Porous media combustion based hydrogen production Zhdanok S.A. Heat and Mass transfer Institute, National Academy of Sciences of the Republic of Belarus 15 P.Brovki str., Minsk, 220072, Belarus Introduction The necessity in compact and efficient hydrogen source for fuel-cell-powered vehicles stimulate studies in reforming of gaseous and liquid hydrocarbon fuels such as methane, propane, gasoline, kerosene or diesel fuel. One of usually used processes for hydrogen generation is partial oxidation of hydrocarbon. For the sake of simplicity summary reaction of partial oxidation can be presented using conventional formulae of liquid hydrocarbon [1] as follows: 2C m H n + mO2 → 2mCO + nH 2 (1) Regardless of the fact that process (1) is exothermic, it’s implementation under usual conditions is connected with some problems. One of them is extremely low rate of elementary chemical reactions that additively result in reaction (1) at temperature close to adiabatic one. This could be illustrated by Fig.1 where the methane cracking time is presented as the function of the process (1) temperature. In the case of reach mixture of aviation kerosene with air corresponding to equivalence ratio γ≈3 adiabatic temperature is about 8000C and hydrocarbons to hydrogen conversion process time could be of order of minutes. Typical values of adiabatic temperature for different hydrocarbons-air mixtures corresponding reaction (1) are presented at Fig.2. Several approaches to accelerate chemical reactions leading to partial oxidation of hydrocarbon fuels are known including plasma or catalytic processes [3-4]. 1600 Methane 10 2 t, s Tad, oC 100 t x 1200 5-11 1100 1000 10-2 400 b t - toluene 1400 x - ethylbenzene 1300 k - kerosene 3 1 10-4 i=1-11 - CiH2i+2 1500 b - benzene 4 102 mixture: hydrocarbon - air; P = 1 atm k 900 1 - C2H4=0.001% 2 - 0.01% 3 - 0.1% 500 600 3 800 700 700 800 900 1000 T, oC Fig. 1. Temperature dependence of methane cracking induction time estimated by ethylene formation: p = 1atm. 600 0 2 4 1 100 200 300 To, oC 400 500 Fig. 2. Adiabatic temperature of hydrocarbon-air mixture in partial oxidation process as a function of initial temperature: P = 1 atm The present study proposes to use "super-adiabatic effect" of filtration combustion wave propagating in porous media to perform the reaction (1) at temperatures considerably exceeding adiabatic one. This effect was studied in many papers and was used for the lean mixtures combustion [5-6]. The goal of present study was to explore the extent of conversion of rich hydrocarbons-air mixtures to syngas (H2+CO) by partial oxidation in filtration combustion process in inert porous medium. Recently some work in this direction was done in group of Professor L. Kennedy at UIC who studied methane-air and hydrogen sulphide partial oxidation under filtration combustion conditions [7]. 1 Partial methane oxidation The methane to hydrogen conversion process was studied with the use of the reactor that consists of cylindrical shell filed with a randomly packed bed of inert ceramic particles (Al2O3 or other material) in which filtration combustion wave propagates, feed and mixture ignition unit, and exhaust gas ventilation duct to withdraw the reaction products out of the room (Fig.3,4). Quartz thermocouple shell Reactant gas mixture 1 2 Ignition electrodes 3 Permeable ceramic disc Quartz shell 4 Packed bed Kaowool insulation 5 6 7 Reaction products Fig. 3. Schematic presentation of the single wave filtration combustion reactor Fig. 4 Filtration combustion reactor: 1 - air-hydrocarbons swirl jet; 2 – mixing chamber; 3 – spark ignition plug; 4 –quartz packed