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Scattering of anti-plane stress waves by a crack in a non-homogeneous orthotropic medium

机译:非均质正交各向异性介质中裂纹对反平面应力波的散射

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摘要

Scattering of anti-plane harmonic waves by a finite crack in the functionally graded orthotropic medium is investigated by means of the Schmidt method. By using the Fourier transform and denning the jump of displacement components across the crack surface as the unknown function, a pair of dual integral equations are derived. To solve the dual integral equations, the jump of the displacement components across the crack surface is expanded in a series of Jacobi polynomial. The dynamic stress intensity factor is obtained as functions of the incident wavelength, gradient parameter of the functionally graded materials. Numerical examples are provided to show the effects of material properties upon the dynamic fracture behavior of the functionally graded materials.
机译:利用Schmidt方法研究了功能梯度正交各向异性介质中有限裂纹对反平面谐波的散射。通过使用傅立叶变换并将裂纹表面上位移分量的跳跃作为未知函数来确定,导出了一对对偶积分方程。为了解决对偶积分方程,在一系列Jacobi多项式中扩展了位移分量在裂纹表面上的跳跃。动态应力强度因数是入射波长,功能梯度材料的梯度参数的函数。提供了数值示例,以显示材料特性对功能梯度材料的动态断裂行为的影响。

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