Experimental and theoretical study of the stability of plane shock waves reflected normally from perturbed flat walls

Author:

Briscoe M. G.,Kovitz A. A.

Abstract

The rate of damping of perturbations on a shock wave reflected from a perturbed flat wall was measured in a shock tube. Incident shock wave Mach numbers of 1·45 and 1·09 in air together with sinusoidal and Gaussian wall perturbations were employed. These measurements were compared with a modified form of a linearized theory due to Zaidel (1960). The linearization was performed about the basic solution of a plane shock wave reflected normally from a flat wall.The rate of decay and the frequency and phase of oscillations agreed very well with the theoretical predictions; the amplitudes of the oscillations were some-what larger than predicted. The reflected shock shape was initially in good agreement with theory, but higher frequency perturbations on the reflected shock front caused deviations from the predicted shape after the shock front had travelled about one wall-wavelength away from the wall.The generally satisfactory agreement between theory and experiment supports the use of linearized analysis in predicting shock wave stability.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference14 articles.

1. Zaidel, R. M. 1960 Shock wave from a slightly curved piston J. Appl. Math. Mech. 24,316–27.

2. Sakharnov, A. D. , Zaidel, R. M. , Mineev, V. N. & Oleinik, A. G. 1965 Experimental investigation of shock waves and the mechanical properties of substances at high pressures and temperatures Soviet Physics-Doklady,9,1091–4.

3. Nikolaev, IU. M. 1965 Solution for a plane shock wave moving through a lightly curved interface of two media J. Appl. Math. Mech. 29,785–94.

4. Morse, P. M. & Feshbach, H. 1953 Methods of Theoretical Physics .New York:McGraw-Hill.

5. Mark, H. 1957 The interaction of a reflected shock wave with the boundary layer in a shock tube. Ph.D. Thesis,Cornell University. NACA-TM-1418 (1958). AFOSR-TN-57-345, AD-132-418.

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