Interaction of a moving shock wave with a two-phase reacting medium

International Journal of Heat and Mass Transfer

Volumn 46, Issue 24, 2003, Pages 4717-4732

  Park, Jun Sung ^a   Baek, Seung Wook ^a  

^a Korea Advanced Institute of Science and Technology (KAIST)   (South Korea)

Author keywords

Compression corner; Particle and physical parameters; Shock ignition; Shock wave diffraction; Two phases compressible flow

Indexed keywords

NOZZLES; RELAXATION PROCESSES; ROCKETS; SPECIFIC HEAT;

ROCKET NOZZLES;

SHOCK WAVES;

ENGINE; GAS; HEAT TRANSFER; INTERACTION; ROCKET; SHOCK WAVE;

EID: 0141680503     PISSN: 00179310     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0017-9310(03)00310-7     Document Type: Article

References (26)

1. Carrier G.F. Shock waves in a dusty gas J. Fluid Mech. 4 1958 376-382
2. Rudinger G. Some properties of shock relaxation in gas flows carrying small particles Phys. Fluids 7 1964 658-663
3. Hoglund R.F. Recent advances in gas-particle nozzle flows ARS J. 1962 662-671
4. Crowe C.T. Review-numerical models for dilute gas-particle flows J. Fluids Eng. 104 1982 297-303
5. Chang I-Shih. One- and two-phase nozzle flows AIAA J. 18 1980 1455-1461
6. Marconi F. Rudman S. Calia V. Numerical study of one-dimensional unsteady particle-laden flows with shocks AIAA J. 19 1981 1294-1301
7. Elperin I. Igra O. Ben-Dor G. Analysis of normal shock waves in a carbon particle-laden oxygen gas J. Fluid Eng. 108 1986 354-359
8. Igra O. Ben-Dor G. Elperin I. Parameters affecting the postshock wave relaxation zone in an oxygen carbon particle suspension J. Fluid Eng. 108 1986 360-365
9. Gokhale S.S. Bose T.K. Reacting solid particles in one-dimensional nozzle flow Int. J. Multiphase Flow 15 1989 269-278
10. Nishida M. Ishimaru S. Numerical analysis of gas-solid two-phase non-equilibrium nozzle flows JSME Int. J. Ser. II 33 1990 494-500
11. Mehta R.C. Jaychandran T. A fast algorithm to solve viscous two-phase flow in an axisymmetric rocket nozzle Int. J. Numerical Methods Fluids 26 1998 501-517
12. Igra O. Elperin I. Ben-Dor G. Dusty gas flow in a converging-diverging nozzle J. Fluids Eng. 121 1999 908-913
13. Bendor G. Igra O. Wang L. Shock wave reflections in dust-gas suspensions J. Fluids Eng. 123 2001 145-153
14. T.H. Pulliam, Time accuracy and the use of implicit methods, AIAA Paper 93-3360, AIAA 11th Computational Fluid Dynamics Conference, Orlando, FL, 1993
15. Yee H.C. Construction of explicit and implicit symmetric TVD schemes and their applications J. Comput. Phys. 68 1987 151-179
16. H.C. Yee, A class of high resolution explicit and implicit shock-capturing methods, NASA TM-101099, 1989
17. Saurel R. Daniel E. Loraud J.C. Two-phase flows: second-order schemes and boundary conditions AIAA J. 32 1994 1214-1221
18. Kim S.W. Chang K.S. Reflection of shock wave from a compression corner in a particle-laden gas region Shock Waves 1 1991 65-73
19. Cliff R. Grace J.R. Weber M.E. Bubbles, Drops and Particles 1978 Academic Press New York
20. Henderson C.B. Drag coefficients of spheres in continuum and rarefied flows AIAA J. 14 1976 707-708
21. Carlson D.J. Hoglund R.F. Particle drag and heat transfer in rocket nozzles AIAA J. 2 1964 1980-1984
22. Baek S.W. Seung S.P. Parametric analysis on the postshock wave relaxation zone of carbon particle-laden oxygen gas Combust. Flame 80 1990 126-134
23. Jameson A. Turkel E. Implicit schemes and LU decompositions Math. Comput. 37 1981 385-397
24. Deschambault R.L. Glass I.I. An update on non-stationary experiments J. Fluid Eng. 14 1983 27-57
25. Rudinger G. Fundamentals of Gas-Particle Flow 1980 Elsevier Scientific Publishing Company
26. Bendor G. Glass I.I. Domains and boundaries of non-stationary oblique shock wave reflections. 1. Diatomic gas J. Fluid Mech. 92 1979 459-496