1 / 47

AME 514 Applications of Combustion

AME 514 Applications of Combustion. Lecture 5: Microcombustion science II. Microscale reacting flows and power generation. Micropower generation: what and why (Lecture 4) “ Microcombustion science ” (Lectures 4 - 5) Scaling considerations - flame quenching, friction, speed of sound, …

bethan
Download Presentation

AME 514 Applications of Combustion

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. AME 514Applications of Combustion Lecture 5: Microcombustionscience II

  2. Microscale reacting flows and power generation • Micropower generation: what and why (Lecture 4) • “Microcombustion science” (Lectures 4 - 5) • Scaling considerations - flame quenching, friction, speed of sound, … • Flameless & catalytic combustion • Effects of heat recirculation • Devices (Lecture 6) • Thermoelectrics • Fuel cells • Microscale internal combustion engines • Microscale propulsion • Gas turbine • Thermal transpiration AME 514 - Spring 2013 - Lecture 6

  3. Heat recirculating burners “Swiss roll” heat recirculating burner - minimizes heat losses - can be used as heat source for thermoelectric or other power generator Toroidal3D geometry: further reduces losses - minimizes external T on all surfaces 2D “Swiss roll” combustor (Lloyd & Weinberg, 1974, 1975) 1D counterflow heat exchanger and combustor AME 514 - Spring 2013 - Lecture 5

  4. Heat recirculating “Swiss roll” reactors • Use experiments to calibrate/verify CFD simulations at various Reynolds number (Re) Re  Uw/; U = inlet velocity, w = channel width,  = viscosity • Key issues • Extinction limits, especially at low Re • Catalytic vs. gas-phase combustion • Control of temperature, mixture & residence time for thermoelectric or solid oxide fuel cell generator (Lecture 6) • Implementation of experiments • 3.5 turn 2-D rectangular Swiss rolls • PC control and data acquisition using LabView • Mass flow controllers for fuel (propane) & air • Thermocouples - 1 in each inlet & outlet turn (7 total) • Bare metal Pt catalyst in center of burner AME 514 - Spring 2013 - Lecture 5

  5. NI-DAQ board PC with LabView Thermocouples Flashback arrestor Outgoing products Incoming reactants Mass Flow Controllers Air Fuel O2 or N2 PC with PeakSimple Gas Chromatograph Swiss roll experiments AME 514 - Spring 2013 - Lecture 5

  6. Swiss roll experiments 3.5 mm channel width, 0.5 mm wall thickness Top & bottom sealed with ceramic blanket insulation AME 514 - Spring 2013 - Lecture 5

  7. Swiss roll experiments (Ahn et al., 2005) AME 514 - Spring 2013 - Lecture 5

  8. Quenching limits • Gas-phase extinction limits • ≈ symmetrical about  = 1 • Minimum Re ≈ 40 • Catalytic • Low Re • Very low Re (≈ 1) possible • Lean limit rich of stoichiometric (!), limits very asymmetrical about  = 1 - due to need for excess fuel to scrub O2 from catalyst surface (consistent with computations - Lecture 4) • Conditioning Pt catalyst by burning NH3 very beneficial, • Rearranging catalyst or 4x increase in area: practically no effect! - not transport limited • Intermediate Re: only slight improvement with catalyst • Still higher Re: no effect of catalyst • Near stoichiometric, higher Re: strong combustion, heat recirculation not needed, reaction zone not centered, not stable (same result with or without catalyst) AME 514 - Spring 2013 - Lecture 5

  9. “Flameless combustion” • Combustion usually occurs in “flameless” mode - no visible flame even in darkened room, even without catalyst • Also seen in highly preheated air combustion (Wünning and Wünning (1997), Katsuki & Hasegawa (1998), Maruta et al (2000), Cavaliere and Joannon, 2004) • Reaction zone much more distributed than conventional combustion (residence time at high temp. ≈ 50 ms vs. 0.1 ms for conventional flame) • Chemical mechanism different - less CH & C2 formation • More like plug-flow reactor (consistent with measured temperatures) AME 514 - Spring 2013 - Lecture 5

  10. “Flameless combustion” • When combustion process relies on transverse heat transfer from channel walls for its existence, no means to sustain steep temperature gradient in streamwise direction • No convection-diffusion zone, more like “convection-reaction zone” • Maruta et al. (2000): nonpremixed counterflow flame with highly preheated air (1500K) vs. ambient (300K) CH4-N2 • High fuel concentration: thin reaction zone • Low fuel concentration: broad reaction zone, CH4 & O2 exist together over a spatially distributed region • No similar behavior with ambient air temperature (of course); only thin reaction zones Maruta et al. (2000) AME 514 - Spring 2013 - Lecture 5

