal particles 183 6.3.2 Fragmentation of large coal particles 192 7. Conclusions, potential applications and recommendations 197 8. References 202 - 6 - List of Figures Figures for Summary Chapter Papj Figure Title 1 Physical changes of bituminous coal upon heating 13 2 Schematic of coal plastometer 16 3 Details of plastometer hot stage 16 4 Electrical circuits for sample heating 16 5 Reproducibility of plasticity curves 19 6a,b Behavior of different materials in the plastometer 19 7 Rapid quenching screen reactor 20 8 Screen reactor temperature histories 20 9 Raw data from plastometer, in 1 atm of helium 24 10 Raw data from plastometer, in 35 atm of helium indicating different stages of plastic behavior 24 11 Viscosity curves for constant heating rate runs 25 12 Viscosity curves for holding temperature runs 25 13 Effects of pressure on plastic period 27 14 Effects of extraction on plasticity 27 15a,b Volatiles, pyridine extractables and insolubles yield for bituminous coal as a function of pyrolysis time 28 Pyridine extractables generation and depletion at different temperatures 28 Volatiles, pyridine extractables and insolubles yield for lignite and wood as functions of pyrolysis time 30 18 Pyridine extractables for different materials 31 19 Pyrolysis of a heat-treated tar 32 16 17a,b - 7 20 Comparison of pyridine extracts for char from raw coal and pre-extracted coal 32 21 GPC curves for pyridine extracts of different materials 34 at different pyrolysis times 22a,b Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for bituminous coal 35 Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for coal tar 36 Changes in average molecular weights for bituminous coal and heat treated coal tar 37 Changes in averaged molecular weights during pyrolysis of a heat treated coal tar 37 26 Comparison of viscosity and extract data 39 27a,b Calculated viscosity curves for 450 K/s heating rate to different holding temperatures, and comparison with observed plastic period (solid circles) 47 Calculated viscosity curves for conditions of Figures 11 and 12, using liquid formation kinetics and depletion kinetics 51 23 24 25 28 29 Calculated viscosity curves for conditions of Figures 11 and 12, with k 2 fitted 53 30 A pair of agglomerated particles 55 31a,b Liquid content and swelling ratio for two temperature histories 55 Weight fraction of unagglomerated particles at different intensities of turbulence 55 31e,f Weight fractions of different size agglomerates formed 58 31g,h Weight fractions of agglomerate vs final temperature 58 32 Limiting cases of swelling (a) single bubble swelling (b) reacting and solidifying foam 60 Liquid content and swelling ratio, same temperature histories as in Figures 31a,b 62 31c,d 33 - 8 - Figures for Main Text 2.1.1 Physical changes of bituminous coal upon heating 68 2.2.1 Role of plasticity in coke formation 72 2.2.2 Plasticity data from Gieseler plastometer 74 3.2.1 Schematic of coal plastometer 84 3.2.2 Details of plastometer hot stage 85 3.2.3 Electrical circuits for sample heating 87 3.2.4 Device for loading coal into shearing chamber 89 3.2.5 Raw data from plastometer, in 1 atm of helium 93 3.2.6 Raw data from plastometer, in 35 atm of helium indicating different stages of plastic behavior 94 3.2.7 Behavior of quartz and lignite in plastometer 97 3.2.8 Behavior of pitch, coal tar and bituminous coal in plastometer 98 3.2.9 Reproducibility of plasticity runs 99 3.3.1 Rapid quenching screen reactor 101 3.3.2 Screen reactor temperature histories 103 3.3.3 Weight loss, pyridine extract and insolubles yield of bituminous coal at different pyrolysis times 104 3.3.4 New box screen reactor 106 3.4.1 Schematic of Gel Permeation Chromatography system 107 4.1.1 Temperature histories of plastometer runs 111 4.1.2 Viscosity curves for constant heating rate runs 112 4.1.3 Viscosity curves for holding temperature runs 113 4.1.4 Raw data for holding temperature runs 114 4.1.5 Plastic period for runs at 450 K/s to different holding temperatures 115 - 9 - 4.1.6 Rates of softening and resolidification for 450 K/s runs 116 4.1.7 Plastic period at different heating rates 118 4.1.8 Softening rate at different heating rates 118 4.1.9 Effects of pressure on plastic period 119 4.1.10 Resolidification rates at different ambient pressures 120 4.1.11 Effects of extraction on plasticity 121 4.2.1 Pyridine extractables generation and depletion at different temperatures 123 4.2.2 Arrhenius plot for extract depletion rate constant 125 4.2.3 Yield of pyridine extract + volatiles at different temperature histories 126 Comparison of pyridine extracts for chars from raw bituminous coal and pyridine pre-extracted coal 127 Comparison of pyridine extracts for raw bituminous coal, tetralin soaked coal, and pyridine pre-extracted coal 128 Volatiles, pyridine extractables and insolubles yield for (a) wood ,(b) bituminous coal, and (c) lignite as functions of pyrolysis time 129 4.3.2 Pyridine extractables for different materials 131 4.3.3 Pyrolysis of a heat-treated tar 132 4.3.4 Pyrolysis of a heat-treated tar at different temparatures 133 4.4.1 Raw GPC curves for bituminous coal, wood and lignite pyridine extract 135 4.2.4 4.2.5 4.3.la-c 4.4.2a-c 4.4.3 4.4.4a,b 4.4.5a,b Raw GPC curves for pyridine extract of bituminous coal 0 pyrolyzed to (a) 5550C, (b) 658 0 C and (c) 749 C 136 GPC curves for pyridine extracts of different materials at different pyrolysis times 137 Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for bituminous coal 138 Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for coal tar 139 - 4.4.6 4.4.7 10 - Changes in average molecular weights for bituminous coal and heat treated coal tar 140 Changes in averaged molecular weights during pyrolysis of a heat treated coal tar 141 5.la,b Comparison of viscosity and extract data 6.1.1 Calculated viscosity curves for 450 K/s heating rate to different holding temperatures, and comparison with observed plastic period (solid circles) 144,5 155 6.1.2 Calculated vs experimental volatiles, pyridine extract 159 and insolubles yield for two temperature histories 6.1.3 Calculated viscosity curves for conditions of Figures 11 and 12, using liquid formation kinetics and depletion kinetics 6.1.4 161 Calculated viscosity curves for conditions of Figures 11 and 12, with k 2 fitted 162 6.2.1 A pair of agglomerated particles 165 6.2.2 Liquid content and swelling ratio for two temperature-time histories 174 Weight fraction of unagglomerated particles at different intensities of turbulence 177 Weight fractions of different size agglomerates formed 178 6.2.5 Weight fractions of agglomerates vs final temperature 179 6.2.6 Weight fractions of agglomerate vs final temperature for (a) 1000 K/s heating rate, (b) laminar flow 181 Limiting cases of swelling (a) single bubble swelling (b) reacting and solidifying foam 185 6.3.2 Expansion of plastic foams (Benning, 1969) 191 6.3.3 Liquid content and swelling ratio, same temperature histories as in Figures 31a,b 193 6.3.4 Possible model for coal particle fragmentation 194 6.3.5 Equations for fragmentation model 196 6.2.3 6.2.4 6.3.1 - 11 - List of Tables Title Page Characteristics of coal studied 18 3.1.1 Summary of experiments 82 3.2.1 Characteristics of coal studied 92 Table 1 - 12 - SUMMARY CHAPTER 1. BACKGROUND AND OBJECTIVES 1.1 coals upon Bituminous that can escape unstable liquid melts and heating by evaporation from the coal to give leaving behind a solid light oil or crack to form light gases, tar and decomposes to form an residue. Polymerization or cross-linking of the liquid molecules to form solids also competes with these other liquid removal depleted, is eventually liquid leaving a porous kinetics of these processes are strongly temperature of changes in physical schematic is a structure processes. coke residue. The dependent. and All the Figure 1 liquid volume fractions in coal. The transient occurrence of the liquids, commmonly referred to as the plastic phase, can strongly influence the thermal conversion and refinement of bituminous coals. Irrespective of reactive atmospheres, presence the of solvents or feed size, understanding and subsequent plasticity kinetics is important for modelling of different bituminous coal pyrolysis, gasification, combustion, processes. Some existing technical carbonization problems such and as the liquefaction serious caking difficulties encountered in fluid bed gasifiers are direct consequence of plasticity. of the bed, plastic Agglomeration and coal of plastic particles plugged pipelines. Bubbles mass, in turn affecting can cause solidification of volatiles can swell the the devolatilization rate (Oh, 1985). The yields and qualities of pyrolysis products are affected since the transport of volatiles through the viscous coal melt affords oppor- UPON CHANGE PHYSICAL _ HEATING m S raw coai L --- * so E' tnr MC n w char S . M Cng 4- %cobusio Ca 0 1.0 -- void 1 quid * * Osolid* 0.0 heatIngq time Figure 1. Physical changes of bituminous coal upon heating - 14 - tunities for intra-particle secondary also affects the physical and efficiency process (Serio,1984). Swelling reactions hence the burnout time structure of the char, in subsequent combustion. The and development disappearence of plasticity is closely related to formation and destruction of liquids. Study of plasticity kinetics can therefore shed light on the mechanisms of coal liquefaction. Therefore, plasticity study contributes to both basic understanding in coal science, and to improved design in several important coal conversion technologies. under Plasticity kinetics rather extensively carbonization studied (Loison et al.,1963, conditions has Habermehl et al.,1981). to a moderate final These involve low heating rate experiments been tempera- ture, typically at 0.05 K/s to 800 K. Very limited studies have been made to date outside this range, although rather uncertain extraploration of these data to other conditions have been made in (Attar, 1978; Melia and 1983). Bowman, In some modelling studies modern and conversion coal combustion processes, heating rates of order 104 K/s, and final temperatures to 1700 K are possible. This coal thesis plasticity modern coal involves at high conversion a heating systematic rates processes (Fong and approach to the study pertinent temperatures Specific et al.,1985). and instruments of to thesis objectives are: (1) Design apparent and develop viscosities new techniques and rapidly pyrolyzing coal. intra-particle liquid for measuring inventories of a - 15 - (2) the Study effects of process pressure on plasticity kinetics aspects of the of nature variables and as such investigate plasticity and temperature some softening and qualitative coal pyrolysis reactions. (3) Develop global models of plasticity kinetics and models of agglomeraand tion and particle swelling, plasticity possibly other related phenomena. 1.2 EXPERIMENTAL Two new experimental methods were developed for the present study. To measure the rapidly changing apparent viscosities of pyrolyzing coals, a holding fast response temperatures was plastometer developed. liquids content within pyrolyzing for high sample To determine heating rates quantitatively and the coal, an electrical screen pyrolyzer with rapid sample heating and quenching capability was also developed. (a) Apparent viscosity measurement The plastometer determines the torque required for constant speed rotation of a thin disk embedded within a thin layer of coal heated electrically to a between rotating disk sample residence and two parallel Its geometry is metal plates. viscometer. Heating rates, final temperatures times at final temperatures can be separately controlled over the ranges respectively. The instrument 40-1000 K/s, can be 600-1250 operated in atmospheres from near vacuum to 100 atm. similar K, selected and 0-40 hydrogen or inert Figure 2 is and a schematic s gas of the To transducer INOEPENENT vARiAeLES _ THIENG HE AT ING CIuT MOTOR SPEED f CONTROL HYDROGEN HELIUM .ETC 3.75 cm FAST REPOSE 4 HOLDING TEMPERATURE AND HEATING RATE SHEAR RATE TOTALPRESSURE AND REACTIVE GASES TORQUE AND (TEMPERATURE READING) RAW DATA Front Sectional View Figure 2. Schematic of coal plastometer Radius =0375cm b- 1.35 cm --. 4 Side Sectional View Figure 3 Plastometer Hot Stage Figure 4. Electrical heating circuit - 17 - plastometer system. Figure 3 shows the hot stage of the plastometer. characteristics and performance Design specifications of the instrument have been published (Fong et al.,1985). pulses of D.C. the metal heating circuit. Rapid changes by duration and magnitude current of preselected electrical through recorded sequentially passing two large constant is achieved by Heating plates. Figure in 4 is a the torque and electronic a two-channel schematic instrument with viscous liquid standards, of the dual current were temperature recorder. By viscosities each calibrating the absolute units in are obtained from the experimental torque curves. The heating rate for an a to a final temperature extended of period to made test the No.8 of a constant constant which was then maintained time. Constant heating Seam histories were runs consist runs rate refer to at a contant rate for the duration of experiments with the the experiment. Several Pittsburgh volatile Two types of temperature-time 1). increasing the sample temperature were high the study. Holding temperature in employed (Table coal bituminous was studied coal reproduceability of same temperature history the 5). data (Figure For comparison purpose, plasticity curves for some other materials were also obtained. These include a viscous heat treated coal tar, a low melting point pitch, a non-softening lignite, and quartz (Figures 6a and 6b). (b) Liquids formation and depletion measurement The electrical screen reactor (Figure 7) was developed from - STUDIED CPAL Proximate analysis ( wt.% Moisture+ Ash H 68.8 4.9 + ,dry basis ) FC 39.4 49.1 Ultimate analysis ( wt.% C , VM 11.5 1.4 al~ Bituminous~i Volatile High 18 - , dry basis ) 0 N S Ash 8.2 1.3 5.4 11.5 as-received basis Table 1. Characteristics of Coal Studied 1 - 19 - 7.2 0 0 >1 43 T.4 0 0 3-6 00 1. 2.o 3.0 4.0 5.0 S eo Figure 5. 1 >n d 3 Reproducibility of Plasticity Curves 7.2 4 5 0 94 E z '4 CV0 3.6 b V4 1.5 12. 14 0 0 1.0 2.0 (A) 3.0 5.0 4.0 S--0 " dm Seconds 10 (B) Figures 6a,b. Behavior of Different Materials in the Plastometer - 20 - seam b I ttb-m I - 90 1 atm ii coalI y&m heliumiy to temp. recorder to timer 12 p VDC power to vacuum Pump to helium SUPPly to timer & liquid nitrogen Figure 7. Rapid quenching screen reactor 11 Fj1 i~p -4~~i t:1bz~ r!i Ri 4 ilI I 11. 7r 'T I IIIR11 -i i"T I'I~ n~~i~nnhM!mliii Lft11jJILjU . -- III- z I Ell 'i'i Vertical scale Is two times thermocouple reading in mV Horizontal scale in 0 Chromel-alumel 10 seconds thermocouple used Corresponding to 660 - 670 K/s heating rate, and holding temperatures 697 - 828 K, quenching at 4500 K/s Figure 8. Reactor temperature histories - 21 - the basic described version screen to sample weight layer et Anthony were made. Larger reactor and improvements coal by during extra-particle the al. The (1974). screen size. following A much larger ratio was utilized to ensure a single particle experiments. secondary This reactions opportunities minimize of volatiles, and for improves heat transfer to the particles. A special sample loading device was developed for uniform charging of coal onto the screen. Addition of a liquid nitrogen quenching mechanism allowed rapid cooling and precise control of the pyrolysis residence times. The electrodes holding the hot screen were spring-loaded to keep the screen flat upon heating. About 20 mg of 75-90 ym diameter particles were spread evenly in the central region of two layers of steel screen mounted between 10.5 x 5.3 cm, two electrode blocks. 400 mesh stainless Heating was achieved by sequentially passing two constant pulses of D.C. electrical current of preselected duration and magnitude through the electrodes. The volatile products readily escaped from the screen and were quenched and diluted by the ambient interval, reactor gas at 0.85 atm. pressurized automatically opening liquid a At the end of the preset nitrogen was cooling valve, sprayed resulting heating onto the screen in a quenching by rate of 1500 K/s. In some runs cooling rates exceeding 6000 K/s were achieved using a different valve. Figure 8 shows thermocouple records of typical temperature-time histories. Coal samples were pyrolyzed for different times. The measurements include weight loss of the sample, corresponding to the volatiles (tar, light oil and gases) yield, and the weight of extractable material in the - 22 - quenched char, determined by 2 hour Soxhlet extraction using pyridine and reflecting the intra-particle inventory of liquids at the time of quenching. The yield data are reported on a dry basis. (c) Other techniques and experiments Information pertinent to the reactions occurring liquid was obtained using Gel Permeation Chromatography mine the molecular pyrolysis. weight of the extract as A Waters Associates ALC/GPC 201 the (GPC) to deter- a function system with within of 500 A extent of and 100 A y-styragel columns in series was employed4. Reactions in the coal during plastic the phase further were studied using a heat-treated coal tar as a model. (This phase of the work was conducted in collaboration with Dr. Jean Louis Saint Romain). The tar was a viscous liquid initially containing 3% by weight of pyridine insolubles. Pyrolysis and plasticity measurements on this "model" allow intra-particle phenomena such as polymerization, system liquids cracking and evaporation to be studied more directly since certain complications of the initial liquid generation steps in coal itself are eliminated. Some pyrolysis and extraction experiments with wood and lignite were also performed and compared to bituminous coal data. To initial study the softening behavior of coals, some raw coal samples were pre-extracted and afterwards subjected to the plasticity and pyrolysis measurements. A set of prompt volatiles retention experiments were performed in order to obtain additional information on secondary reactions. Coal tar - 23 - samples sealed inside stainless steel foils were pyrolyzed in the screen in reactor products these manner. Volatiles the usual to remain trapped escape was inside the suppressed, foil and forcing undergo more extensive secondary reactions. 1.3 RESULTS (a) Plastometer results typical raw data obtained under 1 atm Figures 9 and 10 present and 35 atm of helium respectively, at a disk rotational speed of 0.67 rpm (corresponding to an average shear rate of 1.32 s-1 over the area of the In Figure 9 the sample was heated at 461 K/s to a final tempera- disk). ture of 874 K and then held at this temperature for 6.0 s. As the temperature increased, the torque decreased to a low value due to liquid formation. After a period of low viscosity, the torque value increased due to progressive resolidification of the melt. However, continued rotation of the the disk broke up the coke formed, and the torque vs time signal showed a net decrease. are illustrated The stages of physical change of the coal in Figure 10. For the given shear rate, the measured torque is related to the absolute viscosity by 1.0 x 10-2 Nm = 2.6 x 104 Pa s, obtained by calibrating the plastometer with viscosity standards at room temperature. Figures 11 and 12 show typical viscosity vs time curves for this coal for different constant heating rates, and different holding temperatures, all under 1 atm of helium. Measured apparent viscosities were in HEATING RATE 461 K/S IN 0.1 MPa HELIUM 5 4 E a) z 3 N 4- 0 b h. a) 0. E 2 a) b. 0 iI 0 Seconds Figure 9. Raw Data from Plastometer, in 1 atm of Helium 5 4 a) h. E z WN 3 0 h. a) 0. b E a) O) IN. 0 O0 Figure 10. 2 4 Seconds 6 8 10 Raw Data from PLastometer, in 35 atm of Helium Indicating Different Stages of Plastic Behavior - 24 - 7.2 0 0 3.6 U CL CL 0 2 4 6 8 10 Seconds Start heating at constant rates Figure 11. Viscosity Curves for Constant Heating Rate Runs Heating Rates Indicated on Curves 7.2 0. 0 o3.6 CL 4 01 A t 2 4 10 Seconds Start heating - 450Ks" Figure 12. Viscosity Curves for Holding Temperature Runs Final Temperatures Indicated on Curves - 25 - - 26 - the range of a few thousand to one million poises. Some runs were made under 0.05 torr of ambient helium atmosphere, and some under 35 atm of hydrogen or helium (Figure 13). Comparison with 1 atm data shows that the plastic period is shorter for runs in vacuum or less than 900 K. In view of the 35 atm pressure and holding temperatures Figure 11, heating rate effect seen in the difference the 1 atm between curve and the other curves in Figure 13 would be seen to be even larger if the 1 atm experiments had also been conducted K, there is little effect the softening rate is of pressure on about the same as in the at Above 900 350 K/s. plastic the 1 atm case, period. While the resolidi- fication rates for both the vacuum and 35 atm runs are higher for holding less than 900 K. Above 900 K, temperatures the difference is small. At about 800 OC runs under 35 atm of helium or hydrogen and 1 atm of helium all give the same plastic period, suggesting at this high temperature any effects of inert gas pressure or coal hydrogen reactions are insignifi- cant compared to other chemical and physical phenomena. However, from the present data base, an extension of the plastic period at 5500C due to The effect hydrogen (vs helium) at high pressures can not be ruled out. of pre-extraction of the raw coal sample on its plasticity is shown in Figure 14. Also shown in Figures 6a and 6b are the different behavior of other materials in the plastometer, note especially coal tar and pitch. (b) Screen reactor data Figures 15a and 15b show the yields extracts, and the pyridine of the volatiles, pyridine insoluble char as a function of the heating - 27 1 0 ') 0 0 B 6 10 0 4 2 0 600 SOO BOO 700 HCo 1 d IaC *0raNtu"re teCDMpe 900 #-- * Time interval when viscosity is less than 3.6x104 Pa s Figure 13. Effects of Pressure on Plastic Period 3 E a 2 0 Figure 14. 