Time evolution of shock-flame interaction

Baozha Yu Chongji/Explosion and Shock Waves

Volumn 23, Issue 6, 2003, Pages 488-492

  Fan, Bao Chun ^a   Gang, Qiang ^a   Dong, Gang ^a   Yi, Jing Fang ^a  

^a NANJING UNIVERSITY OF SCIENCE AND TECHNOLOGY   (China)

Author keywords

Flame; Mechanics of explosive; Numerical simulations; Shock waves; Stability

Indexed keywords

AIR; COMPUTER SIMULATION; EXPLOSIVES; FLAME RESEARCH; METHANE; SHOCK WAVES; STABILITY; WAVEFRONTS;

EXPLOSIVE MECHANICS; SHOCK FLAME INTERACTION; TIME EVOLUTION;

FLUID MECHANICS;

EID: 1942508678     PISSN: 10011455     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (8)

1. Markstein G H. Non-steady flame propagation [M]. New York: MacMillan, 1964.
2. Batley G A, McIntosh A C, Brindley J B, et al. A numerical study of the vorticity field generated by the baroclinic effect due to the propagation of a planar pressure wave through a cylindrical premixed laminar flame [J]. Fluid Mech, 1994, 279: 217-337.
3. Edwards N R, Mcintosh A C, Brindley J B. The development of pressure induced instabilities in premixed flames [J]. Combust Sci and Tech, 1994, 99: 179-199.
4. Khokhlov A M, Oran E S, Chtchelkanova A Y, et al. Interaction of a shock wave with a sinusoidal perturbed flame [J]. Combustion and Flame, 1999, 117: 99-116.
5. Khokhlov A M, Oran E S, Thomas G O. Numerical simulation of deflagration-to-detonation transition: the role of shock-flame interactions in turbulent flames [J], Combustion and Flame, 1999, 117: 323-339.
6. Van Leer B. Flux-vector splitting for the Euler equations [R]. I CASE Report 82-30,1982.
7. Gordon S, McBride B J. Computer program for calculation of complex chemical equilibrium compositions, rocket performance, incident and reflected shocks and Chapman-Juget detonation [R]. NASA-SP-273,1971.
8. Westbrook C R, Dryer F L. Simplified reaction mechanisms for the oxidation of hydrocarbon fuel in flames [J]. Combust Sci and Tech, 1981, 27: 31-43.