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陈理性力学IV.本构方程

hen Rational Mechanics IV. Constitutive Equations

中文摘要英文摘要

The way to derive elastic constitutive equations is applied to elastoplastic deformation. Two measurable plasticity parameters are introduced. The obtained constitutive equation improves the classical elastoplastic constitutive equation in that it takes the maximum loading point as the reference point, while the classical elastoplastic constitutive equation takes the last plastic configuration as reference. Further more, the constitutive equations for incremental deformation is given for the multiplicative decomposition of plasticity and elasticity and the integral form of deformation.

The way to derive elastic constitutive equations is applied to elastoplastic deformation. Two measurable plasticity parameters are introduced. The obtained constitutive equation improves the classical elastoplastic constitutive equation in that it takes the maximum loading point as the reference point, while the classical elastoplastic constitutive equation takes the last plastic configuration as reference. Further more, the constitutive equations for incremental deformation is given for the multiplicative decomposition of plasticity and elasticity and the integral form of deformation.

肖建华

力学材料科学

constitutive equations incremental deformation elastoplastic deformation deformation energy

constitutive equations incremental deformation elastoplastic deformation deformation energy

肖建华.陈理性力学IV.本构方程[EB/OL].(2007-02-06)[2025-07-09].http://www.paper.edu.cn/releasepaper/content/200702-85.点此复制

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