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An equilibrium problem for an elastic plate with an inclined crack on the boundary of a rigid inclusion

机译:刚性夹杂物边界上具有倾斜裂纹的弹性板的平衡问题

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The problem of equilibrium of a Kirchhoff–Love elastic plate with an inclined crack on the boundary of a rigid inclusion is considered. On the crack faces, the nonpenetration conditions are set in the form of equations and inequalities. On the boundary of the rigid inclusion, an identity holds that describes the impact of external forces on the rigid part of the plate. Some variational formulation of the problem is studied, and also an equivalent boundary value problem is formulated. The passage to the limit is considered for a family of problems about a plate with an inclined crack on the boundary of an elastic inclusion as the parameter of inclusion rigidity tends to infinity.
机译:考虑了在刚性夹杂物的边界上具有倾斜裂纹的Kirchhoff-Love弹性板的平衡问题。在裂纹面上,非渗透条件以方程和不等式的形式设置。在刚性夹杂物的边界上,具有一个标识,该标识描述了外力对板的刚性部分的影响。研究了该问题的一些变分形式,并提出了等效边值问题。由于夹杂物刚度的参数趋向于无穷大,因此考虑到关于在弹性夹杂物的边界上具有倾斜裂纹的板的一系列问题,认为可以通过极限。

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