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Timoshenko Thin Inclusions in an Elastic Body with Possible Delamination

机译:Timoshenko弹性体内的薄夹杂物,可能会分层

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The development of composite materials with fine fibers necessitates modeling of equilibrium problems of elastic bodies containing fine inclusions. It is known that inclusions can delaminate and form a crack on the inclusion boundary. In this case, in simulations it is important to choose boundary conditions on the crack faces. In this paper, the inequalities that prevent mutual penetration of the crack faces are used as boundary conditions. In order to explore similar models, one can refer to monograph [1], where the corresponding bibliography is given. Note that the classical approach to the description of cracks in elastic bodies is characterized by linear boundary conditions of equalities on the crack faces [2, 3].
机译:具有细纤维的复合材料的发展需要对包含细小内含物的弹性体的平衡问题进行建模。众所周知,夹杂物会分层并在夹杂物边界上形成裂纹。在这种情况下,在仿真中,选择裂纹面的边界条件非常重要。在本文中,将防止裂纹面相互渗透的不等式用作边界条件。为了探索类似的模型,可以参考专着[1],其中给出了相应的参考书目。注意,描述弹性体中裂纹的经典方法的特征是在裂纹面上具有相等的线性边界条件[2,3]。

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