  11. Thermal characteristics - limit temps. AME 514 - Spring 2013 - Lecture 5

  12. Thermal characteristics - limit temps. • Much lower limit T with catalyst but only slightly leaner mixtures • For a given mixture and Re supporting gas-phase combustion, catalyst actually hurts slightly - only helps when gas-phase fails • Limit temperatures ≈ same lean & rich • Limit temperatures down to 650˚C (non-cat), 125˚C (cat), 75˚C (!) (cat, with NH3 treatment) • Limit temperatures follow Arrhenius law • Ln(Relimit) ~ -Ln(residence time) ~ 1/T • Activation energies ≈ 19 kcal/mole (gas-phase), 6.4 kcal/mole (catalytic) • Mechanism • At limit, heat loss ~ heat generation • Heat loss ~ Tmax-T∞ • Heat generation ~ exp(-E/RTmax) ~ ∞U∞AYfQR • Limit temperatures approx. ~ ln(U∞) ~ ln(Re) AME 514 - Spring 2013 - Lecture 5

  13. Thermal characteristics - limit temps. • Temperatures across central region of combustor very uniform - measured maximum T is indicative of true maximum AME 514 - Spring 2013 - Lecture 5

  14. Out-of-center regime • Lean or rich • Maximum possible heat recirculation needed to obtain high enough T for reaction • Flame centered • Near-stoichiometric • Heat recirculation not needed - flame self-sustaining • Reaction zone moves toward inlet • Center cool due to heat losses 1 2 3 4 5 6 7 Thermocouple placements AME 514 - Spring 2013 - Lecture 5

  15. Exhaust gas composition • All cases: > 80% conversion of scarce reactant • Low Re • No CO or non-propane hydrocarbons found, even for ultra-rich mixtures! • Only combustion products are CO2 and (probably) H2O • Additional catalyst has almost no effect • NH3 catalyst treatment increases fuel conversion substantially for very low Re cases • Moderate Re • Some CO formed in rich mixtures, less with catalyst • High Re • Catalyst ineffective, products same with or without catalyst AME 514 - Spring 2013 - Lecture 5

  16. Exhaust gas composition AME 514 - Spring 2013 - Lecture 5

  17. Mesoscale experiments • Wire-EDM fabrication • Pt igniter wire / catalyst AME 514 - Spring 2013 - Lecture 5

  18. Mesoscale experiments • Steady combustion obtained even at < 100˚C with Pt catalyst • Sharp transition to lower T at low or high fuel conc., low or high flow Re - transition from gas-phase to surface reaction? • Can’t reach as low Re as macroscale burner! • Wall thick and has high thermal conductivity - loss mechanism! AME 514 - Spring 2013 - Lecture 5

  19. Polymer combustors • Experimental and theoretical studies show importance of wall thermal conductivity on combustor performance - counterintuitive: lower is better - heat transfer across thin wall is easy, but need to minimize streamwise conduction • Low Tmax demonstrated in metal burners with catalytic combustion - no need for high-temperature metals (high k) or ceramics (k = 1 - 2 W/m˚C but fragile, hard to fabricate) • Use polymers??? • Low k (0.3 - 0.4 W/m˚C) • Polyimides, polyetheretherketones, etc., rated to T ≈ 400˚C, even in oxidizing atmosphere • Easy to fabricate, not brittle • Key issues • Survivability • Extinction limits - how lean or rich can we burn? • Control of temperature, mixture & residence time for thermoelectric or solid oxide fuel cell generator AME 514 - Spring 2013 - Lecture 5

  20. Plastic combustor - implementation • World’s first all polymer combustor? • DuPont Vespel SP-1 polyimide (k = 0.29 W/m˚C) • CNC milling: 3.5 turn Swiss roll, 3 mm channel width, 0.5 mm wall thickness, 2.5 cm tall • NH3-treated bare metal Pt catalyst in central region • General performance • Prolonged exposure at > 400˚C (high enough for single chamber SOFCs) with no apparent damage • Thermal expansion coefficient of Vespel ≈ 4x higher than inconel, but no apparent warping • Sustained combustion at 2.9 W thermal (birthday candle ≈ 50 W) 5.5 cm Catalyst region AME 514 - Spring 2013 - Lecture 5

