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A moving mode-III crack in functionally graded piezoelectric material: permeable problem

机译:功能梯度压电材料中的III型运动裂纹:渗透问题

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In this paper a moving mode-III crack in functionally graded piezoelectric materials (FGPM) is studied. The crack surfaces are assumed to be permeable. The governing equations for FGPM are solved by means of Fourier cosine transform. The mathematical formulation for the permeable crack condition is derived as a set of dual integral equations, which, in turn, are reduced to a Fredholm integral equation of the second kind. The results obtained indicate that the stress intensity factor of moving crack in FGPM depends only on the mechanical loading. The gradient parameter of the FGPM and the moving velocity of the crack do have significant influence on the dynamic stress intensity factor. (C) 2002 Elsevier Science Ltd. All rights reserved. [References: 18]
机译:本文研究了功能梯度压电材料(FGPM)中的III型运动裂纹。假定裂纹表面是可渗透的。 FGPM的控制方程通过傅立叶余弦变换求解。渗透裂缝条件的数学公式是由一组对偶积分方程组导出的,对偶积分方程组又简化为第二类Fredholm积分方程。所得结果表明,FGPM中运动裂纹的应力强度因子仅取决于机械载荷。 FGPM的梯度参数和裂纹的移动速度确实对动应力强度因子有重要影响。 (C)2002 Elsevier ScienceLtd。保留所有权利。 [参考:18]

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