Higher Order Singularities and Their Energetics in Elastic-Plastic Fracture

In Jun, Yongwoo Lee, S. Im
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Abstract

The higher order singularities[1] are systematically examined, and discussed are their complementarity relation with the nonsingular eigenfunctions and their relations to the configurational forces like J-integral and M-integral. By use of the so-called two state conservation laws[2] or interaction energy, originally proposed by Eshelby[3] and later treated by Chen and Shield[4], the intensities of the higher order singularities are calculated, and their roles in elastic-plastic fracture are investigated. Numerical examples are presented for illustration.
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弹塑性断裂中的高阶奇点及其能量学
系统地研究了高阶奇异性[1],讨论了它们与非奇异本征函数的互补关系以及它们与构型力如j积分和m积分的关系。利用最初由Eshelby[3]提出,后来由Chen和Shield[4]处理的所谓的双态守恒定律[2]或相互作用能,计算了高阶奇点的强度,并研究了它们在弹塑性断裂中的作用。文中给出了数值算例进行说明。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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