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T-stress in orthotropic functionally graded materials: Lekhnitskii and Stroh formalisms

机译:正交各向异性功能梯度材料中的T应力:Lekhnitskii和Stroh形式主义

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摘要

A new interaction integral formulation is developed for evaluating the elastic T-stress for mixed-mode crack problems with arbitrarily oriented straight or curved cracks in orthotropic nonhomogeneous materials. The development includes both the Lekhnitskii and Stroh formalisms. The former is physical and relatively simple, and the latter is mathematically elegant. The gradation of orthotropic material properties is integrated into the element stiffness matrix using a "generalized isoparametric formulation" and (special) graded elements. The specific types of material gradation considered include exponential and hyperbolic-tangent functions, but micromechanics models can also be considered within the scope of the present formulation. This paper investigates several fracture problems to validate the proposed method and also provides numerical solutions, which can be used as benchmark results (e.g. investigation of fracture specimens). The accuracy of results is verified by comparison with analytical solutions.
机译:开发了一种新的相互作用积分公式,用于评估正交各向异性非均质材料中任意取向的直形或弯曲裂纹的混合模式裂纹问题的弹性T应力。开发包括Lekhnitskii和Stroh形式主义。前者是物理上的并且相对简单,而后者在数学上是优雅的。使用“广义等参公式”和(特殊)分级元素,将正交异性材料性能的等级集成到元素刚度矩阵中。所考虑的材料渐变的特定类型包括指数函数和双曲线正切函数,但是在本发明的范围内也可以考虑微力学模型。本文研究了几个断裂问题以验证所提出的方法,并提供了数值解,可以用作基准结果(例如,对断裂样本进行研究)。通过与分析解决方案进行比较来验证结果的准确性。

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