bed shell; 5 –electrical air heater; 6 cooler; 7 - liquid product condenser (thermal insulation and thermocouples are uninstalled) In most experiments a 660mm-length quartz tube with an internal diameter of 41 mm was used as a packed bed shell. To compensate for the different thermal expansion rates of the packed bed and the tube and to prevent the chemical reaction between them the inside diameter of the tube was covered with a thin (1.5 mm) layer of asbestos and Kaowool insulation. Heat losses due to the conduction through the tube wall were minimized with a 60mm layer of Kaowool insulation applied to the outside diameter of the tube. Some unsuccessful attempts to use ceramic (Al2O3) shells were made. The upper part of the quartz tube is connected with stainless steel ignition chamber by asbestos seal. Premixed reactant mixture is uniformly distributed across the chamber section using permeable ceramic disc. Two nichrome wire quartz insulated electrodes are installed to ignite the mixture by spark discharge. High-voltage pulse supply is used to power the spark discharge. To start the combustion wave preheating of the porous medium is required. This is done by ignition of the mixture with an equivalence ratio close to unity at low flow rate (1.8 m3/hour) during some time (500600 sec). Once combustion becomes stable the spark is removed and equivalence ratio is gradually reduced to desired level ( γ =4). After that self-sustained filtration combustion process begins. 2 Reactant gas mixture is produced by insertion of air and methane to a long feeding pipe. The air is taken from the high-pressure line, while the methane is taken from the standard high-pressure tank through the pressure regulators. Gas flow rates are controlled by needle valves and measured by standard flow meters. The axial temperature distribution in the reactor is measured by 3 S-type (Pt-Pt-10%Rh) thermocouples with a diameter 0.5mm. These thermocouples are hosed in a 0.5m long quartz shell 8mm in diameter. To prevent chemical reactions between quartz shell and packed bed material a thin layer of asbestos paper insulation was used. This layer provides a satisfactory protection of quartz shell for all bed materials except ZrO2. Intensive chemical interaction of ZrO2 with SiO2 at high temperature usually destroys the shell during 2-3 hours. A PC based data acquisition system was employed to read and record the temperatures at regular intervals. The software for Windows 95 developed using Delphi 3.0 controls data processing and storage, sampling frequency and real time graphic presentation of reactor temperature field. Experiments on methane to hydrogen conversion in filtration combustion wave have been performed for a constant composition reacting gas mixture corresponding to equivalence ratio F=4 and various packed bed materials. Main properties and general appearance of these materials are given in Table 1. and in Fig.5. Table 1. Packed bed materials properties Material Shape Al2O3 Al2O3 Al2O3 ZrO2 Quartz cylinders spheres spheres grains chips Dimensions Mm D=5; l=10 6 3 2-3 ∼3×6×15 Density ρ, kg/m3 3150 2810 2720 6390 2170 Heat capacity Cp, J/kgK 794 794 794 455 729 Porosity 0.49 0.66 0.67 0.68 0.46 Fig.5. Packed bed materials: 1 - Al2O3 cylinders; 2 - Al2O3 spheres (6 mm); 3 - Al2O3 spheres (3mm); 4 - ZrO2 grains (2-3 mm); 5 – SiO2 chips (∼3×6×15 mm For each type of a porous material the gas flow rates were in a range of about 1.3 to 5.8 m3/hr. The maximal value was limited by the reactor length and output heat power. Typical porous media temperature variation in a propagating combustion wave is shown in Fig.6. Three thermocouples recording porous body temperature variation were located at distances of 80, 200 and 310 mm from the packed bed upper surface. It is assumed that when the combustion wave front passes through the third thermocouple position the temperature it records is close to the fully developed (equilibrium) value for a given flow rate. This temperature was considered as a maximal one for the combustion regime studied. 