simulation numerique de la combustion diphasique - cerfacs

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Bibliographie [1] R. Ben Dakhlia. Combustion laminaire diphasique : Etude théorique et expérimentale. PhD thesis, Ecole Centrale Paris, 1998. [2] G. L. Borman and K. W. Ragland. Combustion Engineering. Mac Graw-Hill, 1998. [3] B. Cuenot, A. Kaufmann, J.B. Mossa, and S. Pascaud. AVBP TPF V5.1 - Notations, Equations, Models, Demonstrations. CERFACS, 2003. [4] V. Giovangigli. Un logiciel de flammes planes laminaires. CMAP-CNRS, 2003. [5] W.G. Gray and P.C.Y. Lee. On the theorems for local volume averaging of multiphase systems. International Journal of Multiphase Flow, 3 :333–340, 1977. [6] S. Hayashi and Kumagai S. Flame propagation in fuel droplet-vapor-air mixtures. In Pittsburg The Combustion Institute, editor, Fifteenth Symposium (International) on Combustion, pages 445–452, 1974. [7] J. He and O. Simonin. Modélisation numérique des écoulements turbulents gaz-solides en conduite verticale. Technical Report HE-44/94/021A, EDF, 1994. [8] F.A. Howes and S. Whitaker. The spatial averaging theorem revisited. Chemical Engineering Science, 40/8 :1387–1392, 1985. [9] A. Kaufmann. Reflections on the implementation of a two phase flow model in avbp. Technical report, CERFACS, 2002. [10] A. Kaufmann, O. Simonin, T. Poinsot, and J. Helie. Dynamics and dispersion in eulerieneulerien two-phase-flows. Proceedings of the Summer Programm 2002, Center for Turbulence Research, 2002. [11] K. Kuan-yun Kuo. Principles of Combustion. John-Wiley & Sons, 1986. [12] T. H. Lin, C. K. Law, and S. H. Chung. Theory of laminar flame propagation in offstoichiometric dilute sprays. International Journal of Heat and Mass Transfer, 31 :1023– 1034, 1988. [13] T. H. Lin and Y. Y. Sheu. Theory of laminar flame propagation in near-stoichiometric dilute sprays. International Journal of Heat and Mass Transfer, 84 :333–342, 1991. [14] S. Pascaud. Etude monophasique et diphasique des flammes laminaires monodimensionnelles. ENSEEIHT, 2002. [15] T. Poinsot and S.K. Lele. Boundary conditions for direct simulation of compressible viscous flows. Journal of Computational Physics, 101 :104–129, 1992. [16] T. Poinsot and D. Veynante. Theoretical and Numerical Combustion. Edwards, 2001. [17] E. Riber. Modélisation et calcul de jets diphasiques. ENSEEIHT, 2003. [18] C. Saulnier. Analyse théorique et simulation numérique d’une flamme monodimensionnelle laminaire diphasique. MATMECA, 2002. 54
[19] T. Schönfeld. The AVBP Handbook V5.2. CERFACS, 2003. [20] W.T. Sha, B.T. Chao, and S.L. Soo. Time- and volume- averaged conservation equations for multiphase flow. In X.-J. Chen, T.N. Veziroglu, and C.L. Tren, editors, Multiphase Flow and Heat Transfer, pages 1028–1046, 1989. [21] O. Simonin. Combustion and turbulence in two phase flows. Von Karman Institute for Fluid Dynamics, 1996. [22] W. A. Sirignano. Fluid dynamics and transport of droplets and sprays. Cambridge University Press, 1999. [23] K. W. Thompson. Time dependent boundary conditions for hyperbolic systems. Journal of Computational Physics, 68 :1–24, 1987. [24] P. Versaevel. Combustion laminaire diphasique : Etude théorique et expérimentale. PhD thesis, Ecole Centrale Paris, 1996. [25] P.L. Viollet and O. Simonin. Aérodynamique de la combustion. première partie : Introduction à la modélisation des écoulements constitués d’une phase continue contenant des inclusions dispersées en mouvement. Cours Ecole Nationale des Ponts et Chaussées, 1993. [26] S. Whitaker. A simple geometrical derivation of the spatial averaging theorem. Chemical Engineering Education, Winter 1985 :18–21,50–52, 1985. [27] S. Whitaker. The method of volume averaging. Kluwer Academic Publishers, 1999. [28] F. A. Williams. Combustion theory. Benjamin Cummings, 1985. [29] A. J. Yule and R. Bolado. Fuel spray burning regime and initial conditions. Combustion and Flame, 55 :1–12, 1984. 55
Page 1:
Ecole Doctorale Energétique et Dyn
Page 5 and 6: Table des matières Introduction 7
Page 7 and 8: Introduction CERFACS : Centre Europ
Page 9 and 10: ¦¡¦¡¦¡¦¡¦¡¦¡¦¡¦ ¥¡
Page 11 and 12: égion, même si les gouttes sont c
Page 13 and 14: 2. Application des relations de com
Page 15 and 16: - une seule dimension spatiale ; -
Page 17 and 18: Conservation de l’énergie On dé
Page 19 and 20: parle de trajectoire “boulet de c
Page 21 and 22: où le terme correctif permet de pr
Page 23 and 24: Chapitre 2 Interaction des ondes av
Page 25 and 26: - λ 3 et λ 4 sont les vitesses d
Page 27 and 28: Champs non perturbés P o T go Mach
Page 29 and 30: Fig. 2.3 - Evolution temporelle des
Page 31 and 32: Fig. 2.4 - Evolution temporelle des
Page 33 and 34: Chapitre 3 Evaporation dans un éco
Page 35 and 36: 0.744 Masse volumique du gaz Vitess
Page 37 and 38: Fig. 3.4 - Profils du taux d’éva
Page 39 and 40: 3.4 Vérification des hypothèses d
Page 41 and 42: Fig. 3.7 - Evolution temporelle du
Page 43 and 44: 2. t f < t ev : une partie de la ph
Page 45 and 46: - flamme de prémélange : carburan
Page 47 and 48: de 1 et des réactifs initialement
Page 49 and 50: qu’on ne contrôle pas la vitesse
Page 51 and 52: Fig. 4.8 - Comparaison des profils
Page 53: Conclusion et perspectives Ce stage
Page 57 and 58: Annexe A Solution analytique du pro
Page 59 and 60: Annexe B Profils des Variables de l
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