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Hypersingular integral equation method for a three-dimensional crack in anisotropic electro-magneto-elastic bimaterials

机译:各向异性电磁弹性双材料中三维裂纹的超奇异积分方程法

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摘要

Using Green's functions, the extended general displacement solutions of a three-dimensional crack problem in anisotropic electro-magneto-elastic (EME) bimaterials under extended loads are analyzed by the boundary element method. Then, the crack problem is reduced to solving a set of hypersingular integral equations (HIE) coupled with boundary integral equations. The singularity of the extended displacement discontinuities around the crack front terminating at the interface is analyzed by the main-part analysis method of HIE, and the exact analytical solutions of the extended singular stresses and extended stress intensity factors (SIFs) near the crack front in anisotropic EME bimaterials are given. Also, the numerical method of the HIE for a rectangular crack subjected to extended loads is put forward with the extended crack opening dislocation approximated by the product of basic density functions and polynomials. At last, numerical solutions of the extended SIFs of some examples are obtained. (c) 2007 Elsevier Ltd. All rights reserved.
机译:利用格林函数,通过边界元方法分析了各向异性电磁电磁双材料在扩展载荷作用下三维裂纹问题的扩展一般位移解。然后,将裂纹问题简化为求解与边界积分方程耦合的一组超奇异积分方程(HIE)。用HIE的主体分析方法分析了裂纹前沿终止于界面的扩展位移间断点的奇异性,并给出了裂纹前沿附近扩展奇异应力和扩展应力强度因子(SIFs)的精确解析解。给出了各向异性的EME双材料。另外,提出了矩形裂纹承受扩展载荷的HIE的数值方法,其裂纹扩展位错由基本密度函数和多项式的乘积近似。最后,获得了一些实例的扩展SIF的数值解。 (c)2007 Elsevier Ltd.保留所有权利。

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