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首页> 外文期刊>Quarterly of Applied Mathematics >TWO STABLE-BY-HOMOGENIZATION MODELSIN SIMPLE SHEARING OF RATE-DEPENDENTNON-HOMOGENEOUS MATERIALS
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TWO STABLE-BY-HOMOGENIZATION MODELSIN SIMPLE SHEARING OF RATE-DEPENDENTNON-HOMOGENEOUS MATERIALS

机译:与速率无关的非均质材料简单剪切的两种均质均质化模型

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摘要

In this paper we study two models, the viscoplastic model and the thermo-viscous model, of rate-dependent non-homogeneous materials with non-oscillating strain-rate sensitivity submitted to simple quasistatic shearing. We prove that the two models are stable by homogenization, i.e. that the equations in both the heterogeneous problems and the homogenized one have the same form, and we give explicit formulas for the ho-mogenized (effective) coefficients. These formulas depend on the initial conditions, but not on the boundary conditions. Our theoretical results are illustrated by a numerical example.
机译:在本文中,我们研究了具有速率的非均质材料的两种模型,即粘塑性模型和热粘性模型,它们具有简单振荡的准静态剪切,且具有非振荡应变率敏感性。我们证明两个模型通过均质化是稳定的,即异质问题和均质化模型中的方程具有相同的形式,并且给出了均质(有效)系数的显式公式。这些公式取决于初始条件,而不取决于边界条件。数值例子说明了我们的理论结果。

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