2 4 Secmnds 6 Effects of Extraction on PLasticity Both Runs at 410 K/s to 900 K C 0= .25 100 1.25 A T Volatiles I 80 80 S60 @40 - 40 SPyridine insoluble 20 O 5 0 15 - 20 20 Seconds I 0 0.5 t.d 1.5 2.0 Seconds 908 K I 813, K C.9 0S Figure 15a,b Volatiles, Pyridine Extracts and Insolubles Yield for Bituminous Coal vs Pyrolysis Time $4 ,i '2 (heating rate,holding temperature,cooling rate) ( K/s K , K/s ) * o (470,813,1100) (446,858,1100) (514,992.1100) Figure 16. Pyridine Extractables Generation and Depletion at Different Temperatures - 28 - - 29 - for two sets of experiments with rapid quenching. time, The correspond- ing temperature-time histories for each set are also shown. For example, dotted lines connect two data points from a single experi- the vertical with the temperature-time ment, the indicated by history of this experiment bold line. The solid curves in Figures 15a and 15b are calculated according to a kinetic model described in the modeling section. An initial pyridine extractables yield of about 25 % was obtained from the raw coal. As the coal was heated, the amount of extract increased to a maximum then decreased and at a rate strongly dependent on temperature, as indicated in Figure 16. The time interval over which the extract concentration ture. The first was order high decreased depletion rate rapidly constants with holding temperafor the extracts are indicated. The maximum amount of fluid material (extract plus volatiles) was as high as 80 % by weight of the raw coal. However, this quantity decreased with increasing holding temperature, or with increasing time at a given holding temperature, primarily due to conversion of the extractables to coke. Pyrolysis in the screen and wood were also studied. Figure reactor of a non-softening 17 shows the evolution lignite of the vola- tiles, pyridine extracts and the pyridine insoluble char as a function of heating time. Figure 18 is a comparison of the amount of extracts of bituminous coal, wood and lignite, all subjected to the same temperature -time history. Subsequent reactions of the liquid after softening of the bituminous coal can be inferred from the pyrolysis behavior of a heat treated coal tar. Figure 19 shows the weight loss, pyridine extracts and z 0 0L 0 I 0 0 0 Q 0L 0 2 6 4 SECONDS no pyridine t extrac 4- SECONOS -Cobse * rv -ED Figures 17a,b Volatiles, Pyridine Extractables and Insolubles Yield For Lignite and Wood as Function of Pyrolysis Time - 31 - Bituminous Coal ca 0 * 20- 100 Wood A -------.... Lignite LL 0.25 0.5 1.0 2 4 8 Seconds Samples heated at 736 K/s to 555*C and allowed to cool by convection Figure 18. Pyridine Extractables for Different Materials - 32 - 100 80 4.) 60 3 40 4.) 20 0 5 0 10 15 Se~conids A - weight loss of sample,B - pyridine extractable portion of material left on screen C - pyridine insoluble portion of material left on screen Figure 19. Pyrolysis of a Heat Treated Tar IN 0.1 MPa HELIUM 100 0 0 U 80 - 60 - HEATING RATE 3300Ks~' HOLDING TEMP 908K COOLING RATE 4500Ks~' 3 0 h. S Ola 3 *0 @1 r * . RC 470 Ks' 813 K 1 100 KS-' RC o 0, 40 U 0 h. PX 20 ~... w PX . N , ., 0 t, 2 Start heating 4 . Seconds 6 8 25 RC - RAW COAL PX - PYRIDINE EXTRACTED COAL Figure 20. Comparison of Pyridine Extracts for Chars from Raw Coal and Pre-extracted Coal - 33 - pyridine insoluble char as a function of temperature-time history for the tar. The effect of pre-extracting the raw coal sample on its extract yield is shown in Figure 20, at two different temperature-time histories removed from raw % of extract sample (25 for the pyridine pre-extracted coal) and the raw coal. For the pre-extracted coals the extract yield is much less. (c) GPC Data The were molecular determined for weight bituminous distributions coal, coal different extents of pyrolysis. Figure tion vs elution volume) for different 21 differences transformed in their tar, the pyridine lignite and extracts wood at shows GPC curves (concentra- pyrolysis materials showed different distributions ural of times. Different raw and weights reflecting struct- pyridine extractables. The and normalized with respect to the total data were also yield of extract (Figures 22 and 23). Changes in the moments of the distribution, such as number and weight averaged molecular weights are shown in Figures 24 and 25. For both bituminous coal and coal tar pyrolysis, the extract average molecular weights increased to a maximum and then decreased, as a result of polymerization, evaporation and cracking reactions. (d) Other experiments GPFC CuxArv/Esp-c3, elu coc:>:./i.v : volume %At--IoCp"N/ 1m U) (n 14 .0 C.,-) .0 Elution volume, ml Elution volume, ml 14 CL 0 0 0. U 0) 14 4) 0 Elution volume, ml Elution volume, ml Figure 21. GPC Curves for Pyridine Extracts of Different Materials at Different Pyrolysis Times - 35 - Bitiuimincusw- Ccal K 828 13 12 11 10 .5 9 a a 7 a 5 4 3 2 0 0 0.2 0.4 0.6 BitAminc3s 0.8 1 1.2 (Thousands) molecular weight 1.4 Ccoal 1.6 931 1.8 2 K 13 12 11 10 C .2 9 a I I 7 6 5 4 3 2 0 0 0.2 0.4 0.6 1.2 0.8 1 (Thousands) molecular weight 1.4 1.6 1.5 2 Figures 22a,b Normalized Molecular Weight Distributions of Pyridine Extracts at Different Pyrolysis for Bituminous Coal Hek a t' Tre -Ca tedC- Cral C c> 828 Tar K 2019 1817 -16 ----15 - 0.0 i- a ' - 0.60 s 736 K/s heating to 828 K 1.50 s s ,'3.00 14.80 s 14 - C S 0.25 s 0 12- .' 10 0 8 2 0.0 0.2 0.4 0.6 0.8 (Thousands) molecular weight 1.0 1.2 1.4 Figure 23 Normalized Molecular Weight Distributions of Pyridine Extracts at Different Pyrolysis Times for Coal Tar qW Bituminous Coal 735 K A 555"C 781 K 828 K 40O0 102 K 697 K 65B C *350 cE 0 10 5 T~ 749'C A 15 0Sec d Z1400- Coal tar 3 658*C B A 735 K a A 0.25 3L 011 102 697 K Co 5 10 0.5 1.0 Holding temperatures kip 250 0 -749C K- -A78 300 o z A 1 'Tr -- 15 Figure 25 Changes in Averaged Molecular Weights during Pyrolysis of a Coal Tar 2 4 indicated on curves A heating rate 465 K/s * heating rate 455 K/s S heating rate 736 K/s. natural cooling 5000 K/s quenching Figure 24 Changes in Extract Average Molecular Weights with Time - 38 - As mentioned above, volatiles are trapped in foils in some pyrolysis experiments, thereby promoting secondary reactions(Serio,1984), and concomitantly, their effects on plasticity and pyrolysis. A pyridine obtained in yield exceeding 40 % was obtained vs the 29 % insolubles screen experiments, for the pyrolysis of coal tar at around 1000 K. This increase was observed at temperatures above 950 K. 1.4. DISCUSSION OF EXPERIMENTAL RESULTS plasticity and The shown in respective extract times heating conditions. rapid 26, or by a comparison of Figures Figure for initial generation and first such curves are the defined data obtained under well experimental As pyridine near 12 and final 16, the of depletion extractables within the coal correspond well with the time for initiation and termination of the coal's phase. plastic This that suggests (a) plasticity results from the formation of a significant amount of liquid material from coal, and (b) the pyridine extract of the rapidly quenched coal of the amount of is a reasonably accurate measure liquid product within the pyrolyzing coal at the time of quenching. However, the raw coal can fact be extracted that even without means that heating, 25 "extract" and wt "liquids" % of the are not identical materials. It is likely that the initial extract corresponds to some loosely bonded, low melting point material. Upon heating to a sufficiently high temperature, this material undergoes physical melting. Our observation with the plastometer Ts occurs around 570 K independent that initial softening temperature of heating rate (Figure 11) supports IN 0.1 MPa HELIUM 7-2 100 z 0 CL 80 U v0 3 a 60 X 160U 40 PC @1 CL 20 0. 0. 0 2 4 Seconds 68 Start heating at ~450Ks~' Figure 26. Comparison of Viscosity and Extract Data 10 L~J - 40 - the above hypothesis. amount of material is this initial If pre-extract- ed, and afterwards the coal is subjected to pyrolysis, the total extract racted coal is and formed at a later time (Figure 20). less and is formed is the expected to soften at a later time (higher of duration plasticity should be shorter, as The pre-exttemperature), is observed in Figure 14. Other workers found the Gieseler plasticity (low heating rate softening during the early type experiments) stage to be reversible as the temperature is raised or lowered (Waters, 1962), thus supporting the picture that some part of the liquid is formed by physical melting. higher At significant back to coal quantities resolidified of 18). yield The bituminous or 80 % daf. coal, lignite generates converted from The maximum yields of extractables pyrolyzed the similar experiments on a lignite, In up to 7 % was observed wood breaking be reversibly no extract was obtained. which does not soften, extract bond which cannot liquid coal. approached studied pyrolytic temperatures, only a small the pyrolysis of wood in at Similarly, a reflecting the structural much faster rate (Figure than the difference of the fuels. The "foil" experiments for coal tar showed more liquids are retained than in open screen viscosity pyridine pyrolysis. Figure exceeded 26 shows the corresponding extractables inventory, probably reflects higher mass that at 910 K,the period of low period inferred from of high intra-particle screen heater data. This transfer resistance for volatiles escape away from the plastometer. Clear bituminous coal evidence of the resolidification reactions of softened at longer pyrolysis times or higher temperatures is the - 41 - increase in pyridine insolubles. Studies of the pyrolysis behavior of the heat-treated coal tar using the screen reactor showed similar evidence of the competition between coke formation via polymerization, cracking, and volatiles escape via transport away from the reacting substrate 19). However, pitch and viscous differences bituminous liquid in coal containing plastic 97 between tar, behavior are expected since the raw tar is (Figure 6a) % pyridine solubles, and (Figure already a the. pitch is a solid with a low softening point at 342 K. The fluid behavior of bituminous coal requires that a minimum inventory of liquids capable of initiating and sustaining plasticity throughout be available within the coal matrix. three-phase medium a reacting, Generation of this liquid requires that at least some melting or bond breaking precede the onset of plasticity. further complication A plasticizing agents is be more may that heterogeneous significant for reactions the coal of due to higher mineral matter content and non-softening organic matter. these its This may explain the higher ultimate yields of pyridine insolubles in coal than in coal tar (56 % vs 28 %, respectively), that the resolidification and is consistent with the fact rate for the coal tar or pitch is slower than in bituminous coal (Figures 11 and 14). The trends for extract average molecular weight evolution are strong functions of temperature-time history. In general, with increasing time at a given holding temperature, the molecular weight increases to a very well defined maximum, and then decreases ( Figures 24 and 25). Figure 22a shows that besides formation of pyridine insolubles, some heavier molecular weight material are formed by polymerization. The molecular weight increase is due to polymerization reactions or release of heavier - 42 - upon material heating. possible cause. The decrease further generation of sition of the parent the of Evaporation lighter the arises from cracking of also is material a since liquids low molecular weight liquids by primary decompoceases coal severities. At these under higher holding temperatures, more severe cracking drives the molecular weight to even lower competition values. The between maxima of evaporation, for thus are determined by and cracking reactions. polymerization, weight distributions The molecular curves these the extract of coal before and after the onset of softening (0.5 and 0.8 s, respectively in Figure 22b) are identical, suggesting no chemical changes during the initial stage of plasticity. This lends strong support to the physical melting assumption The rate of cooling in the the molecular may also affect experiments weights (Figure 24) and extract inventories. A slow cooling rate experiment allows tend weights more time to escape, for volatiles to be higher, and liquid the hence molecular those in rapid yield less than quenching experiments. Also, the heavier molecules in the liquid may have more time for realignment and cross-linking to form pyridine insolubles and hence lower extract yields are observed (compare Figures 16 and 18). higher The molecular than that extracts rapidly for weight the coal (Figure 24). The coal with continued thermal of the tar bituminous extract, or coal than and for wood extract molecular weight treatment those is extract of much lignite declines more the coal tar extract. This probably reflects two differences expected in their thermal behavior becauses of differences in Cracking of the high molecular state. their structure and initial weight presence of surfaces of mineral matter, coal extract especially unsoftened macerals in the and already - 43 - available coke can give more residual coke. A larger liquid molecule also has a lower vapor pressure, and thus a slower evaporation rate, and thus has chance more to remain the in condensed and phase form pyridine insolubles. Both are consistent with the lower pyridine insolubles yield and the faster of weight rate the coal tar pyrolysis in loss observed (compare Figures 15 and 19). Plasticity following points mechanisms regarding the this study from inferred of behavior a coal suggest particle the during heating: (1) Initial softening at low temperature is due to physical melting. (2) Further of generation liquids is by pyrolytic bond breaking, associated with the release of gases and tar from the coal. depletion (3) Liquid insoluble cracking is associated including material (from reactions with the (from solids decreasing growth of plasticity molecular pyridine curves), weights), and tar evaporation. (4) A substantial weight fraction of softening coal is intermediate liquids within the coal before transformed these liquids into are depleted by the above pathways. (5) The their structure and evaporation molecular behavior and weight reactivity cracking reactions. Competition among determine the observed yields, of quality these in liquids influence polymerization these processes and overall in turn generation and can rate of devolatilization liquids and gases. (6) Plasticity can be modified by changing the mass transfer resistance for liquids escape (foil experiments) or by pre-treatment of the raw - 44 - coal (pre-extraction runs). (7) Solvent extraction of rapidly quenched char is a promising technique to determine the higher plasticity at of ranges rate heating and temperature (such as combustion conditions) where direct measurements even with the present plastometer would be difficult. The following schematic for plasticity mechanism is proposed: transport liquid tar bond breaking coal cracking polymerization melting (low T) heavier gas liquids + + coke coke This picture is also consistent with the above points as well as the observed yields seen pressure in effects associated suppressed, gas discussion). yield of a reduced Under increases and high 1977). (Suuberg, vacuum pyrolysis are consistent with and the present observation and pyrolysis on plastic period pressures, according to rapid tar the High tar evaporation, (see Figure 13 evaporation above is picture, solids yields will also be higher because of augmented time for repolymerization. Hence a shorter plastic period is 13). Therefore, an optimum pressure for expected and found (Figure maximum plasticity would exist for rapid-heating, high temperature conditions. The effect of pressure on - 45 - the polymerization in donors this is not step clear. Effects of are reaction certainly hydrogen or hydrogen practical of interest. However, under the range of heating rate and reaction times studied, no difference in the plastic hydrogen or behavior helium differences observed at in was a for observed temperature the extents of in experiments 8000C, of liquid nor were generation 35 atm of significant and depletion when raw coal sample was soaked with tetralin and then pyrolyzed in the screen heater. 1.5 MODELING (a) Plasticity kinetics The apparent viscosity data are first fitted with the simple first order kinetic scheme of Fitzgerald (1956): ki coal k2 metaplast - coke The term metaplast refers to the intraparticle liquid content M. Apparent viscosity V is related to the viscosity of the solids free liquid P* by a concentrated suspension model (Frankel and Acrivos, 1967) y/p* = (9/8)/((1 - M)-1/3 _ 1)() At a late stage of resolidification, the rate of increase of log(viscosity) is approximately - 46 - dlny/dt = k2 (2) Thus k 2 can be found from experimental resolidification rates. Values of y* are estimated pitch (average from Nazem's value work taken, 1200 (1980) on carbonaceous poise). The obtained by fitting data for the plastic period. lated viscosity curves, parameter mesophase ki is then Figure 27 shows calcu- and calculated plastic periods vs experimental values for 450 K/s holding temperature runs. However, the Fitzgerald kinetic scheme does not fit runs at different heating rates, because physical melting of part of the coal is not taken into account. The schematic presented in Section 4 is a starting point for a more realistic model. Both primary bond breaking and physical melting are important in coal softening. Coke formation in the primary reaction can be neglected as a first approximation since most of the organic material of the coal passes macerals such as merization in tion. liquid phase,(i.e., are a small the liquid phase can result in non-softening fraction of the Poly- a higher liquid viscosity, At higher temperatures, 6580C, Figures 22a,b) For this reason, the lower rank coals i-t should be considered. no solids are formed. 555 0 C and the fusinite and inertinite although in total mass) even if through (> 6580C, compare cracking predominates over polymeriza- and because the detailed MWD information required for a quantitative model is not available, polymerization kinetics in the liquid phase is not modelled. Both evaporation and cracking are pathways to resolidification. High pressure or closed reactor geometry can prevent COAL - KI K2 METAPLAST -+& COKE 0 31 LU I:L 0 U S21 I -1 I I 2 t 773 973 Holding temperature, K 1173 4 6 8 Seconds Start heating at 450Ks' KI a 245 EXP (- 4900 / T) , S' K2. 2 x10' EXP(- 16350 / T) , S' Figures 27a,b Calculated Viscosity Curves for 450 K/s Heating Rate to Different Holding Temperatures, and Comparison with Observed PLastic Period (solid circles) - 48 - tar evaporation. Since no individual tar or gas species were collected in the both study, present reaction with volatiles as products. evaporation into one lumped (tar and gas that leaves the particle) and coke reaction Further cracking are and liquid intraparticle between and coke or mineral matter are not considered. Here the global model assumes the coal to undergo both physical melting and pyrolytic bond breaking to form an intermediate a coke and inert mineral matter. The liquid of unreacted coal, suspension liquid in forms a volatile product which, according to the model, escapes from the coal infinitely coke to rapidly, and leaves volatiles thus formed is coke. The weight ratio of a solid be assumed to (= constant a). The initial 25 % pyridine extract from raw coal is assumed to be the maximum that can be and structure, assumed melting, obtained is decomposition of chemical without generated by melting. This physical to melt over a narrow range the temperatures. To of initial material account is for a gaussian distribution of melting points with a mean at 623 K and a standard deviation of 30 K are assumed in the calculations. These values reflect the range of the initial softening temperatures of coals (Read et liquids al.,1985; Rees and Pierron, 1954). The rate of by melting alone would therefore be generation of the product of the heating rate and this distribution function. The mineral matter (wt. fraction fa = 0.13 for the coal studied, reaction scheme fractions of basis) are the and Franklin,1980) corresponding raw coal (moisture rate free, is assumed expressions to be inert. based mineral matter on The weight containing - 49 - ki coal k2 o intermediate liquid - 0 volatiles + coke - melting dC/dt = -ki ( C - fa ) - rm dM/dt = kl ( C - fa ) + rm - k2M dV/dt = k 2 M ( 1/1 + a ) dE/dt = k 2M ( a/l + a ) where C,M,V and E are the weight (3) fractions of the unreacted coal, liquid, volatiles and coke, respectively, and rm is the rate of physical melting. The ion and depletion pyrolysis, material model is data first from applied the screen when most of the coal has that can physically melt to intraparticle reacted has At reactor. done (C so (rm a liquid late fa = 0) = 0), format- stage of and all the the rate of liquid depletion is dM/dt = -k2 M (4) The rate constant k 2 can thus be found from a plot of ln(M) vs time for constant temperatures. 