Shock compression modeling of metallic single crystals: comparison of finite difference, steady wave, and analytical solutions

Author:

Lloyd Jeffrey T,Clayton John D,Austin Ryan A,McDowell David L

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications,Engineering (miscellaneous),Modelling and Simulation

Reference39 articles.

1. McQueen RG, Marsh SP, Taylor JW, Fritz JN, Carter WJ (1970) The equation of state of solids from shock wave studies. In: Kinslow R (ed) High velocity impact phenomena. Academic Press, New York, pp 293–417

2. Herrmann W, Hicks DL, Young EG (1971) Attenuation of elastic–plastic stress waves. In: Burke J, Weiss V (eds) Shock waves and the mechanical properties of solids. Syracuse University Press, New York, pp 23–63

3. Clifton R (1971) On the analysis of elastic visco-plastic waves of finite uniaxial strain. In: Burke J, Weiss V (eds) Shock waves and the mechanical properties of solids. Syracuse University Press, New York, pp 73–116

4. Johnson JN (1972) Calculation of plane-wave propagation in anisotropic elastic–plastic solids. J Appl Phys 43:2074–2082

5. Winey JM, Gupta YM (2006) Nonlinear anisotropic description for the thermomechanical response of shocked single crystals: inelastic deformation. J Appl Phys 99:023510

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