双材料系统中可分离HRR解的有限元法

Ningsheng Zhang, P. Joseph, A. Kaya
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引用次数: 0

摘要

几何和/或材料不连续点处的可分奇异特征解由有限元法确定。该方法适用于Pageau et al.(1995)所示的n-材料各向异性弹性行为,也适用于n-材料各向同性幂律硬化行为,包括平面应力的复特征值情况,如Zhang和Joseph (1996a,b,c)所示。非线性问题的可分离HRR解仅限于所有材料具有相同硬化指数的情况。本文用几个与金属基板上的陶瓷涂层相关的例子来证明这些能力。这些例子包括裂纹接触各向同性-正交异性界面的弹性情况,以及双材料系统的幂律硬化情况。同时考虑平面应变和平面应力解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Finite Element Method for Separable HRR Solutions in Bi-Material Systems
Separablesingular eigensolutions at points of geometric and/or material discontinuity are determined by the finite element method. The method is applicable to n-material anisotropic elastic behavior as shown by Pageau et al. (1995), and to n-material isotropic power-law hardening behavior, including the case of complex eigenvalues for plane stress, as shown by Zhang and Joseph (1996a,b,c). Separable HRR solutions for the nonlinear problem are limited to cases whereall materials have the same hardening exponent. This paper demonstrates these capabilities with several examples that have relevance to ceramic coatings on metal substrates. The examples include the elastic case of a crack touching an isotropic-orthotropic interface, and several power-law hardening cases for bi-material systems. Both plane strain and plane stress solutions are considered.
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