16. Typical values thus obtained are shown in Figure An Arrhenius plot gives an activation energy of 42.2 Kcal/mole, k2 is found to be k2 = 1.9 x 1010 exp ( -21200/T), s-1 (5) and - 50 - The rate constant ki was obtained from a best fit to the experimental data, using values of k2 already found. The result was ki = 6.6 x 107 exp ( -14500/T), s-1 Figure ponding (6) 15 gives values of pyridine insolubles and extractables to C + E and M, respectively) corresponding model predictions observed (solid in lines), (corres- the experiments and using an "a" value of 1.25 (obtained from long holding time data) for two sets of reaction conditions. To calculate the apparent viscosities, Equation (1) is again used with the present scheme and rate constants in Equations (5) and (6). Figure 28 shows calculations corresponding to the experimental conditions and laboratory results presented in Figures 11 and 12. The rate constants obtained from the screen reactor describe constant heating rate plastometer runs well but underpredict viscosity for 450 K/s runs at low holding temperatures. Three possible reasons are (a) liquid phase is neglected, which can affect P*, (b) the polymerization the solids resistance to volatiles escape can exist in in the free viscosity the plastometer, and (c) y* is assumed independent of temperature. If a positive weight, the solids free viscosity y* is power of the as in polymer intraparticle liquid melts, runs would have a higher assumed to be proportional to then viscosity from Figure weight average molecular 24 the lower temperature than predicted since the liquid has - 51 - 7.2 45OK/1 II 160K/S 3.60 75KWS 0 2 4 6 B 10 O 7.2---1C32K 936K 3.6874K 826K 0 2 4 6 8 10 Start heating at 450 K/s Figure 28 Calculated Viscosity Curves for Conditions of Figures 11 and 12, using Liquid Formation and Depletion Kinetics - 52 - higher average molecular weights. Temperature variation of y* is correlated by the Andrade equation with an the expression is However, (Bhatia et al.,1985). activation energy of 38 Kcal/mole not valid over a wide range of temperatures, and the resulting fit is not improved. If the rate constant ki is retained (because little volatiles are formed during early softening) and k 2 allowed to vary, then k2 = 8 x 106 exp(-14000/T)s-1 fits the data well A lower activation energy is (Figure 29). consistent with mass transfer resistance to volatiles escape from the plastometer. Therefore both polymerization at lower temperatures and resistance to vola- tiles escape cannot be ruled out. (b) Application of plasticity data: coal particle agglomeration The agglomeration of coal particles suspended in a gaseous medium can be expressed as, Ai + Aj where Aj -- are - > Ai+j the (7) j-particle agglomerates with a population density nj. Assuming no agglomerates break after they are formed and no particle loss due to adherance to the reactor walls, the formation rate of Aj is: N-j j-i dnj/dt = 1/2 Ki,j-ininj - Kig is the (8) i=1 i=1 where Ki,jninj overall agglomeration constant, i.e. the product - 53 - 0 0 0 2 4 6 8 Secon 0 2 4 6 10 rd 8 10 Se3kcon)dna Figure 29 Calculated Viscosity Curves for Conditions of Figures 11 and 12, with k2 fitted - 54 - of the collision frequency Kc and the probability of forming an agglomeper rate E, collision, ticle. For for the purposes, computational of an agglomeration the largest that a j-particle assumed related to the initial collision constant agglomerate single particle Kc of Ai and Aj in agglomerate a spherical has Aj parsize is Typically, N = 10. It limited to N single particles sticking together. is Ai and an radius by shape and aj = ao is (j)1 /3 . The isotropic turbulence is (Saffman and Turner,1956), K C 10.4 = where E 0 is and v the as/0 the 0 /v (9) turbulent energy viscosity kinematic of dissipation rate per unit the carrier gas of particles the bonding volume, in the agglomeration system. If the strength of the material in neck region formed between the two particles (Figure 30) is a m,(assumed proportional to liquid content with constant a stress ab (Yoshida et al,1979) ), and if a is larger than the bending on the agglomerate pair, then successful agglomeration results. Thus, a = where ci is aoM(t) mean ci and a = 10. 8p/c /v' / (10) which gives a the ratio of neck radius to particle radius, critical value The quantity > c1* >2.21(y/a 0 M)1/3(C /v)1/6 required for agglomeration. ci is assumed standard to be a normally distributed quantity with deviation 6 ,since the particles in reality are Figure 30. A Pair of Agglomerated Particles 1000OK/ tc, 15000K 3000K 1.5 /rn to 1 700K 2.5 Swelling ratio 1.2 1.2 0.9 0.'9 0.6 0.6 Liquid wt 01l 0.2 fraction 0 1 0.6 0.4 S co 0 0 07 0.04 0 Of. S e-c Cn"d ndSn -4 J Figures 31a,b Liquid Content and Swelling Ratio 10000OK/ to 3 500OK/m 1 OOOK 1.0 1.00 0.9 0.95 0.3 0.90 0.7 0.3 5 0.6 0.300 to 3 700K 105 106 U S 04 0 0.5 I 0 i 0.2 i 0.4. 0.75 0 0.6 0.02 0.04 SeCondM 0.06 B4e=o nds Figures 31c,d Weight Fractions of Unagglomerated Particles at Different Intensities of Turbulence. Numbers on Curves are - 55 - 0 /vsin o0 s -2 - 56 - irregularly Summing over all agglomerates shaped. an overall efficiency the critical value, f(t) with ci greater than a which is obtained, is function of the time dependent liquid content and turbulence intensity. "" , - cj)2 l1.0 - exp -d c 1* 262 Once the energy dissipation rate and the initial number density of coal particles are specified, the agglomeration equations can be solved. To account for of swelling the particles, a single volatile bubble is assumed to grow in a viscous, spherical droplet. The viscosity of the coal melt to the solids fraction by is related concentrated suspension model in mentioned Equation the previously (1). The volatiles are assumed to be in equilibrium with, arbitrarily, 0.8 mole fraction of the liquid (see following Section (c)). The in Section liquid formation and A are used. An initial depletion particle rate parameters number density derived of 2800/cm3 , and particle radii of 40 ym are assumed (corresponding to stoichiometric combustion computed heating in air of pulverized coal liquid content and swelling ratio from room temperature (a) particles of (radius/original to a final size). The radius) for this temperature of 1000 K at 10000 K/s and (b) to 1700 K at 15000 K/s are shown in Figures 31a,b. The mass fraction of values of e0 /v time (Figures collision in single turbulent 31c,d). frequency unagglomerated particles, A1 , for different of pyrolysis flow are plotted As the intensity increases and of results as functions turbulence in more increases, the agglomeration. - 57 - the agglomeration probability per At very intense levels of turbulence, of the high low because collision is potential agglomerates. Therefore agglomeration little the imposed by stress results. the coal is meration essentially ceases when the liquid in fluid on Agglo- depleted. Figures 31e,f show the generation of different size agglomerates with e 0 at 106 sec- 2 . The distances between the curves indicate the mass fraction of feed coal which have agglomerated to form j-particle agglomerates. Calculated mass fractions of agglomerates (A2 - A 10 ) are plotted as a function of reactor constant temperature (Figures 31 g,h). A residence time of 0.24 second is specified. Experimentally, this would correspond to allowing the mixture of coal particles to pyrolyze, collide and agglomerate for the given temperature-time history, then quenching the mixture infinitely rapidly and collecting and counting the agglomerates. (c) Swelling of particles Electron ed micrographs of flow reactors show existence large cavity in the center) impart a foam-like which char particles fed of both cenospheres through (particles with a and particles with numerous small appearance to the entrain- particles. cavities Equations for describing the two cases are given below. (1) Swelling of a single bubble A single volatiles-filled bubble is assumed to grow in a viscous, /v - 58 1 OOOOK /B tc '700K t c, 1 5OOK/s I OOOK A A 4 - 1 1.00 3.0 0 0.9 0.95 0.8 0.90 C r 1 0.85 0.7 2 0.80 0.6 13 || 30.75 0.5 0.2 0 S c 0.02 0 0.6 0.4 0.04 0.06 : ( scco B 3 L n Md S Figure 31e,f Weight Fractions of Different Size Agglomerates Formed at E0 /v= 106 s10000K/s, t- 1 500OK/is O.24is 0.5 0.5 0.4 0.4 0.3 0.3 0.2 0.2 t- 0.24s 106 Jos 0.1 0.1 0 0 600 800 1000 1200 FinIal 1400 600 800 1000 1200 1400 Tempra-tiure,. K Figure 31g,h Weight Fractions of Agglomeration vs Final Temperature, No.on Curves are E /V , in s-2 - 59 - spherical droplet (Figure The volatiles trapped inside the bubble 32a). are assumed to be in equilibrium with a constant mole fraction yi of the metaplast present the coal. in momentum balance across particle radius at time t change of Q liquid layer. Defining to the initial particle Q obtained by a as the ratio of radius, the rate of is given by, c (T/T G(1Y)[ dQ the Expansion of the bubble is ) 3 2a s { R RJ0( -(1-)] 4vi S1 +- 1 Q 2 1 [Q 3 _(I-) Q 3 1 3 -(12) 4p Q2 Poo ,c , T, s To , and y are the pressure outside the particle, initial porosity, surface tension, particle temperature, initial temperature and viscosity of the liquid/solid suspension of the softening coal, respectively. Volume shrinkage due to pyrolysis weight loss is The suspension viscosity is from Equation (1), not considered. with rate constants from Equations (5) and (6). The surface tension effect is pressure is only significant when the ambient or when the particle size is much less than 1 atm, much less than 100 um. Results of calculations are shown in Figures 31a,b. (b) Reacting Foam Model The swelling of the foam layer is analogous to the process- ing of plastic foams. An empirical approach is attempted here to describe the swelling ratio. Consider a reacting mixture of unsoftened coal, - 60 - R = original radius of particle Swelling ratio Q A. Sin rI IE e IBu lez1 S e LLi = R 2 /R ng unsoftened coal 'liquid (foaming) coke (resolidified) B.- Figure 32. IR E:,Ca c'ting 1 Fa c m Mocdl 1 Limiting Cases of Swelling (a) Single Bubble Swelling (b) Reacting and Solidifying Foam - 61 - liquid, gas and coke, their weight fractions denoted by C,M,G,E respectiThe swelling of the liquid is vely (Figure 32b). and is tion, assumed the generation rate, to a power $ of (via constant a) to be proportional dG/dt. due to the gas genera- inert mineral The unsoftened coal (including matter) in the suspension is assumed to have an initial density p 0. porous coke is formed continuously the from liquid, porosity its so The Therefore, at any reflects the instantaneous porosity of the liquid. time, the volumetric swelling ratio Q(t) is given by t M/p0 + f [(dE/dt)/pH+E] C/po + [ 1 + a(dG/dt) dt =(13) Q(t) (1/p ) The of the numerator. separate terms liquid is related to P0 byPM+E Q(t) = C, M and volumetric contributions of = instantaneous The /[ density three of the 1 + a(dG/dt)6 ]therefore (dE/dt)[1 + a(dG/dt) C + [ 1 + a(dG/dt) 6]M +J the in E are ] dt (14) 0 Figure 33 shows predictions from this equation. The two expressions above probably represent two limiting physical picture of coal swelling. 1.6 POTENTIAL APPLICATIONS (1) The results provide an approach for describing agglomeration behavior in gasifiers and combustors. (2) The improved physical and chemical picture of the pyrolysis of MW 10000K/s to: 10OOK tc, 1500OK/s 3.0 3.0 2.0 2.0 1.0 1.0 1700K 0~i k) 0.6 0.6 0.3 0.3 Liquid wt. Liquid wt. fraction fraction 0 0 0.0 0.2 0.4 0. b se~C~conrd s 0.0 0.02 0.04 0.06 S 4a C <, rdsg Figure 33. Liquid Content and Swelling Ratio, Heating Rate and Final Temperature Indicated - 63 - improved softening coals can be used in description of the kinetics of coal softening, pyrolysis and liquefaction. showed that (3) The data high liquid yields, suitable thermal pretreatment alone can give 80 % daf, exceeding and is advantageous to the production of liquids from coal. (4) High temperature, fast response plastometer can be applied to the study of other thermoplastic materials. 1.7 CONCLUSIONS (1) A new changing apparent temperatures, conversion been developed to measure the rapidly plastometer has coal viscosities pressures and processes but severe at heating previously i.e. conditions, rates pertinent at high to modern coal unattainable with conventional instruments. (2) Coal plasticity can be described directly by its viscosity change. As a Pittsburgh Seam bituminous coal is heated, the coal softens to form a solid/liquid suspension the viscosity of which decreases from more than one million poise to minimum values of order a few thousand poise. Resolidification of the intermediate liquid phase is indicated by rapid rise in viscosity values. (3) Characteristic times for softening and resolidification were obtained. The measured time interval of low viscosity varies from one - 64 - minute less to depending a second, than on the is by temperature-time history. (4) of softening Initial a Pittsburgh coal physical melting of an estimated 25% by weight of the coal. Up to 40% by weight of the coal is further to converted liquids by pyrolytic bond breaking. These liquids can polymerize to give higher molecular weight liquids crack solids, and to gas and give coke, or escape from the coal particle to give tar. The result is that the average liquid molecular weight can increase from above 800, and 570 to then decrease to around 600. kinetics (5) The of intraparticle coal can be quite accurately determined with formation and liquid in an electrical depletion screen heater rapid sample quenching, followed by solvent extraction of the quenched char. (6) The new information on coal application in modeling coal plasticity kinetics particle finds quantitative agglomeration and swelling behavior under rapid heating high temperature conditions. Predictions of model here developed were in qualitative accord with literature data on swelling and provide a possible explanation for coal agglomeration observed within a pulverized coal flame. 1.8 REFERENCES FOR THIS CHAPTER Anthony,D.B.,J.B.Howard,H.P. Meissner,and H.C. Hottel,Rev. Sci. 45, 992 (1974) Instrum. - 65 - Attar,A. AIChEJ,24,106 (1978) Bhatia,G.,E. Fitzer and D. Kompalik, Abstracts of 17th Biennial Conf. Carbon, Lexington, Kentucky 165-7, June 1985 on Fitzgerald, D., Fuel 35, 178 (1956) Fong, W.S.,W.A.Peters Howard, and J.B. Proc. 2nd Annual Pittsburgh Coal Conf.,626 (1985) Fong, W.S.,W.A. Peters and J.B. Howard, Rev. Sci. Instrum. 56, 586 (1985) Fong, W.S.,Y.F. Khalil,W.A. Peters and J.B. Howard, Fuel, in press (1986) Fong, W.S., W.A. Peters and J.B. Howrad, Fuel, in press (1986) Frankel, N.A., and A. Acrivos, Chem. Eng. Sci. 22, 847 (1967) Franklin, H.D.,"Mineral matter effects in Coal Pyrolysis and Hydropyroly- sis" Ph.D. Thesis, Dept. Chem. Eng.,M.I.T. Cambridge, Mass (1980) Habermehl, D., F.Orywal, and H.D. Beyer,"Plastic properties of coal" Chemistry of Coal Utilization,2nd Suppl Vol,Wiley, New York, 1981 in Loison,R.,A. Paytavy,A.F. Boyerand R. Grillot, "The plastic properties of coal" in Chemistry of Coal Utilization,Suppl Vol,Wiley, New York, 1963 Melia,P.F., and C.T. Bowman, Combustion Science and Technology, 31,195 (1983) Nazem, F.F., Fuel 5 , 851 (180 OhM.S.,"Softening Coal Pyrolysis" Sc.D. Thesis, Dept. Chem. Eng., M.I.T. Cambridge, Mass(1985) ReadR.B., P.J. Reucroft and W.G. Lloyd, Fuel 64, 495 (1985) Rees, 0.W., and E.D. Pierron, "Plastic and Swelling Properties of Illinois Coal", Circular No.190, Illinois State Geological Survey 1954 Saffman P.G.,and J.S. Turner, J. Fluid Mech, 1, 16 (1956) Serio, M.A."Secondary Reactions of Tar in Coal Pyrolysis" Ph.D. Thesis, Dept. Chem. Eng. M.I.T.,Cambridge, Mass (1984) Suuberg E.M.,"Rapid Pyrolysis and Hydropyrolysis Dept. Chem. Eng., M.I.T. Cambridge Mass (1977) of Coal" Sc.D. Thesis, Waters P.L., Fuel 41, 3 (1962) Yoshida, T.,Y. Kousaka and K. Okuyama, Power Co. Ltd, Tokyo (1979) "Aerosol Science for Engineers", - 66 - INTRODUCTION AND BACKGROUND CHAPTER 2. 2.1 INTRODUCTION coals upon Bituminous heating undergo a number Melting and pyrolytic decomposition and chemical changes. physical of of significant parts of the coal form an unstable liquid that can escape from the coal to give tar and light oil or crack to form light by evaporation residue. Polymerization or cross-linking of leaving behind a solid molecules to form liquid coke porous The residue. dependent, temperature solids also competes with the processes. All removal gases, is eventually liquid kinetics of liquid leaving a depleted, are strongly relative contributions depend on processes these their therefore these other the the temperature-time histories to which the coal is subjected. From an engineering perspective, the transient occurrence of the liquids in coal, commmonly referred to as plastic behavior, can strongly influence the refinement of history, chemistry bituminous reactive tion, is physics of the important different bituminous presence for coal of the understanding pyrolysis, phenomena, and temperature or feed size, and subsequent gasification, Additional and reactions with surrounding conversion process solvents of carbonization and liquefaction processes. transfer thermal the Irrespective coals. atmospheres, plasticity kinetics modelling of and combus- heat and mass reactive atmospheres or solvents can be suitably superimposed to describe the overall behavior in different processes. - 67 - Some existing technical problems include the serious difficulties encountered in fluid bed gasifiers are direct consequence of plasticity. affecting turn in qualities volatiles products pyrolysis of through the rate. The devolatilization the viscous are since melt affords and yields transport of opportunities for the affected coal plastic coal swell the and plugged pipelines. Bubbles of volatiles can mass, of the bed, of plastic particles can cause solidification Agglomeration intra-particle secondary reactions. Swelling also determines the density and morphology of the char, hence the burnout time and process efficiency in subsequent impinge and combustion, erode as well heat transfer as the propensity surfaces. The of development char to the disapp- and earence of plasticity is closely related to formation and destruction of liquids. Study of plasticity light shed kinetics can therefore on the mechanisms of coal liquefaction, Therefore, plasticity study contributes to both basic understanding in coal science, and to improved design in several important coal conversion technologies. Figure 2.1.1. is a schematic of changes in coal physical struc- ture and liquid volume fractions during the onset, duration and destruction of plasticity. Plasticity kinetics under rather well studied (Loison et al., studies involve carbonization conditions 1963; Habermehl et al., has 1981). been These low sample heating rate experiments to a moderate final CHANGE PHYSICAL HEATING UPON do* - raw CcOal -do _dv _M S.-- SO F tenk - L L Iri S mW *a irig 00' 44-.-- Mm bLI M t I C3 Mri 1.0 vcl tm m e cri Fac ti 0.0 heat Figure 2.1.1 I "ig time Physical changes of bituminous coal upon heating - 69 - been made at 0.05 typically temperature, K/s to 800 K. Very to date outside this range, these of ploration data processes, extrain made been have some 1981; Attar, 1983; Scharff et al., 1976). In modern coal conversion and combustion and Mills, James studies although rather uncertain conditions have to other modelling studies (Melia and Bowman, 1978; limited and final tempera- 104 K/s or higher, heating rates of order tures to 2000 K are possible. This thesis addresses a systematic approach of coal plasticity to the study at high heating rates and temperatures pertinent to modern coal conversion processes. BACKGROUND 2.2 The major reviews on coal plasticity are to be found in Loison et al.(19 6 3 ) and Habermehl et al.(1981). Theories of plasticity coal are oriented towards conditions pertinent to metallurgical coke manufacture. Rather limited information exist for high heating rate, high temperature cnditins. Bituminous coals transient plastic heated to about 400*C or above will exhibit properties. Coal will particles soften, swell and ultimately coalesce upon heating. Fluidity of the coal melt will increase to a maximum and then drop. Further heating causes the melt to resolidify to a solid theories of coke. Lloyd coal et al.(19 8 4 ) gave a plasticity. Earlier summary of the "bitumen" theory explains development as a result of a fusible component (bitumen) provide a viscous slurry. The later "metaplast" theory is accepted metaplast tions, (Fitzgerald, is generated 1956; Chermin and Van Krevelen, and destroyed by the following different plastic which melts to more commonly 1957). The liquid pyrolytic reac- - 70 - coking coal metaplast - semicoke -> coke - secondary gas primary gas The liquid metaplast concentration determines the fluidity of the melt. Kinetic constants of formation and destruction of the metaplast can be calculated from experimental fluidity data (Lloyd et al., 1980). The onset of plasticity is generally regarded as being caused by a depolymerization reaction of some components of the coal matrix during pyrolysis producing a liquid "metaplast". a plasticizer (around pressures system to become anthracites and as fluid. At moderate normally limited to coals in plasticity is 1 atm) range, bituminous the entire and cause This metaplast can then act as low rank the have molecular coals structures that are too highly cross-linked for complete depolymerization to occur. Resolidification coke is regarded as occuring from evaporate present or rehardening in reactions the coal the system. In such temperatures, as causing it the metaplast by two processes. Parts of surface, reducing addition, cracking, of the coal metaplast to form a the amount the metaplast condensation to resolidify. The and of plasticizers undergoes at crosslinking phenomena of chemical higher plasticity increasing with increasing pressure can be accounted for by the increased plasticizer concentration in the system caused by the lower rates of - 71 - intra-particle and external mass transfer that occur at higher pressures. Temperatures of rehardening increase with increasing heating rate of the coal sample, indicating a competition between the condensation and other reactions of the system. Evidence for both mechanisms participation of according to both theories is substantial. Kirov and (1967) Stephens discussed the close relationship between the fluidity measured by a Gieseler plastometer and the rate of weight loss and yield of chloroform The maximum of fluidity is extractables for carbonized reached about 10 - coals. 