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A generalized self-consistent Mori-Tanaka scheme for prediction of the effective elastic moduli of hybrid multiphase particulate composites

机译:预测混合多相颗粒复合材料有效弹性模量的广义自洽Mori-Tanaka方案

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摘要

A generalized self-consistent Mori-Tanaka method (GSCMTM) is developed in this paper. The method starts with the formulation of the problem of heterogeneous elasticity proposed by Dederichs and Zeller and incorporates the strain equivalence condition of Christensen's generalized self-consistent method (GSCM?) and Hill's interfacial operator theory into the evaluation of the strain concentration tensors of constituents. For a two-phase composite with spherical inclusions, the effective moduli predicted by GSCMTM coincide with those predicted by the Mori-Tanaka method (MTM). By a two-step homogenization technique, GSCMTM was successfully extended to multiphase composites. The effective moduli predicted by GSCMTM for multiphase hybrid particulate composites agree well with the existing theoretical and experimental results and can be expressed in a simple explicit form. [References: 27]
机译:本文提出了一种广义的自洽Mori-Tanaka方法(GSCMTM)。该方法首先从Dederichs和Zeller提出的非均质弹性问题的表述开始,然后将Christensen的广义自洽方法(GSCM?)的应变当量条件和Hill的界面算子理论纳入了成分的应变浓度张量的评估中。对于具有球形夹杂物的两相复合材料,GSCMTM预测的有效模量与Mori-Tanaka方法(MTM)预测的模量一致。通过两步均质技术,GSCMTM成功地扩展到多相复合材料。 GSCMTM预测的多相混合颗粒复合材料的有效模量与现有的理论和实验结果非常吻合,可以用简单的显式形式表示。 [参考:27]

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