Numerical Simulation of Entropy Generation in Hydrogen Enriched Swirl Stabilized Combustion

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Saqr & Wahid CFD Letters Vol. 5(1) 13 www.cfdl.issres.net Vol. 5 (1) March 13 Numerical Simulation of Entropy Generation in Hydrogen Enriched Swirl Stabilized Combustion Khalid M. Saqr 1,* and Mazlan A. Wahid 1 1 High-Speed Reacting Flow Laboratory, Faculty of Mechanical Engineering Universiti Teknologi Malaysia, 8131 Skudai, Johor MALAYSIA Department of Mechanical Engineering, College of Engineering and Technology Arab Academy for Science, Technology and Maritime Transport, 19 Abu Quir, Alexandria EGYPT Received: 16/1/1 Revised 3//13 Accepted 4/3/13 Abstract Numerical simulations were conducted to estimate the change in entropy generation in swirl stabilized CH 4 /air flame due to H addition to the fuel stream. A finite volume computational model which solves the Reynolds Averaged Navier Stokes with the R / k turbulence model and laminar flamelet combustion model was used to compute the flow and energy fields of the flame. The numerical simulation was validated by comparing computed profiles of velocity and mixture fraction with established laser measurements of Sydney swirl burner. It was found that hydrogen enrichment results in an increase in the entropy generation rate of the flame. Such increase was attributed to the increase in heat transfer irreversibilities due to flame temperature rise. Keywords: Entropy; Numerical analysis; Combustion model; PDF; Laminar flamelet model; Turbulence 1. Introduction Hydrogen enrichment is a potential technique for improving natural gas combustion systems for power generation and industrial applications. The addition of hydrogen enables the combustion system to be operated at very lean conditions which improves the fuel economy and overall system efficiency [1,, 3]. However, the combustion of hydrogen causes significant temperature rise in some regions of the flame [4]. This might cause a reduction in the combustion system reversible work which could neutralize the fuel economy gains. The Gouy Stodola theorem dictates that for a given thermodynamic system, the lost work is given by: W W T S (1) rev o gen where W rev is the reversible (i.e. available) work, W is the actual work, and S gen is the total entropy generated in the system. In general, entropy is generated due to numerous factors depending on the system properties such as heat transfer, viscous dissipation and chemical reaction. By considering * Corresponding Author: Khalid M. Saqr Email: khaledsaqr@gmail.com 13 All rights reserved. ISSR Journals PII: S18-1363(13)511 -X 1

Numerical Simulation of Entropy Generation in Hydrogen Enriched Swirl Stabilized Combustion the heat and mass irreversibilities in a thermodynamic system, the local entropy generation in a two dimensional radial axisymmetric domain can be expressed in tensor notations as [5, 6]: k T T S gen () T x r T where the first and second terms on the RHS refer to entropy generation due to heat transfer S ht and viscous dissipation S V, respectively, and is the viscous dissipation term, expressed as: u v v u v w w w (3) x r r r x x r r where u, v, and w are the axial, radial and swirl velocity components, respectively.. Mathematical Model and Numerical Details The governing equations and procedures of the computational approach used herein are explained in details in [7] and skipped here for brevity. The main difference in the mathematical model in the present work is the use of the R / k turbulence model proposed by Saqr et al [8] to take into account the local anisotropy in swirling flows by modifying the equation in the standard k model. The model was validated for both reacting [9] and non-reacting [1, 11, 1] swirl dominated flows. The laminar flamelet turbulent combustion was used in conjunction with a presumed β-shaped probability density function to model the interaction turbulence and chemical reaction. The GRI3. chemical reaction mechanism [13] was used to compute the chemical species. In the present work attention is given to the changes in the local entropy generation rates due to hydrogen enrichment of swirl-stabilized CH 4 /air flame. ANSYS Fluent was used to carry on the computational work, and a compiled C# User Defined Function (UDF) subroutine was used to compute the entropy generation based on equations (, 3) and the reacting flow field variables. Figure 1 shows a schematic of the Sydney burner [14, 15] and the D variable density numerical grid used in the present work. Figure 1. Schematic of Sydney burner outlet plane and the computational domain which consisted of 9.3 1 4 quadrilateral cells. 3. Validation of the Numerical Simulation For the purpose of validation, comparisons between the numerical solution of the reacting flow field in SMH1 case [16] and experimental measurements are presented in figure. The numerical solution shows acceptable agreement with the LIF measurements of flame mixture