3 1500 1400 1300 1200 1100 1000 900 700 0 Temperature, C 800 600 500 400 300 200 100 0 20 0 3 00 40 0 500 6 00 70 0 8 00 90 0 T im e , s Fig.6. Typical porous medium temperature variation in propagating combustion wave (Al2O3 cylinders; Q = 3.32 m3/hr; G = 0.78 kg/m2s) The summary of experimental data on maximal wave temperature and reaction product composition is given in Table 2. The most important feature of the process studied is a combustion temperature dependence on flow rate presented in Fig.7. Experimental data show only a limited temperature growth within certain range of gas flow rates. Constant temperature limit is attained at specific flow rates about 0.81.2 kg/m2s. This limit insignificantly differs for various porous bed materials in the range 1380-1430 0C. Another striking feature of present results is the opposite trends of predicted and experimental data concerning the effect of packed bed pore dimensions on the maximal combustion wave temperature. Table 2. Product composition and combustion wave maximal temperature for various porous media materials Flow rate m3/h Al2O3 spheres (6 mm) G, T max, 0C Exit Dry Gas Composition Converted % 2 kg/м s H2 % N2 % CH4 % CO % H2 CH4 1.82 1.82 2.61 2.61 0.42 0.42 0.61 0.61 1371 1394 1379 1385 24.2 24.5 24.1 23.4 54.1 55.3 54.5 54.8 13.8 11.6 11.9 11.3 7.9 8.6 9.5 10.5 42 41 41 40 53 61 59 62 4.55 1.06 1411 24.8 51.9 10.0 13.3 44 64 4.55 1.06 1406 24.7 53.9 9.7 11.7 43 67 4.55 4.55 5.71 1.06 1.06 1.33 1421 1408 1419 26.0 23.7 25.3 52.9 53.6 52.6 10.2 12.1 9.3 10.9 10.6 12.8 46 41 45 64 58 67 5.71 1.33 1428 26.0 53.0 7.2 13.8 46 75 4 Al2O3 spheres (3 mm) Exit Dry Gas Composition H2 % N2 % CH4 CO % % Converted % CH4 H2 Flow rate m3/h G, kg/м2s Tmax, 0 C 1.82 2.61 2.61 2.61 0.42 0.61 0.61 0.61 1370 1373 1390 1390 17.2 18.3 20.9 22.1 56.6 57.7 53.4 53.0 17.9 14.0 13.4 13.2 8.3 10.0 12.3 11.7 28 29 36 39 41 42 53 54 3.36 4.55 5.71 0.78 1.06 1.33 1398 1407 1417 16.1 20.6 19.9 57.8 53.5 56.0 15.0 15.3 11.6 11.1 10.6 12.5 26 36 33 52 47 62 Al2O3 cylinders Flow rate m3/h G, kg/м2s Tmax, 0 C Exit Dry Gas Composition Converted % CH4 H2 % N2 % CH4 % CO % H2 1.29 1.39 1.82 1.96 2.61 2.94 0.30 0.32 0.42 0.45 0.61 0.68 1338 1340 1370 1365 1405 1414 26.4 27.1 25.9 27.2 26.2 21.6 49.0 48.5 51.1 47.6 52.4 55.0 9.0 10.7 7.3 9.6 9.3 10.3 15.6 13.7 15.7 15.6 12.1 13.1 50 52 47 53 46 36 66 59 73 63 67 65 3.36 4.55 4.55 0.78 1.06 1.06 1415 1433 1407 22.5 23.9 23.7 53.2 54.3 53.6 10.4 8.1 8.9 13.9 13.7 13.8 39 41 41 64 72 69 SiO2 chips Flow rate m3/h G, kg/м2s Tmax, 0 C 0.967 1.934 2.9 2.9 0.24 0.48 0.72 0.72 1235 1320 1380 1396 19.6 25.0 29.5 28.3 61.7 58.4 57.0 56.5 11.7 8.5 4.9 5.2 7.0 8.1 8.6 10.0 29 40 48 47 65 73 84 83 3.869 0.96 1380 27.1 59.4 4.6 8.9 42 86 Exit Dry Gas Composition Converted % H2 % N2 % CH4 % CO % H2 CH4 5 ZrO2 grains (2-3 mm) Flow rate m3/h G, Tmax, 0C 2 kg/м s Exit Dry Gas Composition H2 % Converted % H2 CH4 1.29 1.82 2.61 2.61 3.36 0.30 0.42 0.61 0.61 0.78 1234 1323 1376 1340 1338 18.7 19.6 20.2 21.0 19.4 N2 % CH4 % CO % 54.1 54.4 56.5 51.4 54.1 15.9 13.8 10.2 13.3 14.5 11.3 12.2 13.1 14.3 12.0 32 33 33 38 33 45 53 66 52 50 3.36 4.55 0.78 1.06 1353 1385 21.6 19.4 53.8 52.5 14.2 14.6 10.4 