Elastic-plastic boundaries in the propagation of plane and cylindrical waves of combined stress

Author:

Ting T. C. T.

Abstract

A general study is given of plane and cylindrical wave propagation of combined stress in an elastic-plastic medium. The coefficients of the governing differential equations, when written in matrix notation, are symmetric matrices and can be divided into submatrices each of which has a special form. The relations between the stresses on both sides of an elastic-plastic boundary are derived. Also presented are the restrictions on the speed of an elastic-plastic boundary.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics

Reference14 articles.

1. Plane waves in an elastic-plastic half-space due to combined surface pressure and shear;Bleich, H. H.;Trans. ASME Ser. E. J. Appl. Mech.,1966

2. Ning Nan, Elastic-plastic waves for combined stresses, Tech. Rep. No. 184, Dept. of Appl. Mech., Stanford University, Stanford, Calif., July 1968

3. T. C. T. Ting and Ning Nan, Plane waves due to combined compressive and shear stresses in a half-space, J. Appl. Mech. 36, 189–197 (1969)

4. Jeffrey T. Fong, Elastic-plastic wave in a half-space of a linearly work-hardening material for coupled shear loadings, Tech. Rept. No. 161, Div. of Eng. Mech., Stanford University, Stanford, Calif., May 1966

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