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首页> 外文期刊>Engineering analysis with boundary elements >A meshless local boundary integral equation method for dynamic anti-plane shear crack problem in functionally graded materials
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A meshless local boundary integral equation method for dynamic anti-plane shear crack problem in functionally graded materials

机译:功能梯度材料中动态反平面剪切裂纹问题的无网格局部边界积分方程法

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This paper presents a meshless local boundary integral equation method (LBIEM) for dynamic analysis of an anti-plane crack in functionally graded materials (FGMs). Local boundary integral equations (LBIEs) are formulated in the Laplace-transform domain. The static fundamental solution for homogeneous elastic solids is used to derive the local boundary-domain integral equations, which are applied to small sub-domains covering the analyzed domain. For the sub-domains a circular shape is chosen. and their centers, the nodal points, correspond to the collocation points. The local boundary-domain integral equations are solved numerically in the Laplace-transform domain by a meshless method based on the moving least-squares (MLS) scheme. Time-domain solutions are obtained by using the Stehfest's inversion algorithm. Numerical examples are given to show the accuracy of the proposed meshless LBIEM. (C) 2005 Elsevier Ltd. All rights reserved.
机译:本文提出了一种无网格局部边界积分方程方法(LBIEM),用于动态分析功能梯度材料(FGM)中的反平面裂纹。在Laplace变换域中制定了局部边界积分方程(LBIE)。均质弹性固体的静态基本解用于导出局部边界域积分方程,该方程适用于覆盖所分析域的小子域。对于子域,选择圆形。它们的中心(节点)对应于并置点。通过基于移动最小二乘(MLS)方案的无网格方法,在Laplace变换域中数值求解局部边界域积分方程。时域解是通过使用Stehfest的反演算法获得的。数值算例表明了所提出的无网格LBIEM的准确性。 (C)2005 Elsevier Ltd.保留所有权利。

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