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Boundary element analysis of three dimensional nanoscale inhomogeneities

机译:三维纳米尺度不均匀性的边界元分析

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This work contains two parts, I.e. (1) the subdomain boundary element method (DBEM) and the GurtinMurdoch interface constitutive relation are used to investigate three dimensional (3D) nano-inhomogeneities; (2) under the condition of the same Poisson’s ratio for the inhomogeneities and matrix, an integral equation formulation only containing the interface displacements, I.e. no interface tractions, is proposed to carry out the stress analysis of 3D nano-inhomogeneities. The proposed integral equation formulation (called as SBEM) can simply be implemented in the analysis of 3D nano-inhomogeneities compared to the DBEM. This paper presents the component form of 3D Gurtin-Murdoch interface constitutive relation which can easily be used in the numerical implementation. Nine-node quadrilateral elements are adopted to discretize the interfaces among the matrix and nano-inhomogeneities. The results from two kinds of methods, I.e. DBEM and SBEM, are in good agreement with each other.
机译:这项工作包含两个部分,即(1)利用子域边界元方法(DBEM)和GurtinMurdoch界面本构关系研究三维(3D)纳米异质性; (2)在不均匀性和矩阵具有相同泊松比的条件下,仅包含界面位移的积分方程公式即没有界面牵引力,建议进行3D纳米异质性的应力分析。与DBEM相比,所提出的积分方程公式(称为SBEM)可以简单地在3D纳米异质性分析中实现。本文提出了3D Gurtin-Murdoch接口本构关系的组件形式,可以轻松地在数值实现中使用。采用九节点四边形元素离散化矩阵和纳米异质性之间的界面。来自两种方法的结果,即DBEM和SBEM彼此之间有着良好的协议。

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