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Multiple interacting planar cracks in an anisotropic multilayered medium under an antiplane shear stress: a hypersingular integral approach

机译:反平面剪切应力作用下各向异性多层介质中的多个相互作用平面裂纹:超奇异积分法

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The problem of determining the stress field around an arbitrary number of arbitrarily-located planar cracks in an anisotropic elastic half-space which adheres perfectly to an infinitely-long elastic strip is considered. The strip is made up of several layers of anisotropic materials which are perfectly bonded to one another. The multilayered medium is assumed to undergo an antiplane deformation. Suitable integral expressions are used to represent the displacement and the stress, leading to a system of hypersingular integral equations to be solved. For a specific example of the problem, which involves particular transversely-isotropic materials, the hypersingular integral equations are solved numerically, in order to calculate the relevant crack tip stress intensity factors.
机译:考虑了确定在各向异性弹性半空间中的任意数目的任意平面裂纹周围的应力场的问题,该各向异性弹性半空间完美地粘附于无限长的弹性带上。该条带由几层各向异性的材料组成,它们彼此完美地粘合在一起。假设多层介质经历了反平面变形。合适的积分表达式用于表示位移和应力,从而导致需要求解超奇异积分方程组。对于涉及特定横向各向同性材料的问题的特定示例,数值求解超奇异积分方程,以计算相关的裂纹尖端应力强度因子。

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