Saqr & Wahid CFD Letters Vol. 5(1) 13 fraction in figure (a). For the velocity field predictions, the numerical solution shows substantially better agreement with the LDV measurements of axial velocity component as depicted in figure (b). The numerical solution has successfully predicted the central recirculation zone characterized by negative axial velocity, which proves the capability of the R / k turbulence model to model complex swirling flow with recirculation. 1. 6 Mean mixture fraction.8.6.4. Axial Velocity (m/s) 4. 5 1 15 5 3 Radial distance (mm) Radial distance (mm) (a) (b) Figure. Comparison between numerical results (line) and LIF/LDV measurements (symbols) of (a) flame mixture fraction and (b) axial velocity on radial lines positioned 5 mm and mm, from the burner exit plane respectively. 4. Effects of Hydrogen Addition on Entropy Generation 3-5 1 15 5 3 35 4.1 Entropy Augmentation Number The entropy augmentation number N, is the dimensionless ratio of local entropy S gen, i generation in two specific cases. In this context, S S gen, 1 and S gen, i resemble the local gen,1 entropy generation in CH 4 /air flame (i.e. without H enrichment) and in CH 4 -H /air flame (i.e. with hydrogen enrichment), respectively. When N, is less than unity, it means that the addition of hydrogen resulted in a reduction of entropy, hence an enhancement of the system exergy. Figure 3 shows axial and radial profiles of N, for different hydrogen concentrations. The figure shows that the addition of H causes substantial rise of some locations of the flame, while in other locations it causes N, to decrease. N S, a 4. Effects on Bejan Number Bejan number is a dimensionless measure of the heat transfer irreversibility. It is computed as the ratio of heat transfer entropy generation S ht to the total entropy generation S gen. Figure 4 shows the effect of hydrogen addition on local Bejan number on the axis of the flame. Bejan number exhibits sudden and sharp increase between 6 mm to 8 mm away from the burner exit plane due to hydrogen enrichment. This indicates the effect of temperature rise, which drives the heat transfer irreversibility. 5. Discussion and Conclusion In the present paper, numerical simulations of the entropy generation in turbulent swirl flame have been conducted. In qualitative terms, it was found that the entropy generation rate in

Numerical Simulation of Entropy Generation in Hydrogen Enriched Swirl Stabilized Combustion increases as a result of hydrogen enrichment. Such increase was detected as sharp rises in the entropy augmentation number. Then, a depiction of the Bejan number showed a corresponding rise of the heat transfer irreversibility, which is deemed to be the cause for the increase entropy generation rate. Future investigations should provide more detailed insights on the characteristics of entropy generation patterns and extend the analysis to cover a wider range of hydrogen concentration. 35 4 3 % H % H 5 1.3% H 3% H 3 1.3% H 3% H N s,a 15 N s,a 1 5 1 1 3 4 1 3 4 Axial Distance (mm) (a) Figure 3. Profiles of entropy augmentation number ( axial distance of 55 mm. N S, a Radial Distance (mm) (b) ) on (a) flame axis and (b) flame radius at 1. Bejan Number (Be).8.6.4. % H 1.3% H 3% H. 4 6 8 1 Axial Location (mm) Figure 4. Axial profile of Bejan number for different hydrogen enrichment ratios. REFERENCES [1] Wicksall, D.M., Agrawal, A.K. Acoustics measurements in a lean premixed combustor operated on hydrogen/hydrocarbon fuel mixtures. International Journal of Hydrogen Energy. 7, 3,(8),p. 113-111. [] Tuncer, O., Acharya, S., Jong, U.H. Effects of hydrogen enrichment on confined methane flame behavior. In: American Society of Mechanical Engineers, Power Division (Publication) PWR, Atlanta, GA, 6, Vol. 6. 4

