The cellular structure of a two-dimensional H₂/O₂/Ar detonation wave

References

• Fedkiw, R P, Merriman, B, and Osher, S, 1997. High accuracy numerical methods for thermal perfect gas flows with chemistry, J. Comput. Phys 132 (1997), pp. 175–90.
   Web of Science ®Google Scholar
• Fickett, W, and Davis, W C, 1979. Detonation. Berkeley, CA: University of California Press; 1979.
   Google Scholar
• Gamezo, V N, Desbordes, D, and Oran, E S, 1999. Formation and evolution of two-dimensional cellular detonations, Combust. Flame 116 (1999), pp. 154–65.
   Web of Science ®Google Scholar
• Gamezo, N V, Vasil'ev, A A, Khokhlov, A M, and Oran, E S, 2000. Fine cellular structures produced by marginal detonations, Proc. Combust. Inst. 28 (2000), pp. 611–17.
   Web of Science ®Google Scholar
• Geist, A, Beguelin, A, Dongarra, J, Jiang, W, Manchek, R, and Sunderam, V, 1994. PVM 3 User's Guide and Reference Manual (1994), ORNL/TM-12187.
   Google Scholar
• Gordon, S, and McBride, B J, 1971. "Computer Program for Calculation of Complex Chemical Equilibrium Compositions, Rocket Performance, Incident and Reflected Shocks, and Chamman-Jouget Detonations". In: NASA SP273. 1971.
   Google Scholar
• Hu, X Y, and Zhang, D L, 2002. Numerical simulation of gaseous detonation of H2/O2 mixture with detailed chemical reaction model, Explosion Shock 22 (2002), pp. 1–8, (in Chinese).
   Google Scholar
• Hu, X Y, Khoo, B C, Zhang, D L, and Jiang, X L, 2002. "Numerical studies on the reaction zones in a detonation wave with a detailed chemical reaction model". In: Armfield, S, et al., eds. Computational Fluid Dynamics 2002. Berlin: Springer; 2002. p. 502.
   Google Scholar
• Jiang, G S, and Shu, C W, 1996. Efficient implementation of weighted ENO schemes, J. Comput. Phys 126 (1996), pp. 202–28.
   Web of Science ®Google Scholar
• Lefebvre, M H, and Oran, E S, 1995. Analysis of shock structures in regular detonation, Shock Waves 4 (1995), pp. 277–83.
   Web of Science ®Google Scholar
• Mitrofanov, V V, 1996. "Modern view of gaseous detonation mechanism". In: Progress in Astronautics and Aeronautics. Vol. 137. Washington, DC: AIAA; 1996. pp. 327–39.
   Google Scholar
• Oran, E S, and Boris, J P, 1987. Numerical Simulation of Reactive Flow. New York: Elsevier; 1987.
   Google Scholar
• Oran, E S, Boris, J P, and Kailasannath, K, 1991. Studies of detonation initiation, propagation and quenching, Prog. Astronaut. Aeronaut. 135 (1991), pp. 421–45.
   Google Scholar
• Oran, E S, Weber, J E, Stefaniw, E I, Lefebvre, M H, and Anderson, J D, 1998. A numerical study of two-dimensional H2-O2-Ar detonation using a detailed chemical reaction model, Combust. Flame 113 (1998), pp. 147–63.
   Web of Science ®Google Scholar
• Quirk, J J, 1993. Godunov-type schemes applied to detonation flows, (1993), AD-A265482.
   Google Scholar
• Sharpe, G J, 2001. Transverse waves in numerical simulations of cellular detonations, J. Fluid Mech. 447 (2001), pp. 31–51.
   Web of Science ®Google Scholar
• Shu, C W, and Osher, S, 1988. Efficient implementation of essentially non-oscillatory shock-capturing schemes, J. Comput. Phys 77 (1988), pp. 439–71.
   Web of Science ®Google Scholar
• Shu, C W, and Osher, S, 1989. Efficient implementation of essentially non-oscillatory shock-capturing schemes, II, J. Comput. Phys. 83 (1989), pp. 32–78.
   Web of Science ®Google Scholar
• Strehlow, R A, 1968. Gas phase detonations: recent developments, Combust. Flame 12 (1968), pp. 81–101.
   Web of Science ®Google Scholar
• Strehlow, R S, 1969. The nature of transverse waves in detonations, Astronaut. Acta 14 (1969), pp. 539–48.
   Web of Science ®Google Scholar
• Strehlow, R A, and Biller, J R, 1969. On the strength of transverse waves in gaseous detonations, Combust. Flame 13 (1969), pp. 577–82.
   Web of Science ®Google Scholar
• Strehlow, R A, and Crooker, A J, 1974. The structure of marginal detonations, Acta Astronaut. 1 (1974), pp. 303–15.
   Web of Science ®Google Scholar
• Stull, D R, 1971. JANAF Thermochemical Tables, National Standard Reference Data Series. No. 37. Gaithersburg, MD: US National Bureau of Standards; 1971.
   Google Scholar
• Subbotin, V A, 1975. Two kinds of transverse wave structure in multifront detonations, Combust. Explos. Shock Waves 11 (1975), pp. 83–8.
   Web of Science ®Google Scholar
• Taki, S, and Fujiwara, T, 1978. Numerical analysis of two-dimensional nonsteady detonations, AIAA J. 16 (1978), pp. 73–7.
   Google Scholar
• Young, T R, 1979. CHEMEQ-Subroutine for solving stiff ordinary differential equations, (1979), AD-A0835545.
   Google Scholar
• Urtiew, P A, 1976. Idealized two-dimensional detonation waves in gaseous mixtures, Acta Astronaut. 3 (1976), pp. 187–200.
   Web of Science ®Google Scholar
• Voitsekhovskii, B V, Mitrofanov, V V, and Topchian, M E, 1963. Structure of a detonation front in gases, (1963), AD-633-821.
   Google Scholar
• Wilson, G J, and MacCormack, R W, 1990. Modeling supersonic combustion using a fully-implicit numerical method, (1990), AIAA-90-2307.
   Google Scholar
• Zhang, Z C, Yu, S T, and Hao, H, 2001. Direct calculations of two- and three-dimensional detonations by an extended CE/SE method, (2001), AIAA-2001-0476.
   Google Scholar