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The higher order asymptotic fields for anti-plane oblique crack with physical weak-discontinuity

机译:具有物理弱间断的反平面斜裂纹的高阶渐近场

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An Oblique anti-plane crack is studied with its tip at the physical weak-discontinuous line of the structure which is made up of homogeneous material and functionally graded materials (FGMs). The analytic solution of the higher order crack tip fields (similar to the Williams' solution of homogenous material) is obtained by applying the asymptotic series expansion. When non-homogeneous material parameters are degenerated, the solutions become the same as the asymptotic crack tip fields of the homogeneous material. Therefore, the solutions are the basic results of non-homogeneous fracture mechanics, and provide a theoretical basis for solving the fracture problems of one common structure with physical weak-discontinuity.
机译:研究了一种倾斜的反平面裂纹,其尖端位于结构的物理不连续不连续线上,该线由均质材料和功能梯度材料(FGM)组成。通过应用渐近级数展开获得高阶裂纹尖端场的解析解(类似于均匀材料的Williams解)。当退化非均质材料参数时,解变得与均质材料的渐近裂纹尖端场相同。因此,这些解是非均质断裂力学的基本结果,为解决具有物理非连续性的一种常见结构的断裂问题提供了理论基础。

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