Saqr & Wahid CFD Letters Vol. 5(1) 13 [3] Vijaykant, S., Agrawal, A.K. Numerical investigation of swirl stabilized combustion of lean premixed methane and hydrogen enriched methane. In: 43rd AIAA Aerospace Sciences Meeting and Exhibit - Meeting Papers, Reno, NV, 5, pp. 11577-11585. [4] Cozzi, F., Coghe, A. Behavior of hydrogen-enriched non-premixed swirled natural gas flames. International Journal of Hydrogen Energy. 6, 31,(6),p. 669-677. [5] Chen, S., Liu, Z., Liu, J., Li, J., Wang, L., Zheng, C. Analysis of entropy generation in hydrogen-enriched ultra-lean counter-flow methane-air non-premixed combustion. International Journal of Hydrogen Energy. 1, 35,(),p. 1491-151. [6] Yilbas, B.S., Shuja, S.Z., Budair, M.O. Second law analysis of a swirling flow in a circular duct with restriction. International Journal of Heat and Mass Transfer. 1999, 4,(1),p. 47-441. [7] Rohani, B., Saqr, K.M. Effects of hydrogen addition on the structure and pollutant emissions of a turbulent unconfined swirling flame. International Communications in Heat and Mass Transfer. 1, 39,(5),p. 681-688. [8] Saqr, K.M., Aly, H.S., Wahid, M.A., Sies, M.M. Numerical simulation of confined vortex flow using a modified k-ε turbulence model. CFD Letters. 9, 1,(),p. 87-94. [9] Saqr, K.M., Aly, H.S., Sies, M.M., Wahid, M.A. Computational and experimental investigations of turbulent asymmetric vortex flames. International Communications in Heat and Mass Transfer. 11, 38,(3),p. 353-36. [1] Fiedler, B.H., Garfield, G.S. Axisymmetric vortex simulations with various turbulence models. CFD Letters. 1,,(3),p. 11-1. [11] Saqr, K.M., Kassem, H.I., Aly, H.S., Wahid, M.A. Computational study of decaying annular vortex flow using the R ε/k-ε turbulence model. Applied Mathematical Modelling. 1, 36,(1),p. 465-4664. [1] Saqr, K.M., Aly, H.S., Kassem, H.I., Sies, M.M., Wahid, M.A. Computations of shear driven vortex flow in a cylindrical cavity using a modified k-έ turbulence model. International Communications in Heat and Mass Transfer. 1, 37,(8),p. 17-177. [13] Smith, G.P., Golden, D.M., Frenklach, M., Moriarty, N.W., Eiteneer, B., Goldenberg, M., Bowman, C.T., Hanson, R.K., Song, S., Gardiner, W.C., Jr., V.V.L., Qin, Z. GRI-Mech 3., The Gas Research Institute : http://www.me.berkeley.edu/gri_mech/. 1. [14] Al-Abdeli, Y.M., Masri, A.R. Turbulent swirling natural gas flames: Stability characteristics, unsteady behavior and vortex breakdown. Combustion Science and Technology. 7, 179,(1-),p. 7-5. [15] Al-Abdeli, Y.M., Masri, A.R., Marquez, G.R., Starner, S.H. Time-varying behaviour of turbulent swirling nonpremixed flames. Combustion and Flame. 6, 146,(1-),p. -14. [16] Masri, A.R., Al-Abdeli, Y.M. SWIRL FLOWS AND FLAMES DATABASE (http://sydney.edu.au/engineering/aeromech/thermofluids/swirl.htm). 11. 5