20'C after the maximum of the extraction curve and 20'C before the maximum of rate of weight loss curve when these data are plotted with the final temperature of carbonization as relation the independent between coals. Recent Gieseler studies of molecular weight in flash pyrolysis of mtnlct transport in nlastic fine cnAl (Unger extraction yield distribution and yield of coal the discussed al. (1983) solvent and fluidity generated et Ouchi variable. particles shed of tar light on the and Suuberg,1983; Oh, 1984). Their findings suggest that under rapid heating conditions, plasticity is determined by the interplay of rate processes such as thermal bond breaking, tar and reactive gas transport, and secondary repolymerization reactions. The complexity of the plasticity phenomena is well demonstrated by Figure 2.2.1. with respect to metallurgical coke formation (Klepel, 1960). Knowledge of the viscosity of a softened coal would be useful for studying the mass transfer effects in softening coal pyrolysis. There is abundant evidence that mass transfer plays a role in determining the - 72 - Cause Manifestat ons Test method EL E Figure 6.14 Relationships between causes and experimental events for the different methods of testing of coke formation according to Klepel. 5' Figure 2.2.1 Role of plasticity in coke formation according to Klepel (from Chemistry of Coal Utilization, 2nd Suppl. Vol., 1963) - 73 - 1982) volatiles obtained of yields with intra-particle pyrolysis during mass being transfer Gavalas, (Howard, 1981; many for limiting rate conditions of practical interest (Oh, 1985). Intra-particle transport of reactive gases and pyrolysis products can be achieved by diffusion in the liquid phase and by and liquid diffusion coefficient also Viscosity modeling. such in important are viscosity melt bubble transport. The influence the dynamics of bubble growth (Oh, 1985; James and Mills, 1976; Lewellen, 1975). Rheological measurements coal on exclusively are almost made under coking conditions, i.e. low heating rates and up to moderately high temperatures. Detailed Kirov techniques of measurements are discussed in and Stephens (1967) and ASTM D2639-74 (1974). The Gieseler plastometer is widely used. is coal powered A finely into compacted a cylindrical crucible containing a bladed stirrer. A constant torque is applied to the stirrer as the coal is heated at 3K/min. The angular velocity (100 dial divisions/min) is recorded in units of dial divisions per minute (ddpm). Most plastic coals have a distinct softening stage followed by a resolidthe transient ification stage. At 3K/min heating rate, between 400 0 C - 500*C. The plasticity curve. spatially complex Figure 2.2.2. stirring flow field, shows a Gieseler plastometer and a subjects arm and varying range of shear rates. Other plasticity occurs the the softened measurement is coal over a limitations of the Gieseler to a widely plasto- meter are discussed by Kirov and Stephens (1967). The coal melt actually consists of a liquid phase of chemically reacting polymeric substance in which is suspended a mixture of gases and solids (including matter and possibly non-softening coal macerals). It is coal mineral obvious such a 3 -Dial Wei ght V2 V 2 _ _ 40 3w O 0A;-N :0 or sw (From Chemistry of Coal Utilization, 2nd Suppl. Vol.) Figure 2.2.2 Plasticity data from Gieseler Plastometer - 75 - melt cannot be Newtonian. Waters (1962) found coal to have pseudoplastic behavior to visco-elastic a suitable such the early in model. Brabender as the cylinder stages. Fitzgerald measurements. viscosity viscometer are 1963) (Stephens, operate at and moderate final is not plastometers Other and the for designed all reported viscosity measurements with a capillary viscometer. rate data have Davies et al' (1983) making measurements under coke-oven conditions. heating fitted plastometer the Sapozhnikov plastograph, (1957) plastometer constant-torque a Hence making apparent for concentric softening temperatures, Besides low also these plastometers fluidized shear rates much lower than those experienced in beds. For higher heating rates (up to 100 K/min), a shock dilatometer can give qualitative data behavior plastic on as inferred swelling from behavior. Khan and Jenkins (1984) have used a high pressure microdilatometer to measure plastic properties at heating rates of 65 K/min. Thus, previous studies did not meet the need for measuring the rapidly changing viscosity of coal under high temperature, high heating rate and different reactive gaseous atmospheres. Swelling, direct consequence of the caking of coal particles is properties of coal. To and agglomeration plastic avoid a these problems, there are two approcahes. The first is to decrease the softening properties of coals, which can be achieved by pre-oxidation, partial pyrolysis and pretreating the coal with chemicals. Many chemical decaking treatments second approach involves The extent period, have been discussed in of the literature (Habermehl, 1981). The the selection of suitable process conditions. agglomeration depends surface tension and the on actual the duration of the plastic viscosity of the particles, and - 76 - the flow field of the continuous Experimental medium. studies of agglo- meration have been described by McCarthy (1980) and Tyler (1979, 1980). A study of free thermal agglomeration of two coal particles heated at 3 - 7 K/min was made by agglomeration in Klose data Viscosity gasifiers. have (1981) al (1983). Scharff et in modeling modelled are usually assumed or extrapolated from data under coking conditions. Swelling of powered packed, particles coal heated in small diameter tubes have been studied in dilatometers up to 65 K/min (Khan and 1984). Swelling Jenkins, of individual particles coal at rates have been studied by Hamilton (1980), Culross (1984), high heating Matsunaga et al.(1978) and more recently by Lowenthal (1985). Models of swelling have been proposed by Melia and Bowman (1983), Lewellen (1975) and Oh (1985). The plastic behavior of coal has other important consequences in coal conversion processes. One kinetics. ngh Hedden, 1983). (Whitehurst, 1980) A (1982) on reactiviLy iU close and plasticity has been observed Neavel effect its is fILUIiLy 1S desirable f-or Uig time liquefaction liquefaction example liquefaction otl relationship (Gorin, cotac between 1981; Wilhelm discussed plasticity mechanism and from a coal 84 ) studied viscosity changes in liquefaction viewpoint. Okutani et al.(19 coal/oil pastes during hydrogenation and found that the existence of a maximum in the slurry viscosity was due to extractive distegration of the coal by the vehicle oil. A brief summary of the different factors affecting coal plasti- city will be given below. Most of the observations are from experimental - 77 - results from Gieseler plastometers operating under carbonization (coking) conditions. Coal - type plasticity is in normally observed bituminous coals. Coals with 25 - 30 % volatile matter exhibits maximum fluidity. is Fluidity also evident in coals with carbon content (daf) in the range 81 - 92 %, with maximum fluidity at 89%. Vitrincomponent the main petrographic is ite that contributes to fluidity (Van Krevelen, 1961) Heating rate - an increase in the heating rate shifts Gieseler the softening and resolidification points to higher temperatures, broadens the plastic (Loison, 1963). Swelling and region is found fluidity increases the to increase with heating rate at the low heating rates (to 10 K/s). Swelling may actually decrease at high heating rates or high temperatures (Pohl et al., 1978). Particle si ze - very fine grinding of coal reduces its plastic proper- ties. Swelling of particles decreases with particle size. Pressure - the effects of pressure have only been studied rather recently. In inert gases, the maximum fluidity increases with pressure to some limit and then levels off. In hydrogen, the increase is almost linear in the range 0 - 450 psig. (Lancet and Sim, under pressure, 1981; Kaiho and Toda, 1979) the caking of the particles is When heated promoted and - 78 - the swelling increases. Chemical pretreatment and additives - pre-oxidation of a bituminous coal Ignasiak et al. caking properties. will destroy its due to hydroxyl is found that the destruction of plasticity ( 1 9 7 4 ) reactions during pyrolysis. groups undergoing condensation Alkali salts reduce coal plasticity by promoting crosslinking reactions in the coal (Crewe et al, 1975). A large number of behavior. additives are capable of changing the plastic itives plasticity by the affect catalysis, interaction of coal and additives, with the surface reaction chemical of thermal conductivity the plastic of the plastic coal the between additive by changing or (Habermehl mass Add- the et al., 1981). 2.3 THESIS OBJECTIVES The thesis objectives include the following: (1) Conceptualize, design and develop new techniques and instruments for liquid quantities measuring apparent viscosities and intra-particle of a rapidly pyrolyzing coal. (2) Study pressure the effects of on plasticity process kinetics variables and such investigate as temperature some and qualitative aspects of the nature of plasticity and softening coal pyrolysis. - 79 - (3) Develop global models of plasticity kinetics eration and particle swelling, phenomena. and models of agglom- and possibly other plasticity related - 80 - CHAPER 3. EXPERIMENTAL TECHNIQUE AND APPARATUS 3.1 INTRODUCTION The rheological properties of methods experimental non-existence of for studying the under rapid heating conditions softened coal have already been discussed. In modern coal conversion processes, heating rates of 15000 K/s or more can occur. Final temperatures can exceed 1100 0 C and shear rates can be high (estimated to 1000 s-1). for a new coal plastometer therefore require an ability Requirements to operate at (to 1100 0 C) and heating rates to 1000 K/s. high temperatures monitor the rapidly is changing viscosity important Ability to order to follow in the short duration of plastic phase at high temperatures. of Observation heating reflects only the deformation indirectly the swelling and behavior during behavior. A direct method plastic would be to determine the resistance to shear of the coal, or to deter- mine the amount of liquid present in the coal during pyrolysis. Two new experimental study. To measure methods the apparent response plastometer for sample were. developed for the viscosities of pyrolyzing coals, heating rates present a fast and holding temperatures of 40-1000 K/s and 600-1250 K, in vacuum or in an ambient gas atmosphere up to 100 atm was designed and constructed. the liquids content in To determine quantitatively the pyrolyzing coal, an electrical screen pyro- lyzer with rapid sample heating and quenching capability (up to 1000 K/s, and 6000 K/s respectively) was also designed and constructed. From the - 81 - data, pyrolyzer devolatilization liquid and formation/destruction plastometer data. A second larger pyrolyzer with gas and tar collection capability, higher heating were studied and reactions and rates, for allowence compared to photographic was experiments of recording techniques and devices for both plasto- later. Sample loading developed the meter and pyrolyzer were also developed and tested. Reactions in the transient liquid phase were studied in terms of Chromatography, molecular weight evolution by Gel Premeation by growth solvent system (a heat treated liquid coal and tar), coal phase fuels solid other solids a model of experiments extractions. Pyrolysis and (wood and lignite) were also performed and compared to that of a plastic coal. experiments additional Some etc) experiments, also were performed. pre-treatment experiments, (foil is 3.1.1. Table a summary of experiments performed. APPARENT VISCOSITY MEASUREMENT 3.2 A fast has been response, developed for apparent temperature high rapid-heating measurement. viscosity The plastometer instrument determines the torque required for constant speed rotation of a thin disk embedded within a thin layer of coal final temperatures can ranges operated atm. final temperatures Heating rates, plates. 40-1000 in K/s, hydrogen heated between two parallel metal and sample residence times at be separately selected 600-1250 or inert K, and 0-40 gas atmospheres and s. controlled The from over the instrument can be near vacuum to 100 - 82 - Table 3.1.1. EXPERIMENTS Plastometer ABBREVIATION Summary of Experiments PARAMETERS STUDIED PO prototype development and testing PT heating rate and holding temperature PP pressure effects PE effects of pre-extraction PM miscellaneous plastometer experiments: calibration,other materials,H2 effect Screen reactor SB bituminous coal pyrolysis ST model liquid (coal tar) pyrolysis liquid amount SE pre-extraction effect on SF foil experiments: mass transfer and secondary reactions Gel permeation SM miscellaneous: wood,lignite pyrolysis GB molecular weight distribution (MWD) evolution in liquid, bituminous coal chromatography GT MWD evolution in coal tar model system GM miscellaneous: MWD in wood, lignite - 83 - Apparatus description a schematic of the coal plastometer. presents Figure 3.2.1. that can be evacuated to 5 Pa or charged with hydrogen or 205 atm) for steel rated (316 stainless unit is enclosed in a high pressure vessel The inert gas. One end of the torque transducer shaft is joined to the shaft of while the other end is the shearing disk, CYQM (Barber motor 1207). LV (Minarik 23410-61-5, driven 1.70Nm) The torque transducer type torquemeter (S. Himmelstein to a 12V DC gear- coupled by strain gauge a non-contact is controller speed a MCRT 3L-08T and System 6 readout,0.1% The response time of the transducer is less than 10 ms. accuracy). details The of shearing the coal device are illustrated in Figure 3.2.2. The shearing chamber is a 38.1 mm x 10.2 mm x 0.76 mm slot formed by upper and lower bounding plates. It supports a 0.50 mm thick, 3.75 mm radius axially symmetric shearing disk. These parts are machined from superalloy a nickel resistence and strength (Rene 41) and duration, information. including and ease of of its temperature high The disk and for convenience of instrument data inversion The demanding experimental shearing for and hydrogen corrosion. to alkali flat plate design was chosen selected refactory to yield construction apparent conditions of interest solid particles and viscosity for coal, operation at high temperature and high heating rates also favored this design. Desire for spatially uniform sample heating and minimization of secondary reactions in the coal layer consistent with suggested use of as thin a sample layer maching tolerances and accommodation of as possible representative w w I NDEPENDENT VARIABLES HEATING CIRCUIT , HOLDING TEMPERATURE AND HEATING RATE MOTOR SPEED CONTROL HYDROGEN HELIUM *ETC -~ FAST RESPONSE RECORDER SHEAR RATE TOTAL PRESSURE AND REACTIVE GASES ( TORQUE AND TEMPERATURE READING RAW Figure 3.2.1 Schematic of coal plastometer I DATA ) t To transducer 3.75cm Front Sectional View Radius =0.375cm 1.93 mm:- 1*- 1.35 c m -- 4 Side Sectional View (1) aluminum electroes; Details of shearing chamber: thermocouple (0.012 mm thick(3) clamp; steel (2) stainless (coal); (6) nickel supersample (5) disk; shearing ness); (4) ceramic temp. high (7) alloy plate; Figure 3.2.2 Details of plastometer hot stage - 85 - - 86 - size coal particles. The shearing disk was thus positioned to establish a symmetrical 0.13 mm thick layer of coal between each of its faces and the corresponding bounding plate of the chamber, as shown in Figure 3.2.2. thermal The coal single, by be estimated can and m2 s- to the center plane estimate be would K/s since of the coal 5 thermal 1 sample as a , the temperature drop from the surface layer at heating diffusivities across the metal the to primarily layers of the two 50 K respectively. and due assuming a low value of coal thermal disk is rates of 100 K/s and is a conservative This 5 x 10-6 m2 s-1 at much faster since with rapidly increase coals of temperature above 773 K, to values of conduction is arrangement treating slab. Then, 0.26 mm thick diffusivity of 1.5 x 10 -7 1000 this lag of 1123 K. Heat the metal has a 1 2 thermal diffusivity of about 5 x 10-6 m s- . For the 0.50 mm thick disk, the thermal conduction time through the disk would order an be of magnitude smaller than through the coal layer. Measurement of temperature is by a 0.012 mm thin-foil thermocouple outside surface of the upper metal (Omega C02-K) attached to the shearing chamber. Its plate of stated response time to a stepwise temperature change is changes in electronic the torque recorder and temperature are the recorded by (Bascom-Turner 4120) capable 2 - 5 ms. Rapid a two-channel of acquiring data at 1000 data points/s. The coal sample is heated by two independent DC circuits as shown in Figure 3.2.3. Power is supplied from a set of parallel connected 12 V lead acid batteries. During an experiment, two essentially constant pulses of current are sequentially obtained from these two circuits and qw MWM Electrical circuits for independent control of sample heating time. rate, final temperature and heating UP CIRCUIT VOLTHEATERY CARBON RHEOSTAT 800A PLASTOMETER 00 SIX CONTACTORS IN PARALLEL HOLDING CIRCUIT 12 VOLT BATTERY - 2 0 0A V CARBON RHEOSTAT TIMER 6v TIMER CONTACTOR 120 VAC Figure 3.2.3 Electrical circuits for sample heating - 88 - delivered through the metal plates for heating up and holding the sample Two respectively. temperature, and (Biddle #410040 carbon rheostats #410010) are used to adjust the magnitude of these current pulses, which can exceed digital relays (Agastat DSB adjustable from timers These XX0125). 0.00 to in s 99.99 turn two solid by 500 A. Timing of the current pulses is 0.01 in s increments heavy activate state DC duty contactors (Stancor 124-909) which activate or deactivate the heating and holding temperature circuits. The device in Figure 3.2.4. was developed to permit reproducible loading of the coal particles into the shearing chamber and alignment of the rotating disk with the axis of the transducer shaft. Procedure Approximately 190 mg ( ± 2% by wt. max. error) of ground coal are used in each experiment. Using the coal is uniformly placed between the lower plates Ml and M2 while holding the disk in tion is blocks D. Some coal is and upper poured bounding metal proper position. This opera- holding Ml down (on clamp I) achieved by first the loading device (Figure 3.2.4.), into the channel, i.e., with displacement the half-slot of Ml, and spread into a uniform layer of prescribed thickness by sliding a grooved smoothing block S along the shoulders of D. The rotating disk K is then lowered onto this layer of coal, aligned, and secured. More coal is poured over K and a second, along the shoulders of D, more shallow smoothing block S' leaving a uniform thickness covering the disk. The displacement layer is slid of coal of a preset blocks D are then removed, W 1W 1W W W I' K > M2 I CO D DD Device for uniform loading of coal in shearing chamber: C - centering rod; D - displacement blocks; 1,I' - stainless steel/ceramic clamps; K - rotating disk; M ,M - lower and upper heating plates; S,S' - sliding blocks; T ing; P - coupling. Figure 3.2.4 teflon bush- Device for loading coal into shearing chamber S" - 90 - and M 2 is rotated into alignment with Ml and lowered carefully on Ml. In the surface of order to achieve good contacting between the two plates, Ml must be cleaned of any coal remaining from the loading operation. The disk plates, metal C-shaped metal/ceramic other each against surfaces I pieces their with then between secured the on pressing faces ceramic two tightened and I'. These two pieces are outer of the disk prevents dislocation Ml and M2 . This procedure of are assembly and coal and the metal plates. The assembled the two between and electrodes loaded shearing in the plastometer. The then is chamber couplings placed to the transducer are tightened and the thin-foil thermocouple is then attached to outer the during face of M2 . To protect startup the shearing disk is the rotated overload transducer against manually until a steady torque in a measurable range (4 - one or two turns 5 Nm) is attained. The cover of the pressure vessel is then lowered and the vessel is evacuated to approximately 5 Pa and flushed twice with helium at 0.1 MPa. The test gas (helium or hydrogen) reachedThe drive is motor is then admitted until the desired pressure started 0.5 s before the heating is relays are activated. The torque vs time, and temperature vs time profiles throughout the entire run points/s, on an subsequent are measured, both electronic recorder and data processing. at an acquistion also digitized of 200 stored for speed and For experiments under vacuum the plastometer unit is enclosed in a pyrex chamber to allow direct observations of the hot stage during operation. 