A large strain anisotropic elastoplastic continuum theory for nonlinear kinematic hardening and texture evolution

被引：18

作者：

Javier Montans, Francisco ^{[1
]}

Maria Benitez, Jose ^{[1
]}

Angel Caminero, Miguel ^{[2
]}

机构：

[1] Univ Politecn Madrid, Escuela Tecn Super Ingenieros Aeronaut, E-28040 Madrid, Spain

[2] Univ Castilla La Mancha, Escuela Tecn Super Ingenieros Ind, E-13071 Ciudad Real, Spain

来源：

MECHANICS RESEARCH COMMUNICATIONS | 2012年 / 43卷

关键词：

Large strains; Logarithmic strains; Hyperelasticity; Texture evolution; Nonlinear kinematic hardening; PLASTIC SPIN; LOGARITHMIC STRAIN; FINITE DEFORMATION; FORMULATION; STRESS; ALGORITHM; ROTATION;

D O I：

10.1016/j.mechrescom.2012.03.001

中图分类号：

O3 [力学];

学科分类号：

08 ; 0801 ;

摘要：

In this paper we present a continuum theory for large strain anisotropic elastoplasticity based on a decomposition of the modified plastic velocity gradient into energetic and dissipative parts. The theory includes the Armstrong and Frederick hardening rule as well as multilayer models as special cases even for large strain anisotropic elastoplasticity. Texture evolution may also be modelled by the formulation, which allows for a meaningful interpretation of the terms of the dissipation equation. (C) 2012 Elsevier Ltd. All rights reserved.

引用

页码：50 / 56

页数：7

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