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Generic Overlapping Cracks in Polymers: Modeling of Interaction

机译:聚合物中的一般重叠裂纹:相互作用的建模

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This paper deals with modeling of the interaction in overlapping cracks that the authors have earlier identified to be generic to a wide range of polymeric systems (Ramasamy and Lesser, J Polym Sci B Phys, 2003). A complex stress function method is used for evaluating stress intensity factors for interacting cracks. The interaction between two parallel overlapping cracks is considered first. It is shown for this case that the stress intensity factor can fall below the threshold value when there is sufficient overlap, leading to arrest of crack growth at the overlapping tip. Then the interaction in a doubly periodic infinite array of cracks is considered. The interaction in the array is found to be non-linear. However, at a given stress level, the highest density of stable cracks is related to the threshold value for crack propagation K_(th) though a simple set of equations. It is also shown that in an infinite array of cracks, the energy release rate criterion for crack growth is different from the stress intensity factor criterion due to a reduced stiffness of the material.
机译:本文研究了重叠裂缝中相互作用的建模,作者早些时候已确定该重叠对于广泛的聚合物体系是通用的(Ramasamy和Lesser,J Polym Sci B Phys,2003)。复杂的应力函数方法用于评估相互作用的裂纹的应力强度因子。首先考虑两个平行重叠裂纹之间的相互作用。对于这种情况表明,当有足够的重叠时,应力强度因子可以降至阈值以下,从而导致在重叠尖端处的裂纹扩展被阻止。然后考虑了双周期性无限裂纹阵列中的相互作用。发现阵列中的相互作用是非线性的。然而,在给定的应力水平下,稳定裂纹的最高密度通过一组简单的方程与裂纹扩展的阈值K_(th)有关。还显示出在无限数量的裂纹中,由于材料的刚度降低,裂纹扩展的能量释放速率准则与应力强度因子准则不同。

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