91 - - Typical results temperature-time histories types of Two the in were employed study. Holding temperature runs consist of a constant heating rate to a temperature final which was maintained then constant an for extended period of time. Constant heating-rate runs refer to increasing the sample temperature at a constant rate for the duration of the experiment. Experiments to date have employed a Pittsburgh Seam bituminous coal 75 pm particle diameter, matter and 63 - of 39 % volatile vacuum dried at 383 K for 4 hours. The coal, which was from the same mine as the 3.2.1. ures is Suuberg ground freshly Franklin (1977), under nitrogen. Table a summary of proximate and ultimate analysis of the coal. Fig- run data a disk and 3.2.5. obtained was (1974), Anthony and (1980) by this laboratory previously in samples used under 0.1 and typical present 3.2.6. 3.5 holding respectively, helium, MPa of rotational speed of 0.67 rpm (corresponding 1.32 s-1). In temperature at to an average shear rate of the former run the coal was heated at 461 K/s to a final temperature of 874 K and then held at this temperature for 6.0 s. As the increases, temperature the torque decreased to a low value due to liquid frormation. Following a period of low viscosity, the viscosity of the rises rather rapidly due to progressive resolidification of molten coal the melt. However, continued rotation of the disk eventually breaks up the resultant coke, and the torque vs time curve fluctuates but maintains an overall indicated decrease. in Figure The stages 3.2.6. For of physical present change of the purposes the plastic coal period are is arbitrarily defined as the interval during which the torque is less than - 92 - COAL Hi-gh Vol Nr.8 rghL Pittsbu I ED srUD til Bi Ash 1.4 11.5 68.8 H 4.9 Co.al , dry basis ) FC 39.4 49.1 , dry basis ) 0 N S Ash 8.2 1.3 5.4 11.5 + as-received basis Table 3.2.1 -c VM Ultimate analysis ( wt.% C A tu -Am inousc: Proximate analysis ( wt.% Moisture+ S4Ea m Characteristics of Coal Studied HEATING RATE 461 K/S IN 0.1 MPa HELIUM 5 4 E z N bin. 3 I 0 ha. C) am C) E C) H 2 H 0 0 2 4 6 Seconds Figure 3.2.5 Raw data from plastometer, in 1 atm of helium 8 10 (JJ 5 4 E z b 3 0. E Q) 3 2 0 0 2 6 4 8 Seconds Figure 3.2.6 Raw data from plastometer, in 35 atm of helium indicating different stages of plastic behavior 10 ' - 95 - 4 1.4 x 10-2 Nm which correspond to a viscosity of 3.6 x 10 Pa s. The geometry of the shearing chamber can be approximated two sets of parallel disks. The rotating disk viscometer torque 7 can then standard equation be employed to as for a concentric relate the observed to the apparent Newtonian viscosity 1, for two sets of disks, 7/7rR 3 where in= ,fR/H is (3.2.1) the shear rate at a disk radius of R, f1is the disk angular velocity, and H is the distance between the parallel faces of the moving and fixed disks. A calibration factor b is for the deviation of the actual instrument introduced to account geometry from two parallel disks. Thus b where ,,b is (3.2.2) =0 the viscosity calculated torque using Equation (1), and 1. is from the experimental values of the true viscosity. The quantity b is found using liquids of known viscosity (Cannon Instrument R450000) gives b = 1.20 at a shear rate iR= 1.98 s-1. That b exceeds unity is reasonable since the drag force experienced by the disk exceeds that expected from two sets of parallel disks due to the larger surface area of the bounding metal plates. At a shaft speed of 0.67 rpm (or iF = 1.98 s-1), this calibration factor implies that an observed torque of 1.0 x 10-2 Nm is equivalent to a true apparent viscosity of 2.6 x 104 Pa s. - 96 - For comparison purposes, plasticity curves for some other materials were also obtained. is a liquid viscous (Figure ture slight coal its viscosity due to coke formation, Quartz dependent. resistance The formation. coke to due particles expansion of the do low melting point shearing torque value although it increase to it starts a constantly being temperathey and quartz the plasto- in shows tar offer high probably due to a drop is lignite chamber. Montana does not and lignite, behavior soften not The initial to the rotating disk. decreasing (which softens very rapidly upon heating, then meter. The pitch increasing Montana These materials show expected 3.2.7.). resolidify a non-softening a and temperature), room at 3.2.8) and pitch,(Figure coal tar, These included a heat treated soften. The shows decrease a is probably due to volume decrease upon pyrolysis. Several experiments with the same temperature-time histories were performed to test the reproducibility of data the especially reproduceable, minima (Figure the 3.2.9.). The viscosity softening portion of the curves do show fluctuations, of curves are quite the curves. The probably due to existence of some single non-softening macerals. The pitch softens rapidly due to its low melting point. Coal tar shows a slower resolidification to form a weak coke. Since plasticity arises from the formation of liquid within the coal continuum, valuable complementary information can be obtained by determining the amount of liquid in a rapidly pyrolyzing coal particle. A technique for the quantitative study of intra-particle liquids formation and depletion reactions was therefore developed as described below. 1ww1w 5 1w 954K E z 10 MONTANA LIGNITE Cr U5- 957K 0 0 Figure 3.2.7 Seconds 10 Behavior of quartz and lignite in plastometer 1w w 'W w 1w 7.2 01 0 U 3-6 01 00 '-I 0 L 0 1.0 2.0 3.0 S Figure 3.2.8 5.0 4.0 - c C n d~s Behavior of pitch, coal tar and bituminous coal in plastometer 0 '7. 2 Bitu C runs~ -Three S3.6 coc~al iminouDAs all at 00 0 1.0 2.0 3.0 4.6 S e co Figure 3.2.9 Reproducibility of plasticity runs 5 nmd s - 3.3 100 - LIQUIDS FORMATION AND DEPLETION MEASUREMENT Coal an electrical samples were pyrolyzed screen reactor and residence for different the liquid left in the solid residue after rapidly quenching the sample was determined by solvent of the residue. The coal used was same as times using extraction that studied in the plasto- meter. Apparatus The reactor (Figure 3.3.1.) was developed from the basic version of the one described by Anthony et al. (1974). Some important differences include a larger reactor volume and screen size. A much larger screen to sample weight ratio was employed to ensure a single particle coal layer during the experiments. le secondary reactions, This minimizes the possibility of extra-partic- and improves heat transfer to the particles. A special sample loading device was developed for uniform loading onto the screen. Addition of a liquid nitrogen quenching mechanism allowed precise control of the pyrolysis residence screen were spring-loaded times. The electrodes holding the hot to keep the screen flat upon heating. A more powerful 12 volt DC heating circuit with improved control electronics was installed. The reactor is designed for pyrolysis measurements at atmospheric pressure and also under vacuum. The reactor vessel is a cylindrical pyrex pipe 23 cm in diameter and 23 cm long. reactor are two 3/8 inch thick stainless The top and bottom of the steel plates, which are sealed to the reactor with 0-rings. The bottom plate is equipped with electrical leads, thermocouple feed and gas inlet/oulet ports, and a liquid nitrogen RAPID QUENCHING SCREEN REACTOR tt-S urg- < Sea Cm tu Xrmni Mnos to temp. - 90 1 atm &m hkieliam recorder to timer & 12 VDC power to vacuum pump to helium supply to timer & liquid nitrogen Figure 3.3.1 Rapid quenching screen reactor H: - 102 - valve. About 15-20 mg of 75-90 um diameter particles were spread evenly in the central region of two layers of 10.5 x 5.3 cm, 400 mesh stainless electrode blocks. screen mounted between two steel The reactor then is closed and evacuated to 1 mm Hg, flushed two times with helium, and then helium is admitted to 0.85 atm absolute pressure. Heating was achieved by sequentially preselected passing duration two constant and magnitude pulses of through electrical current the electrodes. of The volatile products readily escaped from the screen and were quenched and diluted by the cold interval, ambient gas pressurized automatically at 0.85 liquid opening a cooling valve, valve, or less the nitrogen was 1500 K/s. Other runs featured different At atm. of sprayed resulting in cooling rates than end 200 K/s the onto the heating screen by a quenching rate of exceeding when preset the 6000 K/s using a screen was allowed to cool by natural convection. Figure 3.3.2. shows some temperature-time histories from thermocouple readings acquired at 200 data points/s. The weight loaded loss of the sample was determined determined (tar, by light oil and gases) 2 hour Soxhlet extraction using pyridine at its boiling point weighing the This corresponded screen before and after the experiment. volatiles by The yield. extract to the yield was of the char left on the screen (1160C), drying the extracted char and screen in a vacuum oven at 110 0 C for four hours and reweighing. This quantity reflects the intra-particle inventory of liquids at the time of quenching. 3.3.3. All yield data reported shows the volatile yield, extract as a function of the heating time, ries. are based on a and pyridine dry basis. Figure insoluble plotted for two different temperature histo- scrri- h -- Et re-C-Cac( toC r S temp 4er ra tu 1 C-re ii s t-Cry A - ~1r 717 S ~ H w w v 7L:__ M-7 i tr _ p 1 ~-~ U~rt 1~ tII~~g,1-i~ Horizontal scale is 0 - =iEI 4 thrm,~r~rimn ~ n iJ, m 10 seconds Chromel-alumel thermocouple used Corresponding to 660 - 670 K/s heating rate, and holding temperatures 697 - 828 K, quenching at 4500 K/s Figure 3.3.2 Screen reactor temperature histories ss,, Wt. & trct pyr-idi riE insol. 100 100 Run heating rate 80 _U H 3 holding temp. 80 cooling rate a 60 60 - A a 40 40 20 20 470 K/s 813 K 1100 K/s 3: B 446 K/s 100 i 10 5 0 e I 15 I 20 I 0 Scnds I 0.5 100l1r 1.0 ' . 1.5 Ir 2.0 I Secod i 858 K 1100 K/s C 80 ~1 3 80 3300 K/s 60 4500 K/s 8 908 K 60 a A 0 D 40 *M40 20 20 640 K/s 1018 K 1100 K/s m 0 2 Figure 3.3.3 4 6 0 0.3 0.6 0.9 1.2 Weight loss, pyridine extract and insolubles yield of bituminous coal at different pyrolysis times H 105 - - At the later stage of this thesis work, another new reactor was developed with the experience from the previous screen reactor. This reactor is a l' surrounded by x l' x 2' plexiglass box with a hot stage in the center, tar collection and liquid (Figure 3.3.4.). New features include graphic recording light oil, (3) overall mass quenching mechanisms (1) plexiglass real-time (2) of experiment, nitrogen balance by walls for gas and tar collection -of collecting photo- products is possible, (4) more powerful heating circuit for higher heating rates, (5) horizontal liquid nitrogen jet for sample quenching but preventing sample loss from the screen. 3.4 OTHER TECHNIQUES AND EXPERIMENTS Better understanding of the reactions occuring within the coal can shed light on the fundamental mechanisms of coal plasticity. An important measurement is the molecular weight distribution of the extract as a function of the extent Permeation Chromatography U6K is 4120T detector molecular molecular pyrolysis. This was obtained A Waters Associates ALC/GPC columns in Gel by 201 system Figure series was employed. a schematic of the GPC system. The basic system consists of a injector, Turner (GPC). 100 A y-styragel with 500 A and 3.4.1. of and M-45 pump electronic output and a recorder was signals. Subsequent weight weights distributions were used data were calculated. 440 model The to UV detector. digitize manipulation made on columns an IBM were and to PC, A Bascom store the convert and to average calibrated with different size fractions of coal and wood tars. A linear calibration line - 106 - Figure 3.3.4 New box screen reactor - 107 - IS OLVEIT RESEr.RVOIR r I. ' I . -- COLUMNS Figure 3.4.1 p- -- ' r 0 Schematic of Gel Permeation Chromatography system OUTEr - 108 - was obtained (Oh,1985; Boroson, 1985): 4.086 - 0.0965V log MW = where is the elution V volume in ml. Pyridine is used as the solvent for the molecular weight determination. exclusion 10,000 which limit of the literature (150 coal tars in is - well 3000). carrier The 500 A column has an above tne values The actual reported separation for done is in the second column, which has the separation range of 2000 - 100 MW. Reactions in coal the during studied employing a heat-treated the plastic phase was This is coal tar as a model. further a viscous liquid with initially 3 % weight fraction of pyridine insolubles. Phenomena such as volatiles escape, cracking polymerization and of the metaplast (an equivalent name for the liquid) in coal can be more readily studied from pyrolysis and plasticity measuremnet on this simpler system, since the as compared considered, and liquid initial extraction generation to that experiments for or softening step of the bituminous coal. wood and lignite were need not be Some pyrolysis performed and compared to bituminous coal data. To study the initial softening behavior of coals, some raw coal samples were pre-extracted and afterwards their plastic and pyrolysis behavior determined. Mass investigated foils (0.001 transfer with a inch effects set of thickness) and secondary "foil" experiments. with samples briefly reactions were Sealed stainless inside were pyrolyzed steel in the screen reactor. The evaporation of material was suppressed, and volatiles - 109 - were trapped inside the foils and allowed to undergo secondary reactions These experiments offer an approach for determining the relative contribution of pyrolysis. evaporation, polymerization and cracking in softening coal - RESULTS OF EXPERIMENTS CHAPTER 4. this section, although some preliminary presented data have also been pyrolysis of screen heater results, Chapter 3. Plastometer, presented in are reactors different from results Experimental mainly in 110 - other materials and GPC data are presented in order. 4.1 PLASTOMETER RESULTS Viscosity curves for the Pittsburgh Seam No. 8 coal as a function of heating different for time constant heating experiments, rate and different holding temperature experiments (Figure 4.1.1.) under 1 atm of helium are heating shown in Figures 4.1.2. and at different determined as the Ts, the initial softening temperature, rates, runs 4.1.3. For observed, was rather temperature when the initial drop of the torque is insensitive to the heating rate. Apparent viscosities measured were in the range of a few thousand to one million poises. are obtained signal from raw data by calibration which (Figure 4.1.4.), with viscosity The viscosity values standards, is giving torque vs time 1.0 x 10-2 Nm = 2.6 x 104 Pa s. Figure 4.1.5. is a plot of the plastic period (time when vis- cosity is less than 3.6 x 105 poise) against holding temperature for runs with 450 K/s heating rate. Figure 4.1.6. is the rate of increase/decrease of torque at the point in time when the torque softening occurs mostly during the heating period, = 2.0 oz-in. Since for the same heating - T"r c,- mx: 111 tt xrY-E - - t I m c, hi s tc>-ry_ t HCding t-,E M IX- r-nI emera-1ture I IT t ctri n Figure 4.1.1 tri t heat ing- r -ate 4 ruI Temperature histories of plastometer runs w lw m 7.2 CL 0 Gm 0 U 3.6 H HA 0 Q. M. 0 T-2 4 Seconds Start heating Figure 4.1.2 6 8 450 KsI Viscosity curves for constant heating rate runs 10 9W MW 7.2 CL V 0 H (AJ 0 3.6 0) C. C. 2 O 4 6 8 Seconds Start heating at constant rates Figure 4.1.3 Viscosity curves for holding temperature runs 10 - 114 - Figure 4.1.4 Raw data for holding temperature runs - 115 - Runs in 1 atm helium, Pittsburgh No. 8 coal 40 U) 30 .9 20 0 10 0 773 973 1173 Holding temperature, K Figure 4.1.5 Plastic period for runs at. 450 K/s to different holding temperatures w w w mw NW 0 Lz 10 C: 0 io I0 H H- C 0.i Figure 4.1.6 Rates of softening and resolidification for 450 K/s runs - 117 - softening rate is the rate, rapidly increases however, asymptotic softening at "I = with holding 700 'C. above value alomst constant. and temperature period The plastic 2.0 Oz-in are presented in rate, The resolidification and Figures 4.1.7. reaches an the rate of and 4.1.8. respectively, for a series of constant heating rate runs. Some runs were made under 0.05 torr of ambient helium atmosphere, and some under 35 atm of hydrogen or helium (Figure 4.1.9). Comparison with 1 atm data shorter for period is shows that the plastic runs in vacuum or 35 atm pressure and holding temperatures less than 6500C. Above 6500C, there is no clear effect of inert gas or hydrogen pressure on the plastic period, as shown in Figure 4.1.9. While the softening rate is about the same as in the 1 atm case, the resolidification rates for both the vacuum and 35 atm runs are higher for holding temperatures less than 6000C (Figure 4.1.10.). Above 6000C, their difference is small. Runs under 35 atm of helium or hydrogen give virtually the same plastic behavior, implying no major effect of hydrogen under these conditions. effect The plasticity is of shown in pre-extraction Figure 4.1.11. of the raw Also shown coal in sample on Figures 3.2.7. its and 3.2.8. are the different behavior of other materials in the plastometer, note especially coal tar and pitch. The apparent viscosities measured reflect the resistance to shear of a complex, matter and reacting coke in suspension of coal, mineral viscous liquid. Descrip- partially a polymerizing and cracking reacted tion of the rheological properties of this system in fundamental terms is - 118 - Figure 4.1.7 Plastic period at different heating rates I Ii I ATM HELIUM CONSTANT RATE OF HEATING 840 ,160'C ARE HOLDING TEIPERATUFES REACHED Eo-FIGURES 0 Z U) -6w a. 92-J CL 10 0 100 HEATING RATE K/S 1000 IS 0 S1412- 10 0 0 N 6 -- I ATM HELIUM I0 o N 2z Figure 4.1.8 HEATING RATE K/S K100 Softening rate at different beating rates 10 0 0 8 - A 0 A 6 tatm 450 K/ I 350 K/s 35atm He 350 K/ 35atm H K/s v--iaum 350 HE _ 2 0 o0HH 0 2 1 0 500 * 600 700 800 Hc 1 dig ri temperature Time interval when viscosity is less than 3.6x104 Pa s Figure 4.1.9 Effects of pressure on plastic period 900 0 C 0 w ,w w w 0 10 3 I C0 0 N 1.0 0 N 0.1 600 ThOLD Figure 4.1.10 Resolidification rates at different ambient pressures RW vw w 1W ww qw 1w mw 3 0 E 2 C*4 t 0 CD L- 0 0 I 0 2 Figure 4.1.11 4 Seconds 6 Effects of extraction on plasticity H H - 122 - difficult. However, suspension to the one can relate solids volume relative viscosity the and fraction, hence the to of this liquids formation and depletion kinetics in the coal. The existence of bubbles in the melt has to be taken into account when such a correlation is made. interpretation of these plasticity curves is the Therefore, more diffi- cult than those for less complex, non-reacting liquid/solid suspensions. A direct to method determine the content liquid of pyrolyzing coal particle is obtained from the screen reactor. 4.2 SCREEN REACTOR DATA Figures shows the evolution the volatiles, of pyridine as a function of the heating and the pyridine insoluble char extracts, time, 3.3.3. The correspond- for four sets of experiments with rapid quenching. ing temperature-time histories for each set are also shown. An extractables of yield coal. As the coal was heated, maximum and decreased, then about the amount the rate from the raw 25 % was obtained of of increased extract this being process to a strongly dependent on temperature, as indicated in Figure 4.2.1. The time interval over which decreased rapidly experiments are extract concentration was the The indicated. with first The increasing final order depletion maximum amount of high holding (> 30 wt temperatures rate constants fluid material quantity decreased with increasing holding temperature, of coal) of the for the extracts volatiles) was as high as 80 % by weight of the raw coal. ing time at a given holding temperature, % (extract plus However, this or with increas- primarily due to conversion of Figure 4.2.1 Pyridine extractables generation and depletion at different temperatures 'U a 6.3 'U 0 0 H 'U 'U 6.3 'U 3' U 'U 16 12 8 4 (heating rate,holding temperature,cooling rate) ( K/s A 00 (470, 813, 1100) (446, 858,1100) (514,992,1100) K , K/s ) Semdas - 124 - the extractables to coke. Figure 4.2.2. rate constants of is an Arrhenius plot of the first 4.2.1. Figure A global Kcal/mole is obtained. Figure 4.2.3. table material energy of 42.2 shows the total amount of transpor- + volatiles) (extract activation order depletion different for temperature-time histories. The effect of pre-extracting the raw coal sample on its pyrolysis is shown behavior for two different in Figure 4.2.4. temperature-time histories. For the pyridine pre-extracted sample (25% of extract removed from raw coal sample), the coal particles the yield of extracts with tetralin (coal is soaked much in less. Pretreating tetralin with 4.8% weight gain) does not change the mass rate of extract generation significantly but does prolong the extract survival as seen in Figure 4.2.5. This may reflect partial hydrogenation of metaplast by the tetralin resulting in a somewhat more thermally stable extract. 4.3 PYROLYSIS OF OTHER MATERIALS For comparing the plastic tion/destruction kinetics, which is behavior and related extract genera- pyrolysis on the stainless screen of lignite, a non-softening material, and wood, which is a slightly caking sweet-gum wood were also studied. Particles size used were 63-75 ym, 90-105 pm repectively. Figure 4.3.1. shows the evolution of and the vola- tiles, pyridine extracts and the pyridine insoluble char as a function of heating time. All samples were heated at 736 K/s to 555'C and allowed - 125 - 20 5 ccJ *-0 Ci 4- 140 cc &M = a 4.' a) a. a) -a 14 a) Cu 4.' U Cu 0. 