Motion of an explosive-induced plane shock wave

Author:

Fickett W.

Abstract

A plane, unsupported, Chapman-Jouguet detonation in a condensed explosive drives a decelerating shock into a semi-infinite inert of lower shock impedance. A previously reported exact solution for a portion of this one-dimensional time-dependent problem is extended to the entire flow field, and some numerical results are given. The solution has the form of a small set of first-order ordinary differential equations for the shock, and a similar set for each particle path.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics

Reference9 articles.

1. Wave refraction at an interface;Ablow, C. M.;Quart. Appl. Math.,1960

2. W. E. Drummond, Explosive induced shock waves: Part 1, plane shock waves, J. Appl. Phys. 28, 1437–41 (1957)

3. V. N. Kondratev, I. V. Nemchinov, and B. D. Khristoforov, O zatukhanii v tverdom tele ploskikh udarnykh voln, vyzvannykh vzryvom (On the attenuation in a solid of a plane shock wave generated by explosive), Zh. Prikl. Mekh. Tekh. Fiz. 4, 61–65 (1968)

4. J. M. Walsh, Shock attenuation for an arbitrary impluse, General Atomic Division of General Dynamics Corp. Report GAMD-2341, June 19, 1961

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