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Complex variable solution of plane problem for functionally graded materials

机译:功能分级材料的平面问题的复杂变量解决方案

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In recent years, there has been an extensive research interest on the functionally graded materials (FGMs). FGMs, unlike laminated or layered composites, provide continuously varying properties in a definable direction. From the viewpoint of continuum mechanics, FGMs are nonhomogeneous. Though numerous papers are concerned with design, fabrication, and simulation of FGMs [1,2], theoretical analysis is still lack due to the complexity of the problem. Erdogan and co-workers [3-5] studied the crack problem for the nonhomogeneous elastic medium under mechanical loadings. They assumed that the Poission's ratio of the medium was constant and the Young's modulus E varied exponentially with the coordinate parallel to the crack. Noda, Jin and Batra [6,7] considered the temperature field and thermal stresses by further assuming exponential variations of thermal properties. In these works, the stress intensity factors were obtained using integral transformation and integral equation method.
机译:近年来,对功能分级材料(FGMS)进行了广泛的研究兴趣。与层叠或分层复合材料不同,在可定义方向上提供连续变化的特性FGM。从连续内力学的角度来看,FGM是非均匀的。虽然众多论文涉及FGMS的设计,制造和模拟[1,2],但由于问题的复杂性,理论分析仍然缺乏。埃尔多安和同事[3-5]研究了机械载荷下的非均匀弹性介质的裂纹问题。他们认为,介质的遗传率是恒定的,并且杨氏模量E与平行于裂缝的坐标呈指数级变。 Noda,Jin和Batra [6,7]通过进一步假设热性能的指数变化来考虑温度场和热应力。在这些作品中,使用整体变换和整体方程方法获得应力强度因子。

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