4.' uJ 0.05 1.1 1.0 Reciprocal Figure 4.2.2 12 absolute temperature , 10-3 K' Arrhenius plot for extract depletion rate constant 1W I 100 0 3 H~ Ctl 0 0 1 Figure 4.2.3 2 3 4 SECONDS Yield of pyridine extract + volatiles at different temperature histories IN 0.1 MPa HELIUM 100 W 0 * I I HEATING RATE 33001Ks~' HOLDING TEMP 908 K COOLING RATE 4500Ks' 0 IJ'J I I ale 0..,,,,% 60h- 470 Ks' 813 K 1 100 KS-' RC / RC -3 40 H N, -1 0,e~ 0/ 0 ,edo U 20 Of.. -t -U 0 2 Start heating 4 Seconds PX I 6 I 8 RC - RAW COAL PX - PYRIDINE EXTRACTED COAL Figure 4.2.4 Comparison of pyridine extracts for chars from raw bituminous coal and pyridine pre-extracted coal - 128 - I- 0 1 3 2 Se cDsri Holding Temperature 626 0 C, heating rate 2000 K/s cooling rate 4500 K/s Figure 4.2.5 Comparison of pyridine extracts for raw bituminous coal, tetralin soaked coal, and pyridine pre-extracted coal I L-J z -j 0 C-) a: LL H 0 0 II M w . 0 SECONDS Figure 4 .3.la-c 4 8 12 20- 2 o~ 4 6 SECONDS SECONDS no pyridine Volatiles, pyridine extractables and insolubles yield for (a) wood ,(b) bituminous coal, and (c) lignite as functions of pyrolysis time ex treet observed - 130 - comparison lignite, the 4.3.2. subjected all samples of extracts of amount the of the screen reactor. in to cool by natural convection bituminous to the same temperature are cooled amount of liquid was generated by in natural wood coal, coal than in and smaller a Note a Figure In time history. convection. the bituminous is Figure 4.3.2. the rapid quenching experiments. These results offer an interesting comparison with the basic data for bituminous coal. similar the exhibiting material A test to those of the intermediate pyrolysis of coal, softening is and chemical physical liquid metaplast an industrial coal properties generated during tar from bitu- minous coal. The coal tar studied is a heat treated tar with initially 3 % of insolubles. Subsequent pyridine reactions softening of the bituminous coal can be of the metaplast after studied by observing the pyro- lysis behavior of the coal tar in the screen reactor. The advantage of this system is that the complex softening step (initial liquid generation step) need not be considered. Therefore the starting material already has well defined properties ( molecular weight distribution and solids content) and their pyrolysis behavior would not be obscured by softening reactions. Some detailed experiments were performed. Figures 4.3.3. and 4.3.4. show the weight loss, pyridine extracts char as a function of pyrolysis-time, and pyridine insoluble for different holding temperatures and heating rates. This phase of work is conducted in collaboration with Dr. Jean-Louis Saint-Romain. - 131 - Bituminous Coal cc 30- *4 20eS ." 10- Wood Lignite 0.5 0.25 1.0 4 2 8 Seconds Samples heated at 736 K/s to 555*C and allowed to cool by convection Figure 4.3.2 Pyridine extractables for different materials 100 Heating rate 455 K/s Holding Temp 1022 K Cooling rate 4500 K/s 80 Volatiles 60OH I-I Pyridine Extractables 3:o 40 1 0 20Residual Wt. on screen after extraction 2 0 4 6 SECONDS Figure 4.3.3 Pyrolysis of a heat-treated tar 100 80 cd 60 0\1 LA) 40 I 20 0 5 0 15 10 SE A - weight loss of sample,B - pyridine extractable left on screen co ndsi ; portion of material C - pyridine insoluble portion of material left on screen Figure 4.3.4 Pyrolysis of a heat treated coal tar (Saint-Romain, 1985) - 134 - 4.4 GPC DATA The extracts were different curves molecular determined for Different raw extractables Figures 4.4.1. show different their (Figure coal, elution volume) at materials reflecting distribution bituminous extents of pyrolysis. (concentration vs butions weight structural 4.4.1.). The of coal tar to 4.4.3. different molecular differences molecular the weight pyridine and wood show a few GPC pyrolysis weights. and in is at their times. distri- pyridine related to the elution volume V by the equation log(MW) obtained = from a linear calibration -0.0965 V + 4.184 method from different size fractions of coal tars (Oh,1985, Boroson,1985). The data were also transformed and normalized with respect to the total weight of extract in Figures 4.4.4. and 4.4.5. Hence the different lost distance between pyrolysis times indicates during the distribution curves at the amount of material the time interval. Changes in generated two or the moments of MWD, such as number and weight averaged molecular weights are shown in Figures 4.4.6. and 4.4.7.(Saint Romain,1985) For both bituminous coal and coal tar pyrolysis, the extract average molecular weights increased to a maximum and decreased, then as a result of polymerization, evaporation and cracking reactions. 4.5 OTHER EXPERIMENTS A few "foil" experiments were designed to study the effects of C CD CD) 0 CD 0 CD (A Cn 0) 12) 10 20 30 Elution Volume, ml Figure 4.4.1 Raw GPC curves for bituminous coal, wood and lignite pyridine extract 'o i'i I i 0 030 Elution volume, ml BC- --- r I-- I I Elution volume, ml toA -14't cooki 0C i oo AI. . ... oC3 3o 502.0 Figure 4.4.2a-c . Raw GPC curves for pyridine extract of bituminous coal pyrolyzed to (a) 5550C, (b) 658 0 C and (c) 749 0 C - 136 - GPO C r e co . lu vs i n voluAme-(ml) U, A) S.. Cu A) -Q HwA Cu Elution volume, ml U, Elution volume, ml 0 0 C', 0 '-4 4 A) C.) Li 0 A) Elution volume, ml Figure 4.4.3 Elution volume, ml GPC curves for pyridine extracts of different materials at different pyrolysis times - 138 B3I-ium 828 Fa I Co inousc> A , K 13 12 11 10 0 U 9 8 e. 7 0' 6 5 4 3 2 1 0 0 0.2 0.4 0.6 Bitu7-11minous 1 0.8 1.4 1.2 1.6 1.8 2 (Thousands) molecular weight A -= Co>al 931 I K 13 12 11 10 C 0 9 U 0 8 L 7 0' 6 S 0 .5 I.. 5 4 3 2 1 0 0 Figure 4.4.4a,b 0.2 0.4 0.6 1.2 1 0.8 (Thousands) molecular weight 1.4 1.6 1.8 2 Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for bituminous coal - 139 Xtea HeC3at - t-ed Cocm1 - 0.0 K 828 Tar 2019- s 0.25 s 0.60 s 1.50 s 3.00 s 14.80 s 1817 -- C 0 c 0L 0' - 16 15 ----14 13 1211 10 98-- 736 K/s heating to 828 1 1- 0- HeAt C 0 0 .c .4- .4. 0' 20 19 18 17 16 15 14 13 12 11 10 9 8 7 6 5 4 3 2 1 0 Treated A ca I 1.4 1.2 1.0 Tar- 0.25 8 0.50 s 1.20 S 2.00 2.25 r 9' I' 1022K 460 K/s to 1022 K t * ~ 'I ~ 4..4. -. 4- -~ I 0.0 Figure 0.8 0.6 (Thousands) molecular weight 0.4 0.2 0.0 4 .4.5a,b 0.2 0.4 0.6 0.8 (Thousands) molecular weight 1.0 S 1.2 I I 1.4 Normalized molecular weight distributions of pyridine extracts at different pyrolysis times for coal tar - 140 - cm 03 Lu Coal tar 4oF 6580C D A 3oo - 200' -u -U749 C -- - 0.25 0.5 1.0 2 4 8 Seconds Holding temperatures indicated on curves A Figure 4.4.6 heating rate 465 K/s -5000 K/s quenching E heating rate * heating rate 736 K/s, natural cooling 455 K/s Changes in average molecular weights for bituminous coal and heat treated coal tar - 141 - 1.) 3 H 400 C) H 0 E 4: 350 4.) 0 5 10 15 SEco n d s 300 00 . 250 0 5 10 15 S Figure 4.4.7 nc rid Changes of extract weight and number averaged molecular weights during pyrolysis of a heat treated coal tar. Temperature histories are the same as in Figure 4.3.4 (Saint-Romain, 1985) - 142 - external mass transfer and secondary reactions on plasticity and pyrolysis. By trapping the volatiles in the foil, secondary reactions of those volatiles tar, were promoted. For the pyrolysis of the heat treated coal a pyridine insolubles yield exceeding 40 % was obtained vs the 29 % obtained in screen experiments, for the pyrolysis of coal tar at around 1000 K. This increase was observed at high temperatures above 950 K. - 143 - DISCUSSION OF EXPERIMENTAL RESULTS CHAPTER 5. plasticity mechanism of The coals in is not well understood for rapid heating and high temperature conditions. This present study of rapid heating, high temperature conditions plasticity at systematic swelling liquid Plasticity approach attempted. and agglomeration plasticizer direct are formation by the first is and related phenomena consequences heating. The intra-particle of present such as study shows that physical melting of part of the coal first occurs when the temperature is sufficiently high to release mobile materials by overcoming weak bonds. Subsequent pyrolytic bond breaking generates additional At the same time, severe conditions. liquid is liquid at more lost through escape from the particle, and through repolymerization and cracking reactions to form light gases and solids inside the liquid phase. As shown in Figure 5.1.,or by a comparison of plasticity data and intra-particle liquid formation and depletion data in Figures 4.1.3. and 4.2.1., the respective times for initial generation and near final depletion of extractables within the coal corresponds well with the time for initiation and termination of the coal's plastic phase. This supports our assumption that the pyridine extract of the rapidly quenched coal is a reasonably accurate measure of the amount of liquid product within the pyrolyzing coal at the time of quenching. 25 wt % of the However, by yet pyridine, temperature. It is the raw unpyrolyzed unpyrolyzed coal coal contains no can be liquids extracted at room quite likely that the initial 25 % extract corresponds Figure 5.la Comparison of viscosity and extract data IN 0.1 MPa HELIUM 7.2 100 *U% D 0 U 80 0 0N 0 60 I 3.6 o 40 'I C C) 0 ha 0 x ha 0 0. 0. 20 0 0 2 4 6 Seconds t Start heating at ~450Ks~nI 8 10 100 10 VISCOSITY' 0 -- <I 80 0 8 RESIDUAL COAL 4 460 V - <60 PYRIDINE INSOLUBLE -6 Z N IM I I 1 0Lf oi 40 - 4 d a-EXTRACT tr I0 20 VOLATILES 0 -2 '0 0 Figure 5.1b 2 4 6 SECONDS Comparison of viscosity and pyridine insolubles, extracts growth for the higher temperature case in Figure 5.1a - 146 - this material sufficiently high temperature, causes and plastometer heating hypothesis. If K, (50-700 Figure initial this consistent is material 25 % of pre-extracted, and less and shorter. the time duration of a high liquid content inside the coal is (Figure 4.2.4.). The pre-extracted of the above with the extract- is subjected to pyrolysis, is the coal is the with 570 K independent occurs around 4.1.2.) melting physical undergoes the coal. Our observation of initial softening that rate afterwards softening initial point material. Upon heating to a low melting to some loosely bonded, expected to soften at a later coal is time (higher temperature), and the duration of plasticity is shorter, as is observed in Figure 4.1.11. Other workers found the Gieseler plasticity be reversible as the stage to during the early softening (low heating rate type experiments) temperature raised is or supports the picture that some part of the liquid is lowered. Again, this formed by physical melting. At higher temperatures, pyrolytic bond breaking liquids which significant quantities of intra-particle cannot generates be rever- sibly converted back to resolidified coal. The maximum yields of extractables from the coal studied can be as high as 80 % daf. In similar screen heating experiments on a lignite, which does not soften, almost no extract was obtained only a small extract wood from the residual char in a the screens. yield up to 7 % was observed in (Figure 4.3.2.). This wood exhibits pyrolysis on fixed bed reactor Similarly, the pyrolysis of slight caking behavior (Boroson, 1985). Thus during plasticity behavior is well reflected by the amount of intra-particle liquid content during pyrolysis. - 147 - faster rate than the the structural reflecting bituminous coal (Figure 4.3.1), composition, and they remain more or of chemical less a porous solid during pyrois It offering less resistance to products escape). lysis, difference are more aliphatic than the bituminous coal in (they the fuels a much at pyrolyzed lignite The wood or possible that biomass, lignite and low rank coals may still undergo an initial conversion to very high yields potentially of from high rank coals, sample, reactive may be much more mediates. However, these liquids liquid transportable inter- than those and thus are removed by polymerization within the times so short and transport away from the sample in that they escape detection by the char extraction technique. Although transfer mass external internal transfer mass bituminous for resistance predominates resistance coal pyrolysis the under the experimental conditions studied in the screen heater (Oh, 1985), in a liquids have may a survival longer closed system, undergo further reactions such as polymerization or coal tar experiments for a heat treated time before they cracking. The foil indeed showed more liquids are retained than in open screen pyrolysis (more solids are formed, too) due to trapping of volatiles. In the plastometer at the higher viscosity than Figures 5.la,b, temperature has the duration for reflects the transfer resistance meter, which K/s) is a semi-open or high temperatures, plasticity a high then it a longer duration pyridine extract. to volatiles chamber. At the plasticity curve from escape very rapid of low This probably from the plasto- heating rates (104 may be more appropriate to infer the from data on pyridine extract generation/depletion kinetics - 148 - from the screen heater reactor than the fast response plastometer. Another clear manifestation ot the resolidification reactions of softened bituminous coal at longer holding times and higher temperatures is the yield of pyridine insolubles. the corresponding increase in dies Stu- of the pyrolysis behavior of the heat-treated coal tar using the screen reactor showed similar evidence of the competition between coke formation via polymerization, cracking, and volatiles escape via trans- port away from the reacting substrate (Figure 4.3.4.). However, differences in plasticity are expected between tar, pitch and bituminous coal (Figure 3.2.8.) since the raw tar is already a viscous 97 liquid containing % pyridine solubles, and the pitch is a solid with a low softening point at 342 K. The bituminous coal requires that a minimum inventory of liquids capable of initiating and substaining plasticity throughout a reacting, three-phase suspension be available within the coal matrix. Generation of this liquid requires that at least some melting further cizing content or bonding breaking precede complication is that heterogeneous agents may be more significant of char this char (Serio, (pyridine 1984). insolubles) for the onset reactions of of plasticity. A these plasti- the coal due to or higher its higher cracking reactivity of This may explain the higher ultimate yields of pyridine insolubles in coal than in coal tar, 56 % vs 28 % respectively, and is consistent with the fact that the resolidification rates for the coal tar or pitch are slower than for bituminous coal (Figure 3.2.8.). It is thus clear that better understanding of the reactions - 149 - occurring within the coal can shed light on the underlying mechanisms of coal of the extract (MWD) distribution measurement important plasticity. An is the molecular weight as a function of the extent of pyro- lysis. average for extract trends The molecular weight evolution are strong functions of temperature-time history. In general, with increasing the molecular weight increases to a time at a given holding temperature, very well 4.4.7.). maximum, defined 4.4.4. Figure and shows then that decreases ( besides Figures formation 4.4.6. of pyridine and insol- ubles, some heavier molecular weight material are formed (1.20 s and 3.00 s in Figure 4.4.4a, and 1.10 s in Figure 4.4.4b) at intermediate times. These high molecular weight materials are probably intermediate products in the solid formation reaction by polymerization. The decrease arises from cracking of the liquids since further weight generation of low molecular liquids by primary decomposition of the parent coal is no longer possible at these severities. At higher holding temperatures, more severe cracking drives the molecular weight to even lower values. The maxima of these curves are thus determined by competition between evaporation, polymerization, and cracking reactions. At small heating times (0.8 s in Figure 4.4.4b.), the extract molecular weight distribution from the quenched char is identical to that of the extract of unsoftened coal at 0.5s, while the coal has already become plastic from plastometer studies. This supports our hypothesis that initial softening is due to physical melting of part of the coal corresponding to the raw coal extract. The rate of cooling in the experiments may also affect the - 150 - weights molecular and 4.3.2.). 4.2.1. volatiles lighter and (Figure 4.4.6.) (compare Figures extract amount A slow-cooling rate experiment allows more time for tend weights molecular the hence escape, to to be higher, and liquid yield less than those in rapid quenching experiments. Also, the heavier molecules in the liquid may have more time to realign themselves to form pyridine insolubles. higher The molecular than that for the the of weight tar coal coal bituminous or extract, extract and wood for much is lignite extracts (Figure 4.4.6.). This probably reflects two differences expected in their thermal behavior becauses of differences in their structure and initial state. Cracking and repolymerization of the high molecular weight extract coal especially the in presence of unsoftened of surfaces macerals and already available coke can give more residual coke and high molecular weight coke lower more vapor pressure, with the rate, and thus a slower evaporation pyridine lower also has a molecule liquid pyridine insolubles in the chance to form consistent precursors. A larger and thus has liquid state. Both and yield insolubles the are faster evaporation rate observed in the coal tar pyrolysis. Plasticity following points mechanism regarding inferred the behavior from of this a study coal suggest particle during heating: (1) Initial softening at low temperature is due to physical melting. (2) Further generation of liquids is by pyrolytic bond associated with the release of gases and tar from coal. the breaking, - 151 - (3) associated with the growth of pyridine insoluble Liquid depletion is (from or solids material the cracking reactions yield and extract curves), plasticity decreasing molecular weights), (from and and tar transport away from coal. (4) A substantial transformed is coal softening of fraction weight before these liquids into intermediate liquids in the plastic coal are depleted by the above pathways. molecular structure and (5) The these of weight liquids influence their devolatilization behavior and reactivity in polymerization and reactions. Competition cracking determine the observed among quality, yields, processes these in turn can generation rate and overall of devolatilization liquids and gases. (6) For conditions where external mass transport is, or is made to become limiting in rate can intra-particle liquids be modified by (foil runs), experiments). and changing the Pretreatment manipulation of mass of the depletion, then liquids escape transfer for raw intra-particle coal plasticity (pre-extraction mass transfer rates can also change plasticity. (7) Solvent extraction of rapidly quenched char is a promising technique to determine plasticity at the higher ranges of heating rate and temperature (such as combustion conditions) where direct measurements even with the present plastometer would be difficult. - 152 - The following schematic for plasticity mechanism is proposed: transport liquid tar + - bond breaking coal cracking polymerization -6 heavier melting (low T) gas -o liquids + coke + coke This picture is also consistent with the above points as well as the observed pressure effects 1977). High tar (Suuberg, vacuum on yields or high vacuum in pressure pyrolysis is pyrolysis due to rapid transport of tar away from coal, and this also reduces the plastic period (Figure 4.1.9.). Under high pressures, yield increases and according higher shorter plastic pressure for to the above picture, because of aubmented also be period maximum is tar diffusion is expected plasticity suppressed, gas solids yields will time for repolymerization. and found. Therefore, would exist for an Hence a optimum rapid-heating, high temperature conditions. The effect of pressure on the polymerization step is not clear. Effects of hydrogen or hydrogen donors in certainly rate and is of practical reaction interest. times studied, However, this reaction under the range of heating no difference in the plastic behavior was observed for experiments in 35 atm of hydrogen or 35 atm helium. Pretreating the coal particles with tetralin does not change the mass rate - 153 - of extraction but does prolong the survival of extract. This may reflect partial hydrogenation of metaplast by the tetralin resulting in a somewhat more thermally stable extract. In the case of pyrolysis of coal tar, a similar scheme proposed. transport tar vapor tar polymerization cracking heavier tar coke gas + coke can be - 154 - MATHEMATICAL MODELING CHAPTER 6. 6.1 COAL PLASTICITY KINETICS The apparent are data viscosity fitted first with simple the first order kinetic scheme of Fitzgerald (1956): ki k2 -hm coal metaplast coke - The term metaplast refers to the intraparticle liquid content M. Apparent viscosity y is related to the viscosity of the solids free liquid y* by a concentrated suspension model (Frankel and Acrivos, 1967) = (9/8)/((l - M)-1/ 3 - 1) (6.1.1) At a late stage of resolidification, the rate of increase of log(viscosity) is approximately (6.1.2) dlnuy/dt = k 2 Thus k 2 can be found from experimental y* are estimated from pitch (average obtained by value Nazem's work taken, fitting data 1200 for the resolidification rates. Values of (1980) on carbonaceous poise). The plastic calculated viscosity curves, and calculated mesophase parameter ki period. Figure is 6.1.1. then shows plastic periods vs experi- mental values for 450 K/s holding temperature runs. MW KI COAL -P METAPLAST K2 -+ COKE 300 gr240 40 in oU 180 0 -o C 3 0 0 U 0i N en *0 0 120 2 6I 0. 