  21. Results - polymer burner - extinction limits • Extinction limit behavior similar to macroscale at Re > 20 • Improved “lean” and “rich” limit performance compared to macroscale burner at 2.5 < Re < 20 • Sudden, as yet unexplained cutoff at Re ≈ 2.5 in polymer burner AME 514 - Spring 2013 - Lecture 5

  22. Maximum temperatures - plastic combustor AME 514 - Spring 2013 - Lecture 5

  23. Temperature vs. mixture - plastic combustor AME 514 - Spring 2013 - Lecture 5

  24. Numerical model • Kuo and Ronney, 2007 • FLUENT, 2D, 2nd order upwind • 32,000 cells, grid independence verified • Conduction (solid & gas), convection (gas), radiation (solid-solid only, DO method,  = 0.35) • k- turbulence model - useful for qualitative evaluations but not quantitatively accurate for low Re • 1-step chemistry, pre-exponential adjusted for agreement between model & expt. at Re = 1000 • All gas & solid properties chosen to simulate inconel burner experiments • Boundary conditions: • Inlet: 300K, plug flow • Outlet: pressure outlet • Heat loss at boundaries + volumetric term to simulate heat loss in 3rd dimension AME 514 - Spring 2013 - Lecture 5

  25. Numerical model Thermocouple locations inlet outlet 7 6 5 4 3 2 d 1 AME 514 - Spring 2013 - Lecture 5

  26. T_ambient T_outside T_plate T_blanket T_gas Numerical model • User-Defined Function to simulate heat loss in 3rd dimension (includes radiation to ambient) Intake h = 10 W/m2K  = 0.35 Exhaust • T_ambient • T_wall • T_plate • T_blanket T1 • T_gas Heat loss in 3rd dimension blanket AME 514 - Spring 2013 - Lecture 5

  27. Results - full model - extinction limits Temperatures too high to conduct experiments above this Re! AME 514 - Spring 2013 - Lecture 5

  28. Comparison of model & experiment • Reasonable agreement between model & experiment for all Re when turbulence included • High-Re “blow-off” limit - insufficient residence time compared to chemical time scale • At high Re, wider limits with turbulence - increases heat transfer (gas  wall), thus heat recirculation • At low Re, limits same with or without turbulence (reality check) • Low-Re limit due to heat loss • Heat generation ~ mass flow ~ U ~ Re • Heat loss ~ (Tmax - Tambient) ≈ const •  Heat loss / heat generation  at low Re - need more fuel to avoid extinction • Model & experiment show low-U limit at Re ≈ 40, even for stoichiometric mixture (nothing adjusted to get this agreement at low Re!) AME 514 - Spring 2013 - Lecture 5

  29. Turbulence effects • Extinction limit with laminar flow deviates from turbulent flow at higher Re • Higher heat transfer coefficient (h ~ u’ ~ u) for turbulent flow vs. h = constant for laminar flow • Adiabatic reactor temperature (homework…): • If h ~ u ~ , Treactor (thus limit Yfuel) ≈ independent of u (thus independent of Re) • Vital to include turbulence effects in macroscale model to obtain correct pre-exponential factor AME 514 - Spring 2013 - Lecture 5

  30. Results - temperatures Tmax Tad AME 514 - Spring 2013 - Lecture 5

  31. Results - full model - temperatures • “Virtual thermocouples” - 1 mm x 1 mm region at same locations at thermocouples in experiments • Maximum temperatures at limit higher for 1-step model than experiments - typical result for 1-step model without chain branching steps • Low Re: Tmax < Tad due to heat loss - even with heat recirculation • Higher Re: heat loss less important, Tmax > Tad due to heat recirculation • Tmax at extinction nearly same with or without turbulence even though limit mixtures (thus Tad) are different • At high Re, extinction is caused by insufficient residence time compared to reaction time - determined by flow velocity (Re) • Reaction time far more sensitive to temperature than mixture • Re determines T required to avoid extinction, regardless of transport environment required to obtain this temperature AME 514 - Spring 2013 - Lecture 5

