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A micromechanical-statistical model based on hypersingular boundary integral equations for analyzing a pair of parallel interfaces weakened by antiplane micro-cracks

机译:基于超奇异边界积分方程的微力学-统计模型,用于分析因反平面微裂纹而削弱的一对平行界面

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The estimation of the effective stiffness coefficients of a pair of microscopically damaged interfaces in a trimaterial under antiplane deformations is considered here. The trimaterial is made of a thin elastic layer sandwiched between two elastic half-spaces. The parallel planar interfaces are modeled as containing periodic arrays of randomly generated micro-cracks. The micromechanical-statistical model of the interfaces is formulated and numerically solved in terms of hypersingular boundary integral equations in which the displacement jumps across the micro-cracks are unknown functions. The numerical results obtained from the model demonstrate that the effective stiffness coefficients are influenced by the elastic moduli of the trimaterial, the thickness of the elastic layer and the densities of the micro-cracks. (C) 2015 Elsevier Ltd. All rights reserved.
机译:这里考虑在反平面变形下三材料中一对微观损坏的界面的有效刚度系数的估计。三材料由夹在两个弹性半空间之间的薄弹性层制成。平行平面界面被建模为包含随机产生的微裂纹的周期性阵列。根据超奇异边界积分方程,建立了界面的微力学统计模型,并对其进行了数值求解,在该方程中,跨微裂纹的位移跳跃是未知函数。从模型获得的数值结果表明,有效刚度系数受三材料的弹性模量,弹性层的厚度和微裂纹的密度影响。 (C)2015 Elsevier Ltd.保留所有权利。

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