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An iterative analytical model for heterogeneous materials homogenization

机译:异构材料均质化的迭代分析模型

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摘要

The purpose of this study was to establish a method based on an iterative scheme to approximate the numerical solution obtained from finite elements analysis for an RVE in two and three dimensions based on the homogenization concept for the assessment of the effective properties. The bounds of Hashin-Shtrilcman and Voigt-Reuss were considered in the iterative process based on an updating of the constitutive relations of these models respectively. In this study, by assumption, we took the particular case of the heterogeneous materials with several elastic isotopic phases. The output variables considered using the iterative process are the bulk, shear modulus and the thermal conductivity. We have found a fast convergence of the iterative solution to the numerical result with a suitable concordance between the two solutions at the final step.
机译:这项研究的目的是建立一种基于迭代方案的方法,该方法基于均质化概念对RVE的二维和三维有限元分析的数值解进行近似,以评估其有效性质。在分别更新这些模型的本构关系的基础上,在迭代过程中考虑了Hashin-Shtrilcman和Voigt-Reuss的边界。在本研究中,通过假设,我们采用了具有几个弹性同位素相的非均质材料的特殊情况。使用迭代过程考虑的输出变量是体积,剪切模量和热导率。在最后一步,我们发现了迭代解与数值结果的快速收敛,并且两个解之间具有适当的一致性。

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