Experimental and numerical study of the interaction between a planar shock wave and a square cavity

Author:

Igra O.,Falcovitz J.,Reichenbach H.,Heilig W.

Abstract

The interaction of a planar shock wave with a square cavity is studied experimentally and numerically. It is shown that such a complex, time-dependent, process can be modelled in a relatively simple manner. The proposed physical model is the Euler equations which are solved numerically, using the second-order-accurate high-resolution GRP scheme, resulting in very good agreement with experimentally obtained findings. Specifically, the wave pattern is numerically simulated throughout the entire interaction process. Excellent agreement is found between the experimentally obtained shadowgraphs and numerical simulations of the various flow discontinuities inside and around the cavity at all times. As could be expected, it is confirmed that the highest pressure acts on the cavity wall which experiences a head-on collision with the incident shock wave while the lowest pressures are encountered on the wall along which the incident shock wave diffracts. The proposed physical model and the numerical simulation used in the present work can be employed in solving shock wave interactions with other complex boundaries.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference8 articles.

1. Ben-Artzi, M. & Falcovitz, J. 1986 An upwind second-order scheme for compressible duct flows.SIAM J. Sci. Statist. Comput. 7,744–768.

2. Bazhenova, T. V. , Gvozdeva, L. G. , Lagutov, Yu. P. & Rayevsky, D. K. 1990 Nonstationary interaction of a shock wave with shallow cavity. In Current Topics in Shock Waves (ed. Y. W. Kim ).AIP Conf. Proc. 208.American Institute of Physics.

3. Strang, G. 1968 On the construction and comparison of difference schemes.SIAM J. Numer. Anal. 5,506–517.

4. Ben-Dor, G. 1991 Shock Wave Reflection Phenomena. Springer

5. Falcovitz, J. & Ben-Artzi, M. 1995 Recent developments of the GRP method.JSME Intl J. B38,497–517.

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