13.5 37 34 51 48 1450 1350 0 Maximal temperature, C 1400 1300 1250 1200 0.0 0.5 1.0 1.5 2.0 2 Flow rate, kg/m s Fig.7. Variation in combustion wave maximal temperature with flow rate. Ο - Al2O3 spheres (6 mm), ∆ - Al2O3 spheres (3 mm), - Al2O3 cylinders, ▲ - SiO2 chips, ● - ZrO2 grains (2-3 mm). Along with Table 2 conversion product composition data are also presented in Fig.8-9 as functions of gas flow rate and reactor maximal temperature. In analyzing the composition data one should take into account both temperature and residence time as main factors effecting the process studied. While maximal reactor temperature slightly increases or remains constant residence time decreases in inverse proportion to the gas flow rate. For this reason output hydrogen content was almost independent on flow rate for all types of porous bed with exception of Al2O3 cylinders, as can be seen from Fig.9. In the later case even a slight decrease of hydrogen concentration (within 2-3%) was observed. Maximal hydrogen output was about 30% for reactor filled with quartz chips and 26% for Al2O3 cylinders and large spheres. It should be noted that in the case of quartz chips soot formation was clearly observed. It means that methane conversion in this case goes both through its partially oxidation and through thermal methane cracking. The later reaction is responsible for extra hydrogen and soot formation. The presence of methane pyrolisis mechanism manifests itself in higher hydrogen to methane ratio in reaction products as illustrated by Fig.10. For partial oxidation (2.1) this ratio is 2. 6 25 25 Product concentration, % Product concentration, % 30 20 15 10 5 20 15 10 5 Al2O3 spheres (6 mm) Al2O3 spheres (3 mm) 0 0 0.6 0.8 1.0 1.2 0.4 1.4 30 30 25 25 Product concentration, % Product concentration, % 0.4 20 15 10 5 Al2O3 cylinders 0 0.6 0.8 1.0 1.2 1.4 20 15 10 5 SiO2 chips 0 0.2 0.4 0.6 0.8 1.0 1.2 2 0.2 0.4 0.6 0.8 1.0 2 Flow rate, kg/m s Flow rate, kg/m s 2 2 Product concentration, % 25 20 15 10 ZrO2 grains (2-3 mm) 5 0 0.2 0.4 0.6 0.8 1.0 1.2 2 Flow rate, kg/m s Fig.8. Variation in reaction product concentration with flow rate. ∆ - H2, ▲- CO, - CH4. 7 25 Product concentration, % Product concentration, % 30 25 20 15 10 5 15 10 5 Al2O3 spheres (6 mm) 0 Al2O3 spheres (3 mm) 0 1360 1380 1400 1420 1440 1360 30 1380 1400 1420 30 Product concentration, % Product concentration, % 20 25 20 15 10 5 25 20 15 10 5 Al2O3 cylinders 0 SiO2 chips 0 1300 1350 1400 1450 Maximal temperature, 0C 1200 1250 1300 1350 1400 Maximal temperature, 0C Product concentration, % 25 20 15 10 ZrO2 grains (2-3 mm) 5 0 1200 1240 1280 1320 1360 1400 Maximal temperature, 0C Fig.9. Variation in reaction product concentration with maximal combustion wave temperature. ∆ - H2, ▲- CO, - CH4. 8 H2 / CO 3.5 3.0 2.5 2.0 1.5 1.0 0.0 0.4 0.8 1.2 1.6 Flow rate, kg/m2s Fig.10. Variation in H2/CO with flow rate. Ο - Al2O3 spheres (6 mm), ∆ - Al2O3 spheres (3 mm), ▲ - SiO2 chips, ● - ZrO2 grains (2-3 mm). - Al2O3 cylinders, Methane conversion ratio, % 100 90 80 70 60 50 40 30 0.2 0.4 0.6 0.8 1.0 1.2 1.4 Flow rate, kg/m2s Fig.11. Variation in methane conversion rate with flow rate. Ο - Al2O3 spheres (6 mm), ∆ - Al2O3 spheres (3 mm), - Al2O3 cylinders, ▲ - SiO2 chips, ● - ZrO2 grains (2-3 mm). 9 Maximal hydrogen concentrations in our experiments were about 60% of ideal value corresponding to the reaction of methane partially oxidation with hydrogen concentration that is 41%: 2CH 4+O2 + 3.75N 2 = 2CO + 4H 2 + 3.75N 2 , (2) The efficiency of conversion process (conversion rate) can be estimated by methane and hydrogen conversion ratios. These parameters given in Table. 