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Analysis of a propagating crack in functionally graded materials with property variation angled to crack direction

机译:功能梯度与裂纹方向成角度的功能梯度材料中扩展裂纹的分析

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The stress and displacement fields for a crack propagating in functionally graded materials (FGMs) with property variation angled to crack direction are obtained. The FGMs have a linear variation of shear modulus with a constant density and Poisson's ratio. The solutions for higher order terms in the dynamic equilibriums are obtained by transforming the general differential equations to Laplace's equations. Using the stress fields, the effects of the nonhomogeneity and the angled properties on stress components are investigated. In addition to, the contours of the constant maximum shear stress around the static and propagating crack tip are generated. The contours of the constant maximum shear stress around the static and propagating crack tip tilt toward the property gradation direction.
机译:获得了在功能梯度材料(FGM)中传播的裂纹的应力和位移场,其特性变化与裂纹方向成角度。 FGM具有恒定密度和泊松比的剪切模量线性变化。通过将一般微分方程转换为拉普拉斯方程,可以获得动态平衡中更高阶项的解。利用应力场,研究了非均匀性和成角度特性对应力分量的影响。另外,在静态和扩展裂纹尖端周围产生恒定最大剪切应力的轮廓。静态和扩展裂纹尖端周围恒定最大剪切应力的轮廓朝着属性渐变方向倾斜。

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