On the Theory of Shock Waves in Isotropic Hardening Plastic Media

Author:

Sadovskii V. M.1

Affiliation:

1. Institute of Computational Modelling SB RAS

Abstract

Based on the thermomechanical model of plastic deformation of an elastically compressible isotropic hardening medium, the system of relations for describing plastic shock waves of finite amplitude is obtained, which satisfies the maximum entropy production principle at the front of strong discontinuity. A classification of admissible shock-wave transitions is performed within the framework of the model of isotropic hardening under the von Mises plasticity condition.

Publisher

The Russian Academy of Sciences

Reference14 articles.

1. Bykovtsev G.I., Kretova L.D. Shock wave propagation in elastic-plastic media // JAMM, 1972, vol. 36, no. 1, pp. 94–103.

2. Burenin A.A., Bykovtsev G.I., Rychkov V.A. Surfaces of velocity discontinuities in the dynamics of irreversibly compressible media // Problems of Continuum Mechanics (Problemy mekhaniki sploshnyh sred: Sb. nauch. tr.). Vladivostok: IACP FEB RAS, 1996. pp. 116–127. (in Russian)

3. Burenin A.A., Dudko O.V., Semenov K.T. Conditions for the existence of discontinuity surfaces of irreversible strains in elastoplastic media // J. Appl. Mech. Tech. Phys., 2009, vol. 50, no. 5, pp. 878–885.

4. Sadovskii V.M. Discontinuous Solutions in Dynamic Elastic-Plastic Problems. Moscow: Fizmatlit, 1997. 208 p. (in Russian)

5. Sadovskii V.M. Toward a theory of the propagation of elastoplastic waves in strain-hardening media // J. Appl. Mech. Tech. Phys., 1994, vol. 35, no. 5, pp. 798–804.

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