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首页> 外文期刊>Journal of applied and industrial mathematics >Differentiation of the Energy Functional in the Equilibrium Problem for a Timoshenko Plate with a Crack on the Boundary of an Elastic Inclusion
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Differentiation of the Energy Functional in the Equilibrium Problem for a Timoshenko Plate with a Crack on the Boundary of an Elastic Inclusion

机译:弹性夹杂物边界裂缝对TIMOSHONKO板的平衡问题的能量功能的分化

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摘要

Under consideration is the equilibrium of a composite plate containing a through vertical crack of variable length at the interface between thematrix and the elastic inclusion. The deformation of the matrix is described by the Timoshenko model, and the deformation of the elastic inclusion, by the Kirchhoff-Love model. Some formula is obtained for the derivative of the energy functional with respect to the crack length.
机译:正在考虑的是含有通过垂直裂纹的复合板的平衡,在界面之间的界面和弹性包涵体之间的界面处。 矩阵的变形由Timoshenko模型描述,并通过Kirchhoff-Love模型进行弹性包容性的变形。 对于相对于裂缝长度的能量函数的衍生物获得一些配方。

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