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On Nonlinear Constitutive Relation of Foam Plastics

机译:泡沫塑料的非线性本构关系

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摘要

In this paper, a nonlinear constitutive relation of foam plastics is formulated. First, based on the "Eshelby equivalent inclusion method" and the "differential scheme" , effective moduli of a porous material with linear elastic matrix are derived. Then, a lower bound expression for the macroscopic strain potential of foam plastics is obtained. The polymeric matrix of this foam plastics is assumed to obey the Ramberg-Osgood relation. Finally, a method to give a more accurate expression for the macroscopic strain potential is developed"and a system of nonlinear ordinary differential equations is established. Solutions of these differential equations may be used to provide a more realistic prediction for nonlinear constitutive relation of foam plastics.
机译:本文提出了泡沫塑料的非线性本构关系。首先,基于“ Eshelby等效包含法”和“微分方案”,得出具有线性弹性矩阵的多孔材料的有效模量。然后,获得了泡沫塑料的宏观应变势的下界表达式。假定该泡沫塑料的聚合物基体符合Ramberg-Osgood关系。最后,开发了一种给出宏观应变势的更精确表达的方法,并建立了非线性常微分方程组。这些微分方程的解可用于为泡沫塑料的非线性本构关系提供更现实的预测。 。

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