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Variational formulations in fracture mechanics due to plasticity analogies

机译:由于可塑性的相似性,断裂力学中的变化公式

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The crack propagation problem for linear elastic fracture mechanics has been studied by several authors exploiting its analogy with standard dissipative systems theory (see e.g. [1, 2, 3, 4] ). This approach is here further advanced, by noting that Amestoy and Leblond Stress Intensity Factors (SIFs) asymptotic expansion [5] enjoys a Colonnetti's decomposition [6, 7] interpretation. As a consequence, minimum theorems are derived in terms of crack tip "quasi static velocity". They are reminiscent of Ceradini's theorem [8, 9] in plasticity.
机译:几位作者已经研究了线性弹性断裂力学的裂纹扩展问题,并利用标准耗散系统理论对其进行了类比(例如参见[1,2,3,4])。通过指出Amestoy和Leblond应力强度因子(SIF)渐近展开[5]享有科洛涅蒂分解[6,7]的解释,该方法在这里得到了进一步的发展。结果,根据裂纹尖端“准静态速度”得出了最小定理。它们让人联想到切拉迪尼定理[8,9]的可塑性。

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