2 and in Fig.11 are determined as follows: conversionH 2 = C Hout2 C Nin2 conversionCH 4 = 1 − in 2CCH C Nout2 4 out CCH C Nin2 4 (3) in CCH C Nout2 4 where C are volume component concentrations. While methane conversion ratio for some combustion regimes reached approximately 70% (and even 85% for quartz filled reactor) these values are obviously unacceptable from the point of view of the process practical realization. The main limitation on methane conversion ratio is imposed by reaction temperature, which is not sufficiently high for full conversion. Partial kerosene oxidation The filtration combustion reactor for kerosene partial oxidation was the same as for the methane partial oxidation (Fig.3,4). The reactor tube in this case was filled with a randomly packed bed of Al2O3 ceramic spheres of 5-6 mm in diameter. The fuel-air mixture was produced in mixing chamber by injecting air and kerosene through a two component swirl jet. In order to facilitate the liquid fuel evaporation the air and fuel are preheated by electrical heaters. The fuel mixture temperature at the exit end of the mixing chamber was in the range 220-2400C. Such temperature level is enough for complete evaporation of heaviest liquid fuel (kerosene) fractions but prevents undesirable ignition of fuel mixture in free volume of mixing chamber. All the experiments were performed for several values of equivalence ratio of air-fuel mixture γ in the range 2.3-4. Theoretically optimal value γ for the reaction of partial oxidation of kerosene (1) is 2.99. This value can be estimated using conventional formulae of aviation kerosene (m=10.33; n=20.54) and equation (1). Self-sustained filtration combustion was observed for all test runs.(Fig.12) Steady state maximal combustion wave temperature (Fig.13) is strongly affected by fuel-to-air ratio. This temperature monotonically increases from 10700C at γ=2.3 to 14050C at γ=4. This is mainly due to the growth of fuel adiabatic temperature. The value of maximal wave temperature sets the reactor operation limit in the range of lean fuel mixtures. 1100 5 6 3 1000 Temperature, 0C 2 7 4 900 800 1400 1350 Tmax, 0C 1 1450 1-600s 2-625s 3-700s 4-800s 5-900s 6-1000s 7-1100s 8-1200s 9-1300s 10-1400s 1200 700 1300 1250 600 1200 500 8 400 1150 9 300 10 200 1100 1050 100 0 100 200 300 400 500 600 700 800 900 Axial length, mm 2.0 2.4 2.8 3.2 3.6 4.0 Equivalence ratio Gk = 0.769 kg/hr; Ga = 3.75 kg/hr; γ = 3.02 Fig.12. Temperature profiles evolution for different measurements moments. Fig.13. Steady state maximal partial kerosene oxidation process wave temperature as the function of equivalence ratio. Fig.14 illustrates the effect equivalence ratio on combustion products for kerosene. The main components of gas reaction products are N2, H2, CO. The content such of hydrocarbons as C2H2, C2H4, etc. never 10 exceeded 1%. Maximal concentrations of H2 and CO are observed in the range of equivalence ratios close to theoretically optimal value γ=3. It should be noted that concentration of CH4 in conversion products gradually increases with γ. An abruptly drop of H2 and CO concentrations for γ<2.6 is observed. As oxygen concentration in fuel mixture increases the percentage of fully oxidised kerosene converted to H2O and CO2 increases. The experimental conversion product composition data qualitatively agree with the results of thermodynamic calculations of equilibrium content. A mixture of 16.7% С6Н5С2Н5 (ethyl benzene) and 83.3% С11Н24 (undecane) was used as the model kerosene composition for such calculations. The efficiency of kerosene conversion was estimated by conversion ratio defined as the mass ratio of H2 produced by the process to hydrogen contained in fuel (Fig.15). This parameter was calculated using measured component concentrations, input kerosene-to-air mass ratio and mass content of hydrogen in kerosene used (n=20.54). Maximal values of thereby calculated conversion efficiency (up to about 93%) were observed for equivalence ratios in the range 2.8-3. 