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An analytical solution for the effective thermal conductivity of composites with orthotropic matrices and interfacial thermal resistance based on a micromechanics approach

机译:一种有效导热系数的解析解   具有正交各向异性矩阵和界面热阻的复合材料   关于微观力学方法

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摘要

We obtained an analytical solution for the effective thermal conductivity ofcomposites composed of orthotropic matrices and spherical inhomogeneities withinterfacial thermal resistance using a micromechanics-based homogenization. Wederived the closed form of a modified Eshelby tensor as a function of theinterfacial thermal resistance. We then predicted the heat flux of a singleinhomogeneity in the infinite media based on the modified Eshelby tensor, whichwas validated against the numerical results obtained from the finite elementanalysis. Based on the modified Eshelby tensor and the localization tensoraccounting for the interfacial resistance, we derived an analytical expressionfor the effective thermal conductivity tensor for the composites by amean-field approach called the Mori-Tanaka method. Our analytical predictionmatched very well with the effective thermal conductivity obtained from finiteelement analysis with up to 10% inhomogeneity volume fraction.
机译:我们使用基于微力学的均质化方法,获得了由正交各向异性矩阵和具有界面热阻的球形不均匀性组成的复合材料的有效导热系数的解析解决方案。根据界面热阻推导了修改后的Eshelby张量的闭合形式。然后,我们基于改进的Eshelby张量预测了无限介质中单不均匀性的热通量,该热通量已通过有限元分析获得的数值结果进行了验证。基于修正的Eshelby张量和考虑界面阻力的局部张量,我们通过称为Mori-Tanaka方法的阿曼场方法得出了复合材料有效导热系数张量的解析表达式。我们的分析预测与有限元分析获得的有效导热率非常吻合,其中不均匀体积分数高达10%。

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