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Macrocrack-microcrack interaction in piezoelectric materials, part I: basic formulations and J-analysis

机译:压电材料中的微裂纹-微裂纹相互作用,第一部分:基本公式和J分析

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摘要

The macrocrack-microcrack interaction problem in transversely isotropic piezoelectric materials is studied. The microcracks near a macrocrack tip in the process zone are assumed to be parallel to the latter, while the poling direction of thepiezoelectric materials is assumed to be perpendicular to the cracks. Three kinds of elementary solutions with different crack configurations and under different loading conditions are given, from which the interaction problem is reduced to a system ofFredholm integral equations by using the pseudo-traction electric displacement method (abbreviated PTED). After the equations are solved numerically, the traditional mode I and mode II stress intensity factors and the electric displacement intensityfactor are evaluated. hi order to confirm the proposed method as well as the numerical results, a consistency check is proposed which is based on the J-integral analysis and provides a powerful tool to examine the numerical results. Thus, any mistakes are avoided since they would certainly lead to unsatisfied numerical results contrary to the check. It is concluded also that the disturbance of the near-tip electric field provides another source of shielding.
机译:研究了横观各向同性压电材料中的大裂纹-微裂纹相互作用问题。假定工艺区域中大裂纹尖端附近的微裂纹与后者平行,而压电材料的极化方向则垂直于裂纹。给出了三种不同裂纹形态,不同载荷条件下的基本解,利用伪牵引电位移法(简称PTED)将相互作用问题简化为Fredholm积分方程组。在对方程进行数值求解后,评估了传统的模式I和模式II应力强度因子以及电位移强度因子。为了确认所提出的方法和数值结果,提出了基于J-积分分析的一致性检查方法,并提供了一个强大的工具来检验数值结果。因此,避免了任何错误,因为它们肯定会导致与检查相反的不满意的数值结果。还可以得出结论,近端电场的干扰提供了另一种屏蔽源。

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