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FINITE FRACTURE MECHANICS ― APPLICATION TO THE ONSET OF A CRACK AT A BIMATERIAL CORNER

机译:有限断裂力学―在双拐角处裂纹产生中的应用

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摘要

As emphasized by one of the authors in a recent paper (Leguillon 2001), energy and strength criteria are necessary conditions for fracture but neither one nor the other are sufficient. The incremental form of the energy criterion (the foundation of Finite Fracture Mechanics) gives a lower bound of admissible crack lengths. On the contrary, the strength criterion leads to an upper bound. The consistency between these two conditions provides a general form of a criterion for crack nucleation. There is a fair agreement with experiments on notched homogeneous materials (Dunn et al. 1997). This paper is dedicated to the extension of the previous results to bimaterial corners. Multiple singular modes must now be accounted for and a generalized concept of mode mixity is necessary. Comparisons with experiments remain quite good.
机译:正如一位作者在最近的一篇论文(Leguillon 2001)中所强调的那样,能量和强度标准是断裂的必要条件,但任何一个都不足以满足断裂要求。能量准则的增量形式(有限断裂力学的基础)给出了容许裂纹长度的下限。相反,强度标准导致上限。这两个条件之间的一致性提供了裂纹成核标准的一般形式。与有缺口的均质材料的实验有一个合理的共识(Dunn等,1997)。本文致力于将先前的结果扩展到双材料角。现在必须考虑多个奇异模式,并且必须有广义的模式混合概念。与实验的比较仍然很好。

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