  32. Modeling - effect of heat loss & radiation AME 514 - Spring 2013 - Lecture 5

  33. Effect of heat loss & radiation • Radiation: effect similar to heat loss • Causes heat to be conducted along the walls and subsequently lost to ambient • Less important at smaller scales • Conduction ~ k(T/x) • Radiation ~ (T4-T4) • Radiation/Conduction ~ x • … but unless you include radiation, you get the wrong answer when you calibrate a macroscale model then apply it to microscales! • High Re: convection dominates heat transfer, finite residence time dominates extinction, all models yield almost same predictions AME 514 - Spring 2013 - Lecture 5

  34. Reaction zone structure • Broad, centered reaction zone at low % fuel - maximum heat recirculation needed for high enough T for flame survival • Higher % fuel, less recirculation needed - thin, flame-like reaction zone flame moves away from center High % fuel Low % fuel Reaction rates Temperatures AME 514 - Spring 2013 - Lecture 5

  35. Results - out of center modeling • Model shows that when fuel mole % increases, reaction zone moves out of center - consistent with experiments • Semi-quantitative agreement between simulations & experiments - NO ADJUSTABLE PARAMETERS • Again need to include turbulence at high Re AME 514 - Spring 2013 - Lecture 5

  36. Results - effect of wall conductivity • Heat recirculation requires spanwise conduction across wall from products to reactants • … but conduction to wall also causes streamwise heat conduction - removes thermal energy from reaction zone which can be lost to ambient, narrows extinction limits (Ronney, 2003; Chen & Buckmaster, 2004) • BUT if wall k = 0, no heat recirculation •  THERE MUST BE AN OPTIMUM WALL THERMAL CONDUCTIVTY • Computational predictions • High Re: convection >> conduction, wall k doesn’t matter unless it’s too small • Lower Re: convection ≈ conduction, heat loss dominant; optimal k exists, but is less than air! • Optimal k roughly where thermal resistance across wall ≈ thermal resistance air  wall AME 514 - Spring 2013 - Lecture 5

  37. Results - lower wall thermal conductivity AME 514 - Spring 2013 - Lecture 5

  38. 3D effects • Q: Does 2D model properly account for heat loss in 3rd dimension? • A: (Chen & Ronney, 2011) Generally yes, but new effects arise - Dean vortices in flow in curved channels - additional heat transport - heat recirculation (thus extinction limits) similar with or without turbulence (RSM = Reynolds Stress model) included, whereas 2D model (no Dean vortices possible) shows very different results! Equivalence ratio at ext. limit Equivalence ratio at ext. limit Upper: no turbulence Lower: with turbulence AME 514 - Spring 2013 - Lecture 5

  39. Chemistry effects • Q: One-step model: pre-exponential term (Z) adjusted to match experiments – can Swiss-roll combustors be modeled without adjustable parameters and/or complex chemistry? • A: Yes – 4-step model (Hautmann et al., 1981) designed to model flow reactor experiments (not flames) works well with no adjustable parameters 4-step 1-step Reaction rate map: Re = 55 4-step 1-step Equivalence ratio at ext. limit Reaction rate map: Re = 1760 AME 514 - Spring 2013 - Lecture 5

  40. Scale effects in heat-recirculating combustors • Simplified analysis (Chen and Ronney, 2013) • Adiabatic energy balance across heat exchanger: equating heat transfer QT to enthalpy increase of reactants due to QTyields excess enthalpy (E) UT = overall heat transfer coefficient, AT = exchanger area N = number of transfer units from heat exchanger literature • Non-adiabatic analysis using “mixing cup” (average) temperatures AME 514 - Spring 2013 - Lecture 5

  41. Scaling of heat-recirculating combustors • Heat transfer • Laminar flow: UT~ h ~(k/d)Nu ~ (k/d)Re0 h = heat transfer coefficient, Nu = Nusselt number N ~ UTAT/mdotCP~ (k/d)d2/(rUd2)CP ~ Re-1 ~ 1/d • Turbulent flow: UT~(k/d)Nu ~ (k/d)Re0.8, N ~ Re-0.2 • Either way, Re (which is known a priori) is uniquely related to N, so can use Re as a scaling parameter instead place of N (which depends on h and isn’t known a priori) • Heat loss • UL generally independent of scale (for buoyant convection or radiation), AL ~ AT, thus for laminar flow with UT ~ 1/d, a ~ 1/d • Thus, at low Re, for the same Re performance is poorer forlarge scale combustors AME 514 - Spring 2013 - Lecture 4

