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An interaction integral and a modified crack closure integral for evaluating piezoelectric crack-tip fracture parameters in BEM

机译:用于评估BEM中压电裂纹尖端断裂参数的相互作用积分和改进的裂纹闭合积分

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摘要

To evaluate the crack-tip field intensity factors of a piezoelectric crack with any inclined angle, the current widely-used interaction integral method (I-integral) is here extended to the boundary element applications under some coordinate transformations. As well, a new modified crack closure integral method (MCCI) is proposed by considering the discontinuous quarter-point singular elements for the crack-face discretization arising from the dual boundary element method (BEM). This dual BEM involves the strongly singular displacement boundary integral equations (BIEs) for the external boundary and the hypersingular traction BIEs for the crack faces. The crack-tip fracture parameters evaluated by the I-integral and MCCI are verified by the existing analytical solutions and meanwhile, compared with those results achieved by the classical displacement extrapolation method and the J-integral. Three examples are presented to show the high accuracy of the interaction integral method and the improvement of MCCI for the piezoelectric crack problems.
机译:为了评估具有任意倾斜角度的压电裂纹的裂纹尖端场强因子,本文将当前广泛使用的相互作用积分方法(I-integral)扩展到在某些坐标转换下的边界元应用。同时,提出了一种新的改进的裂纹闭合积分方法(MCCI),该方法考虑了由双边界元方法(BEM)引起的裂纹面离散化的不连续四分之一点奇异元素。该双重BEM包含用于外部边界的强奇异位移边界积分方程(BIE)和用于裂纹面的超奇异牵引力BIE。通过I-积分和MCCI评估的裂纹尖端断裂参数已通过现有的解析解进行了验证,同时与经典位移外推法和J-积分获得的结果进行了比较。给出了三个例子来说明相互作用积分法的高精度和对压电裂纹问题的MCCI的改进。

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