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A unified definition of stress intensity factors for cracks/corners/interface cracks/interface corners in anisotropic/piezoelectric/viscoelastic materials

机译:各向异性/压电/粘弹性材料中裂缝/角落/界面裂缝/界面角落的应力强度因子的统一定义

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To have a definition covering all the possible situations of singular orders (real or complex, distinct or repeated), the matrix form near tip solutions of interface corners written by the Stroh's complex variable formalism of anisotropic elasticity were employed in this paper. Starting from the matrix form near tip solutions for anisotropic elastic materials, identical mathematical expressions were applied to the cases of piezoelectric materials and viscoelastic materials by the ways such as the expansion of the elastic properties to include the piezoelectric effects, and the use of the Laplace transform to make the viscoelastic stress-strain relations look like linear elastic materials. The stress intensity factors defined through the matrix form expression are therefore unified for several different situations. With this unified definition, some special cases are reduced and compared with the definitions proposed in the literature.
机译:为了使定义涵盖奇异订单的所有可能情况(真实的或复杂,不同或重复),本文采用了通过STROH复杂的可变性形式主义写入的界面角附近的基质形式。本文采用了各向异性弹性的界面角。从尖端形式的基质形式开始,对各向异性弹性材料的溶液,通过诸如弹性性质的扩展来包括压电效应的方式,以及拉普拉斯的使用,将相同的数学表达应用于压电材料和粘弹性材料的情况。变换使粘弹性应力 - 应变关系看起来像线性弹性材料。因此,通过基质形式表达​​定义的应力强度因子统一用于几种不同情况。通过这种统一的定义,减少了一些特殊情况,并与文献中提出的定义进行了比较。

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