0.25 Mole fraction 0.20 0.15 *- H2 . - CO + - CO2 2 - CH4 0.10 0.05 Kerosene-to-hydrogen conversion ratio 1.0 0.9 0.8 0.7 0.6 0.5 0.4 0.00 2.0 2.4 2.8 3.2 3.6 Equivalence ratio 4.0 Fig.14. The effect of input mixture composition on H2, CO, CH4 and CO2 contents in reaction products. 2.0 2.5 3.0 3.5 4.0 Equivalence ratio Fig.15. Kerosene to hydrogen conversion efficiency as the function of equivalence ratio. It should be emphasised that process studied is energy efficient. The electric power needed for normal operation of conversion system at nominal conditions (4.6 kg/h) is approximately 0.95 kW, while heat release of partial oxidation reaction is 1.26 kW. Therefore, basically, one can use some heat of reaction products to heat the components of the working mixture in recuperative heat exchangers and reduce thereby external energy consumption greatly. Conclusions The experiments performed show, that there is a limit of maximal temperature growth in filtration combustion waves for methane-air mixture with equivalence ratio γ = 4. Decreasing of particle sizes in a filling and increasing of mixture specific mass flow rate have not allowed to reach temperatures above 1430оС. Present study demonstrates the feasibility of partial oxidation of hydrocarbon fuels in inert medium filtration combustion wave. The efficiency of fuel to hydrogen conversion can be rather high at some test conditions. The most efficient conversion process for kerosene seems to be for γ ≈3. One of an attractive features of the process is the absence of solid soot-like deposits (the intensive carbon deposition was observed only for a quartz filling particles and never observed for Al2O3 and ZrO2 ). The products composition basically corresponds to the temperature level and length of the hot zone. The maximal yield hydrogen in methane partial oxidation process was observed at the level 25 % in the dried mixture. In the best case the non reacted methane was about 6 % (in the dried mixture ) and about 10 % in average. 11 References 1. Ragosin N.A. Reactive fuels. Moscow, 1959 (In Russian). 2. Bromberg L. Rabinovich A. Alexeev N. Cohn D.R. Plasma Reforming of Diesel Fuel. PSFC /JA –944.p.1-11. 3. Buyakov I.F., Borodin V.I., Chernuho A.P., Solntsev A.P., Kuzmitskiy A.Yu., Zh danok S.A., Zarutskaya N.A. A Study of Process of (CH4-H2)-mixture conversion in High-voltage discharge plasma at atmospheric pressure // Heat/Mass transfer MIF 2000, IV Minsk International Forum, May 22-26, 2000. Vol.4, p.131-137. 4. Pereira C., Wilkenhoener R., Ahmed S., and Krumpelt M. Liquid Fuel Reformer Development, Proceedings of the 1999 US Department of Energy Hydrogen Program Review, July 2, 1999. p.1-9. 5. K.Hanamura,R.Echigo, S.Zhdanok, Superadiabatic Combustion in Porous Media. Int.J.Heat and Mass transfer, Vol.36,13:3201-3209, 1993. 6. S.A.Zhdanok,L.A.Kennedy, G.Koester, Superadiabatic Combustion of Methane Air Mixtures under Filtration in a Packed Bed. Combustion and Flame 100:221-231, 1995. 7. Jacques P. Bingue, Alexei V. Saveliev, Alexander A. Fridman, Lawrence A. Kennedy , Hydrogen production in ultra-rich filtration combustion of methane and hydrogen sulphide, Int. Journal of , Hydrogen Energy, 27,643-649,2002. 12
© Copyright 2026 Paperzz