  42. Scaling (continued) • Chemical reaction • Reaction_rate/volume ~ Yf,∞Zgasexp(–Egas/RT) ~ 1/(Reaction time) • Residence time ~ V/(mdot/) ~ V/((uA)/) ~ (V/A)/u (V = volume, u = velocity) • V/A ~ d3/d2 = d1 Residence time ~ d/u • Residence time / reaction time ~ Yf,∞Zgasd/uexp(–Egas/RT)] ~ Da/(exp(–Egas/RT)])Red-1; Da = Yf,∞Zgasd2/n • Blowoff at high u occurs more readily for small d (small residence time / chemical time); at same Red, need Z ~ 1/d2 to maintain same extinction limit • Radiation • Convective transfer per unit area between walls iand j ~ UT(Ti – Tj) • Radiative heat transfer ~ [e/(2-e)]s(Ti4– Tj4) • Radiation / convection • Surface radiation effects more important at larger scale; as previously discussed, hurts performance in a manner similar to streamwise wall heat conduction AME 514 - Spring 2013 - Lecture 4

  43. Scale effects • Simulations in 3D, 3.5 turn Swiss roll, without and with property values adjusted to obtain constant a, Da and R • Without adjustments, at small Re heat loss effects result in worse performance for large combustor whereas at large Re, residence time (Da effects) results in worse performance for small combustor; with adjustments, all scales similar With property adjustment Without property adjustment AME 514 - Spring 2013 - Lecture 5

  44. Linear vs. spiral (Swiss roll) • Create pseudo-3-turn spiral exchanger from linear exchanger cut into 3 pieces, again use mixing-cup temperatures AME 514 - Spring 2013 - Lecture 5

  45. Linear vs. spiral (Swiss roll) • Adiabatic linear exchanger performance much better than spiral exchanger at large N (low Re) • With increasing heat loss (a), linear exchanger performance deteriorates substantially compared to spiral exchanger (homework problem!) • … but this is all just heat transfer, what about with chemical reaction? Simulated spiral Linear AME 514 - Spring 2013 - Lecture 5

  46. Scale effects • Consistent with detailed calculations including chemical reaction (Chen & Ronney, 2013) • Adiabatic • Linear better at low Re (large N) • Same performance at high Re (small N) (Swiss roll has 2x larger AT than linear device, so 2x lower equivalence ratio at limit) • Non-adiabatic • Swiss roll MUCH better at low Re (need to reduce for linear device heat loss coefficients by 4x just to get plots on the same scale!) AME 514 - Spring 2013 - Lecture 5

  47. References Ahn, J., Eastwood, C., Sitzki, L., Ronney, P. D. (2005). “Gas-phase and catalytic combustion in heat-recirculating burners,”Proceedings of the Combustion Institute, Vol. 30, pp. 2463-2472. Cavaliere, A., de Joannon, M., Prog. Energy Combust. Sci. 30:329-366 (2004). Chen, C.-H., Ronney, P. D. (2013), “Scale and geometry effects on heat-recirculating combustors,” to appear in Combustion Theory and Modelling Chen, C.-H., Ronney, P. D. (2011) “Three-dimensional Effects in Counterflow Heat-Recirculating Combustors,”Proceedings of the Combustion Institute, Vol. 33, pp. 3285-3291. Hautman, D. J., Dryer, F. L., Schug, K. P.,Glassman, I. (1981). “A Multiple-stepOverall Kinetic Mechanism for the Oxidation of Hydrocarbons,” Combustion Science and TechnologyVol. 25, pp. 219-235. Katsui, M., Hasegawa, T., Proc. Combust. Inst. 27:3135-3146 (1998). Kuo, C.-H., Ronney, P. D. (2007). Numerical Modeling of Heat Recirculating Combustors, Proceedings of the Combustion Institute, Vol. 31, pp. 3277 - 3284. Lloyd, S.A., Weinberg, F.J., Nature 251:47-49 (1974). Lloyd, S.A., Weinberg, F.J., Nature 257:367-370 (1975). Maruta, K., Muso, K., Takeda, K., Niioka, T., Proc. Combust. Inst. 28:2117-2123 (2000). Targett, M., Retallick, W., Churchill, S. (1992). “Solutions in closed form for a double-spiral heat exchanger,” Industrial and Engineering Chemical Research 31, 658-669. Wünning, J.A., Wünning, J.G., Prog. Energy Combust. Sci. 23:81-94 (1997). AME 514 - Spring 2013 - Lecture 5

More Related