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Theoretical modeling and analysis of thermal fracture of semi-infinite functionally graded materials with edge cracks

机译:具有边缘裂纹的半无限功能梯度材料热断裂的理论建模与分析

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摘要

The present investigation is devoted to a problem of the interaction of two edge cracks inclined arbitrary to the boundary of a non-homogeneous halfplane, which is a functionally graded layer on a homogeneous substrate. The functionally graded properties vary exponentially in thickness direction. One cycle of cooling from sintering temperature is considered. An approach based on integral equations is used and a solution is obtained, then the stress intensity factors are calculated and direction of the initial crack propagation is evaluated by using the maximum circumferential stress criterion. Influence of geometrical and material (inhomogeneity) parameters on the fracture characteristics is investigated. This study can serve as a part of the modeling of the fracture process in FGM coatings under cyclic heating-cooling thermal loading.
机译:本研究致力于两个边缘裂纹的相互作用问题,该边缘裂纹向非均匀半平面的边界倾斜,该非均匀半平面是均匀衬底上的功能梯度层。功能梯度特性在厚度方向上呈指数变化。考虑从烧结温度开始冷却的一个循环。使用基于积分方程的方法并获得解,然后使用最大周向应力准则计算应力强度因子并评估初始裂纹扩展的方向。研究了几何和材料(不均匀性)参数对断裂特性的影响。该研究可以作为FGM涂层在循环加热-冷却热负荷下断裂过程建模的一部分。

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