60 U Hn U, 4- I3 0 0 f 773 1173 973 Holding temperature, K Figure 6.1.1 2 4 6 Seconds 1 Start heating at 450Ks K1 - 1O 8 245 EXP(- 4900/ T),S -I K2 = 2 x 108 EXP( - 16350 / T ) , S- Calculated viscosity curves for 450 K/s heating rate to different holding temperatures, and comparison with observed plastic period (solid circles) - 156 - scheme kinetic Fitzgerald the However, fit not does runs at different heating rates, because physical melting of part of the coal is not taken into account. The plasticity mechanism presented Chapter 5 is a starting in point for a more realistic model. Both primary bond breaking and physical melting are important in coal softening. most of the of the coal passes through the liquid phase,(i.e., the first be neglected as a reaction can organic material macerals such as non-softening fusinite considered. Polymerization in the liquid viscosity, 658 0 C, since approximation and are inertinite a small the total mass) although in lower rank coals it should be fraction of (> the primary in Coke formation no solids are formed. even if compare 555 0 C and 658 0 C, Figures in result liquid phase can a higher At higher temperatures, cracking 4.4.4.a,b) pre- dominates over polymerization. For this reason, and because the detailed MWD information polymerization tar required kinetics in for a the quantitative liquid phase model is not is not available, modelled. Both escape and cracking are pathways to resolidification. High pressure or closed reactor geometry can prevent tar evaporation. Since no individual tar or gas species were collected in the present study, both tar escape and cracking are lumped into one reaction with volatiles (tar and gas that leaves the particle) and coke as products. Further reaction between intraparticle liquid and coke or mineral matter are not considered. Here the global model assumes the coal to undergo both physical - 157 - melting and pyrolytic bond breaking to form an intermediate liquid in a suspension of unsoftened coal, coke and inert mineral matter. The liquid forms a volatile product which, according to the model, escapes from the coal infinitely rapidly, coke to is formed thus to be assumed 25 % pyridine extract from raw coal is initial that volatiles a solid coke. The weight ratio of and leaves can obtained be structure, and is melt by generated over a narrow range of melting. This physical of a). The assumed to be the maximum decomposition chemical without (= constant the initial material To account temperatures. assumed to melting, a gaussian distribution of melting points with a mean for at 623 K the calculations. and a standard deviation of 30 K are assumed in is These values reflect the range of the initial softening temperatures of coals (Read et al.,1985; Rees and Pierron, liquids by melting alone would therefore rate and this distribution function. = 0.13 for the coal studied, 1954). The rate of be the product of the heating The mineral matter (wt. Franklin,1980) is scheme and corresponding rate expressions fractions of raw coal free, (moisture fraction fa assumed to be inert. The reaction the generation of mineral based matter on weight containing basis) are ki coal - k2 l intermediate liquid volatiles + coke melting dC/dt = -ki ( C - fa ) - rm dM/dt = ki ( C - fa ) + rm - k2 M dV/dt = k 2M ( 1/1 + a ) dE/dt = k2M ( a/l + a ) (6.1.3) - 158 - where C,M,V and E are the weight fractions of the unsoftened coal, liquid, volatiles and coke, respectively, and rm is the rate of physical given melting, by the product of rate heating and the point melting distribution function. The model ion and is data depletion applied from the that intraparticle reactor. At has reacted physically melt can to screen when most of the coal pyrolysis, material first has done (C so a late fa = 0) (rm = format- liquid 0), stage of and all the the rate of liquid depletion is dM/dt = -k2 M The rate (6.1.4) constant k2 can thus be found from a plot of ln(M) vs time for constant temperatures. Typical values thus obtained are shown in Figure 4.2.1. An Arrhenius plot gives an activation energy of 42.2 Kcal/mole, and k 2 is found to be k2 = 1.9 x 1010 exp ( -21200/T), s-1 The rate constant kI was obtained from a best fit (6.1.5) to the experi- mental data, using values of k 2 already found. The result was ki = 6.6 x 107 exp ( -14500/T), s-1 Figure 6.1.2. gives values ables, (corresponding to C + E of and (6.1.6) pyridine insolubles and extractM respectively) observed in the W 14W M W a= 1.25 100 a= 100 1.25 80 80 Cu cc (3 cc 60 60 0 40 40 20 20 Z 5 0 10 15 Seconds 0 0.5 1.d 1.5 T 813, K 0 Q Figure 6.1.2 Calculated vs experimental volatiles, pyridine extract, and insolubles yield for two temperature histories 2.0 Seconds - 160 - corresponding experiments and "a" value of 1.25 model (solid lines), predictions (obtained from long holding time data) using an for two sets of reaction conditions. To the calculate used with the present apparent scheme Equation viscosities, in and rate constants 6.1.1 Equations is again 6.1.5 and 6.1.6. Figure 6.1.3. shows calculations corresponding to the experimental conditions and lab results presented in Figures 4.1.2. and 4.1.3. The rate constants obtained from the screen reactor describe constant heating rate plastometer runs well but underpredict viscosity for 450 K/s runs at low holding temperatures. Three possible reasons are (a) zation in the liquid phase is neglected, free viscosity y*, (b) resistance which can the polymeri- affect the solids to volatiles escape can exist in the plastometer, and (c) y* is assumed independent of temperature. If the solids free viscosity P* is assumed to be proportional to a positive power of the intraparticle liquid weight average molecular weight, as in polymer melts, then from Figure 4.4.4. the lower temperature runs would have a higher viscosity than predicted since the liquid has higher average molecular weights. Temperature variation of -p* is cor- related by the Andrade equation with an activation energy of 38 Kcal/mole (Bhatia et al.,1985). However, the expression is not valid over a wide range of temperatures, and the resulting fit is not improved. If the rate constant ki is retained (because little volatiles are formed during early softening) and k 2 allowed to vary, then k 2 = 8 x 106 exp(-14000/T)s- 1 fits the data well (Figure 6.1.4.). A lower activation energy with mass is consistent transfer resistance to volatiles escape from the plastometer. - 161 - 7.2 ~I) 3.6 0 '., 2 0 4 6 8 I0 SEco>rId s 0 7.2 4.' 3.6 0S 2 t Start Figure 6.1.3 4 8 6 10 heating aL 450 K/s Calculated viscosity curves for conditions of Figures 11 and 12, with liquid formation and depletion rate constants( Eq. 6.1.5, 6.1.6) - 162 - 7.2 U) (0 3.6 0 0 ' 2 4 6 SC,- 0 -H 8 I0 ds 7.2 4C 3.6 0 2 4 8 6 Se Figure 6.1.4 10 cds Calculated viscosity curves for conditions of Figures 11 and 12, with k2 fitted - 163 - Therefore both at polymerization lower and temperatures to resistance volatiles escape cannot be ruled out. 6.2 MODELING OF COAL PARTICLE AGGLOMERATION Heating coals to of practical soften. As a result, agglomerates and regimes under selected agglomeration utilization. For can contacting in conditions. desired fixed- or stable agglomerate obtaining a mechanically strong product ture. Conversely, agglomerate cause many bituminous pyrolyzing particles can swell result example, interest buildup Softening, unwanted effects formation is and form swelling in coal critical to in metallurgical coke manufac- in fluidized-, entrained-, and (more properly moving-) bed gasifiers or combustors can degrade process operability by bed bogging, defluidization, plugging of chambers and transfer surfaces. lines, Lightman and erosion and Street (1968) combustion of pulverized coal in Few been studies on reported agglomeration K/min) in of the of refractories and observed agglomerates coal literature. Klose and final temperatures transfer in the large flames. the agglomeration kinetics of stationary heat particles (around and at Lent low softening coal have (1984) heating investigated rates (2.5 - 6 520 C) and modelled their results in terms of a viscous sintering mechanism Their study is pertinent to low temperature coal carbonization processes. Tyler (1979, 1980) and McCarthy (1980) measured extents of coal agglomeration due to flash pyrolysis in a laboratory scale fluidized bed and an entrained flow reactor, respective- - 164 - et al. Scharff ly. (1981) a detailed coal agglomeration model developed binding energies for the based on surface particle aggregates. However none of these studies has treated plasticity and agglomeration kinetics such a way that their influence on pulverized coal combustion in can be predicted. The essential features of the agglomeration model are presented by treating the case of formation of an agglomerate first by collision of two spherical particles of softening coal of constant radii, a. Extensions to generation of larger multi-particle agglomerates and to account for particle swelling are then presented. (A) Two single particles agglomerating in isotropic turbulence For a system initially composed solely of single spherical particles agglomeration is of radius a, modeled by assuming there are only binary collisions of single particles to form two-particle agglomerates (Figure 6.2.1) at a rate per unit volume of, dn /dt where = Kc - is agglomerate the per collision collision, unit volume at any time t. an isotropic (6.2.1) K&n2 constantE the and n the number probability of single of forming particles an per The particles are assumed to be entrained in turbulent flow field. For the particle size and turbulent intensity ranges in this study, the particles are much smaller than the Kolmogorov microscale of turbulence. Permanent sticking of two particles - 165 - Figure 6.2.1 A pair of agglomerated particles - 166 - to form an agglomerate is proposed to occur in the following sequence: (1) After Saffman and Turner (1956), particles collide with a dimensional collision constant, Kc K C = 10. 4 a 3 /F7/v (6.2.2) 0 whereEe is the turbulent energy dissipation rate per unit volume,and v is the kinematic viscosity of the entrainment gas. (2) In reality the particles are irregularly shaped. Thus, two particles may approach at many different number of possible contact by assuming each spheres of areas. two-particle radii sionless neck radius, quantity is normally For simplicity this is a neck areas is defined resulting in a large dealt with agglomerate consists of two distorted a, joined by possible collision contact orientations as distributed of diameter 2x. A range of treated by introducing a dimenx/a, with and a further assuming mean 7 1 and a that standard deviation 6. (3) The strength of the neck region am at the instant when a potential agglomerate is formed, is assumed to be a m a M(t) o = (6.2.3) where a0 is an empirical constant and M is the time-dependent weight fraction of liquid plasticizer in the coal (i.e. only the liquid - 167 - assumed to adhere effectively). portion of the contacting surface is (4) Among the different stresses imposed by the flow field on pair of particles (Figure 6.2.1) of radii a, a fused the maximum stress is the bending stress ab (Yoshida et al.,1979), ab = 10. 8Y/%e/v /c1 3 (6.2.4) where v is the viscosity of the carrier gas. (5) If the bending stress is larger than the strength of the bonding neck region, no agglomeration E =1. Thus from Eqs. will take 6.2.3 and 6.2.4, place, successful i.e. C =0, otherwise agglomeration colli- sions will only occur for C1 > 2.21(p/a M) 1/3 (C /v) 1 = c * (6.2.5) (6) For any temperature-time history of the agglomerating coal particles, their instantaneous metaplast content M(t) can be calculated from the global kinetic model for liquid generation and depletion as described in Section 6.1. (7) In practice the neck radius cannot exceed the particle radius, so the result in Equation 6.2.5 complies with - 168 - E(c1) = 0 ((ci) = 1 0 < c1 < c replacing < 1.0 c 1 < c1 * These constraints are included in (6.2.6) the agglomeration kinetics by Eq. 6.2.1 with an effective probability of forming a in successful agglomerate E(t), obtained by averaging E(c1) over all allowed values of ci. Since the probability of having a given value described by a continuous distribution function, of ci is and since the collision times are much smaller than the plastic period, the required averaging can be performed as an integral. 1. 0 ((t) P(c = (6.2.7) )dc 1 )(c and using Equation 6.2.6 J 1 ((t) = - /zr where P(ci) is 6 1.0 exp - dc1 - cx* 2 62 (6.2.8) the normalized gaussian distribution function for ci values. The quantity E(t) is time and flow field dependent because the lower limit of the integral depends on M, and one 0 /v(Eq. 6.2.5) Thus for a given turbulent energy dissipation rate and initial number density of coal particles,the binary agglomeration equation can be solved by substituting Eqs. 6.2.2, 6.2.5, 6.2.8, into Eq. 6.2.1. (B) Multiple agglomeration process The preceding discussion is for agglomeration of two single particl- - 169 - es of equal radii. In reality, two-particle agglomerates can grow larger by colliding with other single particles or agglomerates. The process can be expressed as: Ai + Ag Ai+j -- (6.2.9) where Aj are the j-particle agglomerates with a population density nj. Assuming no agglomerates breakup after permanent agglomerates are formed and neglecting particle loss due to adherance to the reactor walls, the formation rate of Aj is: = -dt where N-j 1 j-1 dnj Ki,j-ininj-i - is overall agglomeration constant, the frequency,Kc, collision E(t), collision, (6.2.10) i=l 2 i=l Ki,j Ki,ninj for and probability the agglomeration agglomerate purpose, a maximum together is allowed in size the present of agglomerate = a (0) 1/3 per forming an of Ai Ag. For computation ten and single and related It particles sticking is assumed that all to the initial single particle radius by a of of calculations. j-particle agglomerates are spherical i.e. the product (6.2.11) The collision constant Kc for Ai with Aj is (Saffman and Turner,1956) - 170 - K = C 1. 3 (a. .) + a i 3 / still The quantity E(t) is 00 /v (6.2.12) 6.2.8 assuming the distribution given by Eq. of ci values is unchanged. (C) Effect of particle swelling Significant swelling of softened bituminous coal particles can occur during rapid pyrolysis due to expansion of the plastic coal mass by pyrolysis-derived vapors. This changes the collision cross section of the particles. To account to grow in for swelling, a viscous, spherical a single volatile bubble is droplet. particle radius at time t to the initial Q Defining as particle radius, assumed the ratio of it is shown in Section 6.3.1. that, d (T/T ) 2a ig3(1-Y d[Q 3 -(1-c)] dQ 1 initial , , viscosity of the /3 Q (6.2.13) Q3 respectively are the ambient pressure, surface tension, liquid-solid 1 ~ 1 a s * T, T 0 , porosity, [Q 3 _(l-_)] R 41Q2{ Q 3 _(11) where P. 11 temperature, suspension of initial temperature the softening coal. and Volume shrinkage due to pyrolysis weight loss is not considered. Because of the presence of mineral matter and non softening macerals, the softened coal is in reality a solid/liquid suspension. related to the liquid content by Eq. 6.1.1. Its apparent viscosity is - 171 - During the agglomeration process, the particle or agglome- rate radius is thus modified according to, a. = J a o (j)1/3 (6.2.14) Q (D) Agglomeration in laminar flow In a laminar flow particle particle collision rate is expected to be lower than gradient in the direction Smoluchowski (1917) travel, K The under turbulent = 4(a 1 conditions. Defining perpendicular to the Y as the direction velocity of particle obtained (6.2.15) + a )3y/3 corresponding bending stress for a pair of agglomerated spheres given by Yoshida (1979), ab = 30py/c 1 3 (6.2.16) and the allowed range of ci values for successful agglomeration becomes 3. 11(pya M)1/3 < c < 1. 0 ESTIMATION OF PARAMETERS (A) Parameters in agglomeration equations (6.2.17) is - 172 - Depending on each particular process, the initial particle size and number density of the feed can vary. For stoichiometric combustion of 40 of feed an initial air, in coal particles pm diameter pulverized 2800 particles/cm 3 is required. The turbulent energy dissipation rate per unit can volume also vary widely between different processes different regions of the same process. For example, injection adjoining nozzles combustion chamber. Values of combustors estimate but can be can greatly exceed and values for regions E those for the e 0 can be as high as 1010 cm2 /sec lower in significantly e0 of the average value of in within fluidized in MHD A rough beds. pipe turbulent 3 main flow with a volume average velocity U is (Leslie, 1983) where f 0 = (2/d)U 3 f is the standard (6.2.18) Fanning friction factor and d is the pipe diameter. For values of U up to a few meters/sec and with a pipe diameter of order 0.1 m, the range of c 0 is between 103 and 106 cm 2 /sec ic viscosities of entrainment depending gradient on y is the gas are temperature. In in 3 the range of 0.1 - the laminar flow case, . Kinemat1 cm2 /sec, the velocity estimated from the stress at the wall of laminar flow in pipe. The range of for practical y flows is a estimated at from 1 to 100 sec- 1 . The viscosity of the entrainment gas (helium) is calculated by the Chapman-Enskog theory. The estimated from data of empirical Sheomaker et constant Go al. (1976). The in Eq. ultimate 6.2.3 is strength in uniaxial compression for a Pittsburgh bituminous coal in the softening range decreases with temperature. At 343 &C, the value reaches 5x10 5 - 173 - 2 5 dynes/cm 2 . A value of 10 dynes/cm is taken for the present computation- The parameters for the distribution of neck sizes c7 and 6 are arbitra- rily chosen to be 0.1 and 0.01, respectively. parameters Kinetic formation and for metaplast depletion obtained from rapid pyrolysis experiments with an electrical screen heater reactor are is given above. to assumed be In the particle swelling equation, porosity initial the and 50 dynes/cm the surface tension The 0.3. is which represents the mole fraction of volatiles dissolved in quantity yi, the metaplast, is arbitrarily taken to be 0.8. (B) Process variables Results Pittsburgh are No.8 presented Seam bituminous feed of 40 pm particles initial an for coal at a particle number density of of 2800 particles/cm 3 , heated at either 10000 K/s or 15000 K/s from 298 K to constant spheric final temperatures between 600 - 1700 pressure. The largest agglomerate size is K, in helium at atmo- limited to a 10-particle aggregate, A1 0 . DISCUSSION OF RESULTS Computed swelling ratios heating from room temperature and intra-particle (a) to a final liquid inventories temperature of for 1000 K at 10000 K/s, and (b) to 1700 K at 15000 K/s are shown in Figures 6.2.2ab. In both cases, the particle shows a maximum swelling of more than 1.3 times its original diameter. For the 1000 K final temperature, there is 0 tc> 10000K/ 1000K A 1.5 1500oK/s to B 1.5 1.2 1.2 0.9 0.9 1700K 0' : :3 (0 0.6 0.6 0.3 0.3 100 0 0.2 0.4 0.6 Se cond 0 0.02 0.04 0.06 SecCrnds 9.4 Figure 6.2.2 Liquid content and swelling ratio for two temperature histories - 175 - more time for the particle to contract after maximum swelling, before the its of cessation at plastic stage while duration 1700 K the short of plasticity results in essentially no contraction. These swelling predicton particles of larger diameter rapidly pyrolyzed under vitrain individual measurements recently reported qualitative accord with ions are in 10 atm helium (Lowenthal et al., 1985). Maximum liquid yield is less for the higher heating rate case where the and depletion reactions generation liquid before are completed the final temperature is reached. The growth of agglomerates containing from 2 to 10 of the original particles (i.e. A2 , A3 , A4 ,...) in turbulent flow under the same temperahistories ture-time is plotted the originally Figure 6.2.3a of in example at coal fed 0.6s that andc e 0 /v values of different Figures 6.2.3a,b. function of heating time in fraction for The ordinate is remains /v= 105 as a the mass unagglomerated. For 20% of the s-2 about original coal is predicted to exist as two to ten particle agglomerates. As the of intensity increases and values of c 0 /v results turbulence in However, more agglomeration. probability agglomeration ,the the collision increases, at per collision, frequency very E high is low because of the high shear stress imposed on potential agglomerates by the entrainment gas and less agglomeration occurs. By definition agglome- ration must cease when the metaplast in the coal is depleted and Figures 6.2.3a,b bear out this picture. At the higher heating rates and final temperatures, the duration of plasticity is much shorter, resulting in a decrease in the extent of agglomeration. 1OOOOK/s t 0o OOOK 1500OK/s to A 1.0 1700K B 1.00 104 15 0 0.9 0.95 0.8 0.90 106 H 0 0~i 'H 0 (U 0 4 0.7 0.85 0.6 0.80 0.5 0.75 a C) 4.4 0 0.2 0.4 0.6 S e Figure 6.2.3 co rids I SI 0 0.02 0.04 0.06 s econrIds Weight fraction of unagglomerated particles at different intensities of turbulence, numbers on curves indicate E.