Macro-scale non-equilibrium heat transfer in ablative composite layers

8th AIAA/ASME Joint Thermophysics and Heat Transfer Conference

Volumn , Issue , 2002, Pages

  Puiroux, N ^a   Prat, M ^a   Quintard, M ^a   Laturelle, F ^b  

^a IMFT   (France)

^b Engineering Analysis Department   (France)

Author keywords

[No Author keywords available]

Indexed keywords

COMPOSITE LAYER; EFFECTIVE PROPERTY; INERT MATERIALS; MACROSCALE MODELS; NON EQUILIBRIUM; REACTIVE MATERIALS; TEMPERATURE DIFFERENCES; VOLUME AVERAGING METHOD;

INERT GASES; MIXTURES;

HEAT TRANSFER;

EID: 84897714149     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (17)

1. G.T. Boyer and W.C. Thomas. An analytical investigation of charring composite undergoing thermochemical expansion. In National Heat Transfer Conference, Denver, Colorado, 1985.
2. G. Darmon and D. Balageas. Transferts de chaleur et de masse dans un matériau composite pyrolysable. Revue Générale de Thermique Francaise, 292:197-206, 1986.
3. J. Florio, J.B. Henderson, F.L. Test, and R. Hariharan. A study of the effects of the assumption of local-thermal equilibrium on the overall thermally-induced response of a decomposing, glass-filled pollymer composite. Int. J. Heat Mass Transfer, 34(1):135-147, 1991.
4. J.B. Henderson and T.E. Wiecek. A numerical study of the thermally-induced response of decomposing, expanding polymer composites. Ẅarme-und Stoff̈ubertragung, 22:275-284, 1988.
5. F.A. Howes and S. Whitaker. The spatial averaging theorem revisited. Chem. Engng. Sci., 40:1387-1392, 1985.
6. E.J. Kansa, H.E. Perlee, and R.F. Chaiken. Mathematical model of wood pyrolysis including internal forced convection. Combustion and Flame, 29:311-324, 1977.
7. B. Van Leer. Towards the ultimate conservative difference scheme v: A second-order sequel to godunov's method. Journal of Computational Physics, 32:101-136, 1979.
8. J. Levec and R.G. Carbonell. Longitudinal and lateral thermal dispersion in packed beds-i: Theory. AIChE J, 31:581-590, 1985.
9. S. Piperno and S. Depeyre. Criteria for design of limiters yielding efficient high resolution TVD schemes. Computer Fluids, 27(2):183-197, 1998.
10. M. Quintard, M. Kaviany, and S. Whitaker. Twomedium treatment of heat transfer in porous media: Numerical results for effective properties. Advances in Water Resource, 20(2-3):77-94, 1997.
11. M. Quintard, B. Ladevie, and S. Whitaker. Effect of Homogeneous and Heterogeneous Source Terms on the Macroscopi Description of Heat Transfer in Porous Media, volume 2 of Symposium on Energy Engineering in the 21st Century, pages 482-489. Begell House, New York, p. cheng edition, 2000.
12. M. Quintard and S. Whitaker. Ecoulement monophasique en milieu poreux: Effet des hétérogénéités locales. J. Méca. Théorique et Appliquée, 6(5):691-726, 1987.
13. M. Quintard and S. Whitaker. One-and two-equation models for transient diffusion processes in two-phase system. Advances in Heat Transfer, 23:369-464, 1993. Academic Press, New York.
14. M. Quintard and S. Whitaker. Local thermal equilibrium for transient heat conduction: Theory and comparison with numerical experiments. Int. J. Heat Mass Transfer, 38(15):2779-2796, 1995.
15. M. Quintard and S. Whitaker. Fundamentals of Transport Equation Formulation for Two-Phase Flow in Homogeneous and Heterogeneous Porous Media, chapter 1, pages 3-57. Oxford University Press, New York, 1999.
16. S. Whitaker. The Method of Volume Averaging. Kluwer Academic Publishers, Dordrecht, The Netherlands, 1999.
17. F. Zanotti and R.G. Carbonnel. Developpment of transport equations for multiphase system-i:general development for two-phase systems. Chem. Eng. Sci., 39:263-278, 1984.