A new approach to the simulation of compressible multifluid flow with AUSM+ scheme

16th AIAA Computational Fluid Dynamics Conference

Volumn , Issue , 2003, Pages

  Chang, Chih Hao ^a   Liou, Meng Sing ^b  

^a INSTITUTE OF INFORMATION SCIENCE   (Taiwan)

^b NASA GLENN RESEARCH CENTER   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPLEX EIGENVALUES; COMPRESSIBLE MULTIFLUID FLOWS; CONTACT DISCONTINUITIES; INTERFACIAL PRESSURE; MULTI-FLUID MODELS; SHOCK-TUBE PROBLEM; STRATIFIED FLOWS; SYSTEM OF EQUATIONS;

COMPUTATIONAL FLUID DYNAMICS; EIGENVALUES AND EIGENFUNCTIONS; INITIAL VALUE PROBLEMS; LIQUIDS; SHOCK TUBES; TRANSPORT PROPERTIES; WATER DISTRIBUTION SYSTEMS;

PHASE INTERFACES;

EID: 84897708281     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (20)

1. Bestion, D., The physical closure laws in the CATHARE code, Nuclear Engineering and Design, Vol. 124, 1990, pp. 229-245.
2. Hirt, W. and Nichols, B. D., Volume of fluid method for the dynamics of free boundaries, Journal of Computational Physics, Vol. 39, 1981, pp. 201-225.
3. Sussman, M., Smereka, P., and Osher, S., A level set approach for computing solutions of incompressible two-phase flows, Journal of Computational Physics, Vol. 114, 1994, pp. 146-159.
4. Leveque, R. J. and Shyue, K. M., Two-dimensional front tracking based on high resolution wave propagation methods, Journal of Computational Physics, Vol. 123, 1996, pp. 354-368.
5. Pan, D. and Chang, C. H., The capturing of free surfaces in incompressible multifluid flows, International Journal for Numerical Methods in Fluids, Vol. 33, 2000, pp. 203-222.
6. Saurel, R. and Abgrall, R., A simple method for compressible multifluid flows, SIAM J. Sci. Comput, Vol. 21, No. 3, 1999, pp. 1115-1145.
7. Stewart, H. B. and Wendroff, B., Two-Phase Flow: Models and Methods, Journal of Computational Physics, Vol. 56, 1984, pp. 363-409.
8. Toumi, I., Kumbaro, A., and Paillere, H., Approximate Riemann solvers and flux vector splitting schemes for two-phase flow, Lecture series 1999-03, von Karman Institute for Fluid Dynamics, 1999.
9. Stadtke, H., Franchello, G., and Worth, B., Numerical simulation of multidimensional two-phase flows based on flux vector splitting, Nuclear Engineering and Design, Vol. 17, 1997, pp. 199-213.
10. Saurel, R. and Abgrall, R., A multiphase Godunov method for compressible multifluid and multiphase flows, Journal of Computational Physics, Vol. 150, 1999, pp. 425-467.
11. Van Leer, B., Flux vector splitting for the Euler equations, Prod. 8th International Conference on Numerical Methods in Fluid Dynamics, Berlin, Springer Verlag, 1982.
12. Liou, M.S., Ten Years in the Making - AUSM-family, AIAA paper 2001-2521, 2001, In 15th Computational Fluid Dynamics Conference Proceedings.
13. Liou, M.S., A Sequel to AUSM: AUSM+, Journal of Computational Physics, Vol. 129, 1996, pp. 364-382.
14. Liou, M.S. and Edwards, J. R., Numerical Speed of Sound and its Application to Schemes for all Speeds AIAA paper 99-3268, 1999.
15. Liou, M.S., "A further development of the AUSM+ scheme toward robust accurate solution for all speed", AIAA paper 2003-4116, 2003, In 16th Computational Fluid Dynamics Conference Proceedings.
16. Paillere, H., Corre, C, and Cascales, J. R. G., On the extension of the AUSM+ scheme to Compressible Two-fluid Models, Computers & Fluids, Vol. 32, 2003, pp. 891-916.
17. Niu, Y.Y., Advection upwinding splitting method to solve a compressible two-fluid model, International Journal for Numerical Methods in Fluids, Vol. 36, 2001, pp. 351-371.
18. Harlow, F. and Amsden, A., Fluid Dynamics, Technical Report LA-4700, Las Alamos National Laboratory, 1971.
19. Ransom, V. H., Numerical benchmark tests, Multiphase Science and Technology, edited by G. F. Hewitt, J. M. Delhaye and N. Zuber, 3, Hemishpere Publishing Corporation, 1987.
20. Toumi, I., An upwind numerical method for two-flow two-phase flow models Nuclear Sci. Eng., Vol. 123, 1996, pp. 147-168.