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Analysis of a crack in a half-plane piezoelectric solid with traction-induction free boundary

机译:带有自由感应边界的半平面压电固体中的裂纹分析

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摘要

In this paper, the problem of a crack embedded in a half-plane piezoelectric solid with traction-induction free boundary is analyzed. A system of singular integral equations is formulated for the materials with general anisotropic piezoelectric properties and for the crack with arbitrary orientation. The kernel functions developed are in complex form for general anisotropic piezoelectric materials and are then specialized to the case of transversely isotropic piezoelectric materials which are in real form. The obtained coupled mechanical and electric real kernel functions may be reduced to those kernel functions for purely elastic problems when the electric effects disappear. The system of singular integral equations is solved numerically and the coupling effects of the mechanical and electric phenomena are presented by the generalized stress intensity factors for transversely isotropic piezoelectric materials. (c) 2007 Elsevier Ltd. All rights reserved.
机译:本文分析了一个带有牵引感应自由边界的半平面压电固体中嵌入裂纹的问题。为具有一般各向异性压电特性的材料和任意取向的裂纹制定了奇异积分方程组。对于一般的各向异性压电材料,所开发的核函数具有复杂的形式,然后专门用于实际形式的横向各向同性压电材料的情况。当电效应消失时,对于纯弹性问题,所获得的耦合的机械和电的真实核函数可以简化为那些核函数。数值求解奇异积分方程组,并通过横观各向同性压电材料的广义应力强度因子来表示机械现象和电现象的耦合效应。 (c)2007 Elsevier Ltd.保留所有权利。

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