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An interface crack moving between magnetoelectroelastic and functionally graded elastic layers

机译:在磁电弹性层和功能梯度弹性层之间移动的界面裂纹

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A constant crack moving along the interface of magnetoelectroelastic and functionally graded elastic layers under anti-plane shear and in-plane electric and magnetic loading is investigated by the integral transform method. Fourier transforms are applied to reduce the mixed boundary value problem of the crack to dual integral equations, which are expressed in terms of Fredholm integral equations of the second kind. The singular stress, electric displacement and magnetic induction near the crack tip are obtained asymptotically and the corresponding field intensity factors are defined. Numerical results show that the stress intensity factors are influenced by the crack moving velocity, the material properties, the functionally graded parameter and the geometric size ratios. The propagation of the moving crack may bring about crack kinking, depending on the crack moving velocity and the material properties across the interface.
机译:通过积分变换方法研究了在反平面剪切和平面内电磁载荷作用下沿磁电弹性层和功能梯度弹性层界面移动的恒定裂纹。应用傅里叶变换将裂纹的混合边值问题简化为对偶积分方程,用第二类Fredholm积分方程表示。渐近获得裂纹尖端附近的奇异应力,电位移和磁感应,并定义了相应的场强因子。数值结果表明,应力强度因子受裂纹移动速度,材料性能,功能梯度参数和几何尺寸比的影响。运动裂纹的传播可能会导致裂纹扭结,这取决于裂纹的移动速度和界面上的材料特性。

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