// ,in s-2 - 177 - Figures 6.24a,b show the time evolution of different size agglomerates with two EO/v at 106 sec~2 , with the vertical separation between any depicting curves which particles to combined has been of the originally form the indicated fraction mass the coal fed agglomerte, Ag. Significant amounts of two, three, four and five-particle agglomeralarger agglomerates constitute or tes are formed. Six-particle a small mass fraction of the total initial feed at either heating rate. Effects of final temperature are plotted in agglomerates Figures 6.2.5a,b for heating Agglomeration 15000 K/s respectively. K/s and collision efficiency, does not of rates of 10000 stop until the and the e 0 /v of which depends on the magnitude metaplast content, reaches a small value. fractions mass predicted on the Hence, to allow comparison of the different cases, a residence time, 0.24 s is specified. Experimentally, this would correspond and collide, pyrolyze, to allowing the mixture of coal agglomerate under the given particles to temperature-time history, then quenching the mixture infinitely rapidly and collecting and counting the agglomerates. effect The identical c /v heating of in rate can be seen by comparing Figures 6.2.6a,b. At lower heating rate, the plastic period is curves (10000 K/s) predicted. longer and more agglomeration is of Figure 6.2.6a shows predictions for a much lower heating rate of 1000 K/s to the same temperatures. A longer residence time (0.9 s) is imposed so that the highest final rate. Even temperature will more agglomeration still is be reached at this lower heating predicted. Particle agglomeration in to 1500oK/s loooK to 1ooooK/s BBA A 1700K A- 4 -1 0 1.00 1.0 0. 0 0 4.4 0.9 0.95 0.8 0.90 H - 0 C 0.85 0.7 0 0.6 0.80 0.5 0.75 4.4 0 0.2 0.4 s Figure 6.2.4 0 0.6 C rids 0.02 0.04 0.06 S I Co C> rds Weight fractions of different size agglomerates formed at E./v equal to 106 s-2 0.24s B A 0.5 t- 15000K/s, 0.24s t- lOOOOK/s, 0.5 0 0 P4o 0.4 0.4 0.3 0.3 (0 1- C 0.2 0.2 0 106 -.0.1 0.1 105 44 10 0 600 4 0 I800 1200 1000 Final Figure 6.2.5 1400 Temp 600 a-ture, 1000 800 1200 K Weight fractions of agglomerates vs final temperature 2 Numbers on curves indicate E/Y ,in s- 1400 - 180 - laminar flow is much less, as seen in Figure 6.2.6b. Effects of feed particle size distribution on agglomeration behavior are of interest since Particles 250 - sizes. combustion. practical 500 urm or devices larger utilize are of sizes of 10 - On the other hand, 35 a distribution interest to fluid of bed um command attention in research on coal fired diesel engines. Assuming a single particle size and a constant coal/gas mass ratio, then ao3 n = constant. From Eqs. 6.2.1 and 6.2.2, it can be seen that the fraction of agglomeration is independent of particle agglomeration is size particle Eq. 6.2.10 is not sensitive to the initial coal/gas feed ratio. may be larger ao. When entrainment eddy is not the fraction of particle size for the same For larger particles, than the solved, (> 200 um) the particle size size at the higher range possible. The collision of . Hence F 0 /V frequency will be less and so is the extent of agglomeration. The agglomeration Opportunities swelling for improvement that volatile model elaborates bubble. Electron pyrolyzed coal suggest presented include upon the simple a better picture micrographs that a is of satisfying. description of char "foam-coated yet expansion particles bubble" of particle of a from model may single rapidly be more realistic. Particle fragmentation can also occur in pyrolysis or combustion processes, and density. For thus simplicity contribute this to changes possibility and in the the particle number detailed motion of agglomerating pairs (spinning, rotation) are not considered here. At very intense levels of turbulence, flow of volatiles away from the coal; field effects on mass and for very fluid coals, transfer on recircu- t0.05, AOOOK/ 0 0 lOOO 9 A K/s, ciaE laminr 0.5B 0.8 0.04 0 0.6 0.03 40 HOD~ H- 0.4 0 0.02 0 0.2 0 0.01 I I 600 800 1000 1200 Firia Figure 6.2.6 0I I '- 1400 Te 0Mpera 600 800 X C1tureAX-C3, I I - 1000 1200 K Weight fractions of agglomerate vs final temperature for (a) 1000 K/s heating rate, (b) laminar flow Numbers on curves indicate fo/v ,in s-2 or velocity gradient Y,in s-2 1400 - 182 - lation within effects could modify the molten the coal, would global have to be accounted for. Both plasticity kinetics. Collision due to sedimentation of different size particles can also be important at lower levels of turbulence. The ration model predictions are important in show that explaining both changes in swelling and particle agglome- size distri- butions in coal combustion and gasification. The model provides a priori prediction of a maximum The temperature. (> rates fields also 6-particle) is of improving form is model practical its in extent of of agglomeration predicts that relatively formation of minor importance interest. Although physical and chemical applicable to laminar with there features, and turbulent are increasing large agglomefor many opportunities the model in its flow for present entrained flow pyrolysis or combustion of pulverized coal particles. Devolatilization kinetics and depletion local (and rates are important for agglomeration metaplast pressure, including inventories as particle size, type). metaplast formation modelling. They determine a function of and coal of temperature-time history The metaplast, or liquid formation/depletion kinetics influence at least two phenomena, namely the swelling dynamics due to effects on melt viscosity and volatiles release into bubbles; and the agglomeration strength of the agglomerate pairs. dynamics due to effects on the - 183 - 6.3 OTHER POSSIBILITIES OF MODELING Other chemical thermal processing and physical behavior can also be modelled of bituminous coal during with the liquid generation and destruction kinetics. A few possibilities are briefly mentioned. 6.3.1. Swelling of pulverized coal particles Electron ed micrographs of char flow reactors show existence of large cavity in the center) particles fed through both cenospheres and particles with entrain- (particles with a numerous small cavities which impart a foam-like appearance to the particles. Two large cavity equations for (bubble), and describing the separately swelling of the the swelling of liquid material the surr- ounding the bubble are given below. (a) Swelling of the large bubble The droplet with model here is for the a gas bubble trapped expansion of a spherical, inside. For pulverized coal viscous particles with diameters about 100 pm or less, the temperature inside the particle can be assumed to be spatially uniform at heating rates of up to K/s. An increase in the particle temperature causes (1)the 1000 coal to soften, (2)the trapped gas to expand, and (3) the softened melt to evolve volatiles, creating a higher gas pressure inside the particle. These events contribute to the swelling of the particle. Besides the assumption - 184 - of uniform temperature it particle, the whole inside is also assumed that the flow of the softened coal melt is incompressible and Newtonian, and the loss of liquid due to evaporation liquid phase does not change the volume of and diffusion away from the the liquid to a significant extent. The last assumption should be true at the early stage of swelling when relatively little devolatilization has occurred. Consider the following coordinate system (Figure 6.3.1.), where Pb = pressure inside bubble = pressure outside particle P RO = original radius of particle Ri = radius of bubble inside particle R2 = radius of softened particle e = initial porosity of particle To = initial temperature of particle T = temperature of particle u = viscosity of coal melt as = surface tension of melt By symmetry the velocity field (vr, v0 , v4 ) = (vr, 0 ) Applying the continuity equation for the liquid,Vov r 2 vr 1 2R = R 22 = C (t) (6.3.1) = 0 gives (6.3.2) - 185 - R = original radius of particle Swelling ratio Q A. Singl 3j IBub-L a<j DI l L< = R /R Sw E 1 1 LirI unsoftened coal -liquid (foaming) coke (resolidified) IB.- Figure 6.3.1 1;, Rea c-t,-j in c Fo> m Moc:d eL Limiting cases of swelling (a) single bubble swelling (b) reacting and solidifying foam - 186 - At the interface r = Rl, a momentum balance gives avv Pb IR1 a + -S IR (6.3.3) ar1 and similarly at r = R2, a P O= + - 2V y P 3r 2 S (6.3.4) R2 andP jR2 are the pressure inside the liquid at r = Ri and r here P IR = R2 , respectively. The Navier -Stokes equation gives 3V 3V + p (r at Substituting r) vr r C(t) ap = (6.3.5) - - r 3r from Equation into 6.3.2 and 6.3.5, integrating from Ri to R 2 gives dC(t) P R 2 1 = (- p dt 1 -) r C2 (t) + 2 r4 I (6.3.6) By mass conservation one finds R2 3 - Subtracting R13 = R 3(i - Equation 6.3.4 (6.3.7) C) from 6.3.3, and subtracting IR1 - Equation 6.3.6 into the resulting expression gives an equation in IR2from terms 187 - of C(t), Ri and R2 . Defining R* = R 2 /Ro and making use of Equation 6.3.7, finally we arrive at, 1 1 P b- P 2 pR (2R*R*2 + R*2R*)( 3 [R* 1 1 + -(R* 2 2 + 4yR* 2 R* 2 R* 4 [R* 3 _(1 E))4 - by the 3 R* 3 - ( )3 _3 1 -) - R* ) - 3 (6.3.8) + -- ( ) [R* 3 -(1-c)11/3 0 The e)]1 1 R*( R* 2a -S R - , )( 1 + -(1 first term viscous term on the and the the is right surface term, inertia tension term. For an followed order of magnitude analysis, let h RO = 100 um as = 50 dynes/cm p = 1 gm/cm 3 y = 104 poise = 1 atm -CO ~ Rewriting Equation 6.3.8 as PPb b- P O4 ~_e_4 = a _ + + a pR 2 2 PR 2 t 0(1010) 0(a 1 ) 0 0(10 8 )0(a 2a - -a pR 3 3 0 2 ) (6.3.9) 0(108)0(a 3) where al, a2 and a3 respectively represent the terms in braces, from left to right in Equation 6.3.8. It is the term a2, easy to see O(a3) ~ 0(100). This forces 0(a2) ~0(102). In - 188 - 1 1 R*2(- R* 3 - R* (1-e) Hence 0(R*) ~ 0(102 - 0(101 - 3 100) (6.3.10) _ 103). This implies O(ai) ~ 0(106). So, the final numbers are, Pb - 04P a = PR 2 + pR 1 T 0(1010) 0(106) - if Pb T The P = 2a + ---a pR 3 3 2 T(6.3.11) 0(1010) 0(108) 1 atm above shows that (1) inertia terms can be neglected, (2) surface tension effect cannot be neglected if the pressure difference is small (less than 0.1 atm). To evaluate Pb - P consider no to be the number of moles of gas (assumed inert) initially trapped inside the particle occupying a volume heating, 4/3(rrR 0 3) at temperature this volume of gas expands, a pressure To and Also, Po (= P.). Upon volatiles diffuse across r = Ri. dn /dt n (0) = 4rR 1 2 k (y = no - yb (6.3.12) yi is the gas phase mole fraction of volatiles at the interface and yb is the mole fraction of volatiles inside the bubble. ky is the local mass transfer coefficient based on the gas phase. Solving for n in Equation 6.3.12 and using the ideal gas law allows P b limiting cases exist. - PC, to be calculated. Two - 189 - (1) ky very slow volatiles transfer across 0 -- interface. (2) ky y volatiles in the bubble attain equilibrium with volatiles in the liquid melt = Define AP* b O then for the case (1), C (T/TO) AP* (6.3.13) = R* 3 _ 1 _ (1-) and for case (2), E (T/T ) (1-y )[ R* In principle, function of 3 (6.3.14) _(1_e)] yi can be estimated the metaplast from Henry's law constants and is concentration in the melt. Hence, the a final equation would be, e (T/T ) 2a 1 47rR* 2 1 [ _ R* 3 -(1 -E) R* 3 (6.3.15) The viscosity y can be obtained from the plastometer data or calculated from the plasticity model as described global model for coal plasticity kinetics, in Section 6.1. Recalling our 190 - - coal metaplast - coke - + volatiles melting The parameters related k1 , k 2 to metaplast are given in Section 6.1. concentration M (wt. The viscosity fraction of coal) is then by Equation 6.1.1. Figures 6.2.2a,b shows calculated results of swelling for 40 um diameter coal particles heated at (a) 10000 K/s to 1000 K, and (b) 15000 K/s to 1700 K. (b) Swelling of the foam layer The ing swelling of plastic quite similar foams. of the foam Expansion of layer is analogous foams by chemical to swelling of a devolatilizing cellular structure at the end of expansion. coal to the blowing liquid. processagents is Both give a Figure 6.3.2 shows expansion of a cross-linked polyethylene. During the expansion process the polymer has a low viscosity. As the degree of cure (as indicated by gel formation) increases, elasticity. swelling coke, 6.3.1). the foam is An emprical stabilized approach by the increases of viscosity and is attempted ratio. Consider a reacting their weight fractions mixture denoted The swelling of the liquid is by of C,M,G,E here coal, to describe liquid, respectively due to the gas generation, gas the and (Figure and is assumed to be proportional to a a power of the generation rate, dG/dt via a constant a . The unreacted coal in the suspension is assumed having an - 191 - 1.0 0.9 0.8 D 80 0 0.7 70 0.6 - 60 >0.5 - Ln -50 E 0.4 0.3 - - 40 :- 30 0.2 - - 20 0.10 0 10 5 Figure 6.3.2 10 15 Time at 175'C, min 20 0 25 Schematic diagram of expansion of a polyethylene foam (Benning,1969) - 192 - initial density liquid, so its p. . The porosity liquid. Therefore, at any coke porous reflects is continuously the instantaneous time, the volumetric formed from the of the porosity swelling ratio Q(t) is given by 8t C/p0 + [ 1 + a(dG/dt) ] M/p0 + f [(dE/dt)/p +E] dt Q(t) 0 M(6.3.16) (1/p 0 ) The separate volumetric terms of contributions of numerator. The the M+E liquid is related top 0 by " Q(t) = C + [ 1 + a(dG/dt)a]M +t p C, M and E are instantaneous /[ 1 + a(dG/dt)e in the density three of the ],therefore (dE/dt)[1 + a(dG/dt) ] dt (6.3.17) ratios for the same 0 Figure 6.3.3 shows calculated swelling conditions of Figures 6.2.2. The two expressions above probably represent the two limiting coal particle cases of the physical picture of coal swelling. 6.3.2. Fragmentation of large coal particles "possible model" When a large (a few mm or larger) softening is rapidly heated, the non-isothermal temperature distribution creates a plastic layer (Figure 6.3.4). that is progressing towards the center of the particle 15000K/s to 00K 1000K 10OOOO0K/:s 3.0 3.0 2.0 2.0 1.0 1.0 0.6 0.6 0.3 0.3 to L'70OK 170 H Liquid wt. fraction Liquid wt. fraction 0 0 0.0 0.2 0.4 0.6 sEc3 <) C) M d S Figure 6.3.3 0.0 0.02 0.06 0.04 S C C) Liquid content and swelling ratio, same temperature histories as in Figures 31a,b M i as - 194 - Progressing plastic zone unreacted coal (non-porous) plastic layer (mostly liquid) coke layer (pyrolyzed porous layer) r- a liquid wt. % raw coal Outline of computation UNSTEADY STATE HEAT TRANSFER hA - PLASTICITY KINETICS CALCULATE LIQUID FORMATION RATE PRESSURE DIFFERENCE FROM Darcy's Law STRESS ON OUTER COKE SHELL Figure 6.3.4 r -progressing plastic zone Possible model for coal particle fragmentation - 195 - As the liquid results. Initial layer is formed, density of the coal an increase in may be specific volume between 1.2 while the liquid may have a density near 1.0 g/cm3 . - 1.4 g/cm 3 , Hence an increase of 20 - 30 % by volume can happen in the initial softening step. Both the liquid and the volatiles formed must flow outwards through the outer coke layer, since sity. The the inner unreacted volatiles can core of coal has a much smaller poro- escape much faster than the liquid, while the liquid undergoes coking and secondary reactions as it flows through the porous coke layer. Even large though differences in the volatiles their viscosities that the pressure generated viscous liquid. formed ( have a larger volume, 0.02 cp vs by the flow os species is The volumetric formation rate of >1000 p) the means mainly due to the the liquid can be calculated from plasticity kinetics, this is equated to the flow through the porous coke layer by Darcy's law to obtained the pressure difference required for flow. The stress on the outer coke shell is then calculated from the strength pressure difference. of coke, the outer If the shell stress exceeds cracks, and a the critical few fragments formed. The equations to be solved are given in Figure 6.3.5. are - 196 - r jar + r a - ar a (T) T(Or) - 0 - 1 T(t,a) 1I(t,O) - -k1(C am k - fM) - ) rm -v -kM+r M C(r,o) 2 m LIQUID - Q(t) - ( FORMATION rar loss term due to flow, assumed small 1.0 M(r,O) TRANSFER 0 (C -f 1 at HEAT 0 r* t) ) r* 4wr2( 4) dr at 00 P is the outer radius at which M is (1 aP(t) l). - ) viscosity of liquid 88 L (a/r*)3 2 - CALCULATE - FLOWRATE less than some small value PRESSURE DROP permeability of coke layer 1] STRESS ON COKE LAYER the particle breaks up if stress is greater than strength of the coke Figure 6.3.5 Equations for fragmentation model - 197 - CHAPTER 7. CONCLUSIONS, POTENTIAL APPLICATIONS AND RECOMMENDATIONS FOR FUTURE WORK CONCLUSIONS (1) A plastometer has new coal changing apparent temperatures, conversion been developed viscosities pressures processes and but at severe heating conditions, rates previously to measure pertinent the rapidly i-.e. at high to modern coal unattainable with conventional instruments. (2) Coal plasticity can be described directly by its viscosity change. As a Pittsburgh Seam bituminous coal is heated, the coal softens to form a solid/liquid suspension the viscosity of which decreases from more than one million poise to minimum values of order a few thousand poise. Resolidification of the intermediate liquid phase is indicated by rapid rise in viscosity values. (3) Characteristic times for softening tained. The measured time interval minute to less than a second, and resolidification were ob- of low viscosity varies from one depending on the temperature-time history. (4) Initial softening of a Pittsburgh coal is estimated 25% by weight of the coal. is further liquids can converted to polymerize liquids to give by by physical melting of an Up to 40% by weight of the coal pyrolytic higher bond breaking. These molecular weight liquids - 198 - and solids, crack to give gas and coke, escape or from the coal particle to give tar. The result is that the average liquid molecular weight can increase from 570 above to and 800, decrease then to around 600. (5) The can intraparticle coal kinetics of be accurately quite electrical screen for determined heater with liquid rapid a formation and depletion coal bituminous in followed sample quenching, an by solvent extraction of the quenched char. (6) The new information application in on coal plasticity kinetics finds quantitative modeling coal particle agglomeration and swelling behavior under rapid heating high temperature conditions. Predictions of model here developed were in qualitative accord with literature data on swelling and provide a possible explanation for coal agglomeration observed within a pulverized coal flame. POTENTIAL APPLICATIONS (1) The results provide an approach for describing agglomeration behavior in gasifiers and combustors. (2) The improved physical and softening coals can be used in chemical picture of the pyrolysis of improved description of the chemical kinetics and transport processes that determine the rates and extents of coal softening, pyrolysis and liquefaction. (3) The data showed that suitable thermal treatment followed by rapid - quenching can give high 199 - liquid yields, exceeding 80 % daf from bituminous coal without addition of catalyst or hydrogen. A possible application is improved production of liquids from coal. (4) The high temperature, fast response plastometer can be applied to the study of other thermoplastic materials. - 200 - RECOMMENDATIONS FOR FUTURE WORK The present points study opens some interesting for future research in softening coal pyrolysis: 1. Further experiments the effects of on heating rate on plasticity is thesis: viscosity needed extract curves, reactive gases and pressure, (using the approach generation in the present depletion and study in conjunction with the characterization of the extract). 2. The above approach can be applied to a range of coal types (lignite, sub-bituminous and bituminous coals of different fluidity) for a better as determining understanding of coal pyrolysis in general. 3. Chemical the H/C characterization ratio and of the extracts, aromatic content will understanding of the chemistry of coal such be useful plasticity, for a more including detailed runs with samples pretreated with tetralin. 4. More work is needed in the study of resolidification reactions of pre-treated coals, or for raw coal in the presence of (a) heterogenous surfaces, (b) catalysts, (c) hydrogen donors, and (d) secondary reac- tions, such as increased contact with its pyrolysis products in a closed system. 5. More detailed molecular weight information can be obtained from the newly completed screen heater reactor, since the escaping tar is also - 201 - can and collected be analyzed. light shed This can on the mode of tar secondary reaction and transport in coal. conditions 6. For pertinent kinetics can be determined by passing through coal to pulverized studying the extract plasticity yields of particles rapidly quenched tube furnace and a drop combustion, on a cold collector. 7. By combining single the bubble and foam swelling a models, realistic description of particle swelling can be achieved. more This with other modifications in the description of particle sticking (or fragmentation) can lead to a better understanding of the behavior of a system of softening, pyrolyzing coal particles under realistic conditions. 8. in The effective diffusivity of pyrolysis a viscous (assuming no coal melt internal can motion be of products or gaseous estimated the melt). reactants from its viscosity This is useful values for the modeling of softening coal pyrolysis. 9. The present work suggests that an optimum solids residence time exists at each reaction temperature for maximum liquids yield in the absence of hydrogen. A two-stage coal liquefaction process with first thermal treatment followed by rapid dissolution in a solvent seems possible. The quality of the liquids should be studied as mentioned in Point 3. - 202 - REFERENCES Anthony, D.B., J.B. Howard, H.P. 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