Abstract
Detonation propagation behavior associated with sudden expansions has been investigated both experimentally and numerically. Different mechanisms, from sustained propagation to detonation failure and reinitiation including shock and flame front decoupling and recoupling have been observed with the schlieren technique. The shock-induced flame propagation has been modeled with two-step chemistry and structured two-dimensional CFD on arbitrary geometries. The results of the numerical simulations show good correspondence to the variety of phenomena observed in experiments. Thus the numerical simulation can be used to study detonation propagation in complex geometries. It provides a tool for the design of safety devices and aids experimental investigations.
Similar content being viewed by others
References
Benedick, W. B., Knystautas, R., Lee, J. (1983). Large scale experiments on the transmission of fuel-air detonations from two-dimensional channels, presented at the 9th ICDERS
Boris, J., Book, D. (1976). Flux corrected transport. III. minimal-error FCT algorithms. Journal of Computational Physics, pages 397–431. 20
Bourlioux, A. (1991). Numerical Study of Unstable Detonations. PhD thesis, Princeton University
Desbordes, D. (1988). Transmission of Overdriven Plane Detonations: Critical Diameter as a Function of Cell Regularity and Size Progress in Astronautics and Aeronautics, volume 114, pages 170–185
Edwards, D. H., Thomas, G. O., Nettleton, M. A. (1979). The diffraction of a planar detonation wave at an abrupt area change. J. Fluid Mech., 95 Part 1: 79–96
Fletcher, C. A. J. (1988). Computational Techniques for Fluid Dynamics. Springer Verlag
Jones, D., Sichel, M., Oran, E. (1995). Reignition of detonations by reflected shocks. Shock Waves, 5:47–57
Lee, J. H. S. (1984), Dynamic parameters of gaseous detonations, Ann. Rev. Fluid Mech., 16: 311–336
Liu, Y. K., Lee, J. H. S., Knystautas, R. (1984), Effect of geometry on the transmition detonation through an orifice, Combustion and Flame, (56):215–225
Mitrofanov, V. V., Soloukhin, R. I. (1965). The diffraction of multifront detonation waves, Soviet Physics-Doclady, 9(12):1055–1058
Oppenheim, A. K., Soloukhin, R. I. (1973), Experiments in gasdynamics of explosions, Ann. Rev. Fluid Mech., 5:31–58
Oran, E., Boris, J. P., Kailasanath, K. (1991), Studies of Detonation Initiation, Propagation and Quenching Progress in Astronautics and Aeronautics, volume 135,
Oran, E., Boris, J. P., Young, T. R., Flanigan, J. M., Picone, M., Burks, T. (1980, Simulations of gas phase detonations: Introduction of an induction parameter model, NLR memorandum report 4255
Quirk, J. J. (1994), Combustion in High-Speed Flows, pages 575–696, Kluwer Academic Publishers
Schöffel, S., Ebert, F. (1988), Numerical Analysis concerning the spatial Dynamics of an initially plane gaseous ZDN Detonation, Progress in Astronautics and Aeronautics, volume 114, pages 3–31
Taki, S., Fujiwara, T. (1978), Numerical analysis of two-dimensional non-steady detonations. AIAA, 16(1):73–77
Taki, S., Fujiwara, T. (1982), Numerical simulation of triple shock behavior of gaseous detonation, In 18th Symposium (Int.) on Combustion, pages 1671–1681. The Combustion Institute
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Pantow, E.G., Fischer, M. & Kratzel, T. Decoupling and recoupling of detonation waves associated with sudden expansion. Shock Waves 6, 131–137 (1996). https://doi.org/10.1007/BF02510993
Received:
Accepted:
Issue Date:
DOI: https://doi.org/10.1007/BF02510993