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Scattering of harmonic anti-plane shear waves by two collinear cracks in functionally graded piezoelectric materials

机译:功能梯度压电材料中两个共线裂纹对谐波反平面剪切波的散射

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摘要

In the present paper, the dynamic behavior of two collinear cracks in the functionally graded piezoelectric material (FGPM) is investigated. It is assumed that the elastic moduli, piezoelectric constant, dielectric permittivity and mass density of the FGPM vary continuously as an exponential function, and that FGPM is under the anti-plane mechanical loading and in-plane electric loading. By using Fourier transform and defining the jumps of displacement and electric potential across the crack surface as the unknown functions, two pairs of dual integral equations are derived. To solve the dual integral equations, the jumps of the displacement and electric potential across the crack surface are expanded in a series of Jacobi polynomial. Numerical examples are provided to show the effects of material properties on the stress and electric displacement intensity factors.
机译:本文研究了功能梯度压电材料(FGPM)中两个共线裂纹的动力学行为。假设FGPM的弹性模量,压电常数,介电常数和质量密度作为指数函数连续变化,并且FGPM处于反面机械载荷和面内电载荷下。通过使用傅立叶变换并将裂纹表面上的位移和电势跳变定义为未知函数,得出了两对对偶积分方程。为了解决对偶积分方程,在一系列雅可比多项式中扩展了位移和跨裂纹表面的电势的跃迁。提供了数值示例,以显示材料特性对应力和电位移强度因子的影响。

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