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The solution of the plane problem of the theory of elasticity by the boundary elements method

机译:边界元素法的弹性理论的平面问题的解

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An approach to solving the biharmonic equation of the plane problem of the theory of elasticity by the numerical-analytical method of boundary elements is developed. The reduction of the two-dimensional problem to the one-dimensional one was carried out by the KantorovichVlasov method. Systems of fundamental orthonormal functions and the Green function are constructed without any restrictions on the nature of the boundary conditions. A numerical example of solving a plane problem by the boundary element method for a rectangular plate is considered. The results are compared with the data of finite element analysis in the ANSYS program and those obtained by A.V. Aleksandrov.
机译:开发了一种解决边界元数值分析方法的求解弹性理论的平面问题的方法。通过Kantorovichvlasov方法进行二维问题的二维问题的减少。构建基本正交功能和绿色功能的系统,没有任何限制边界条件的性质。考虑了求解矩形板的边界元件方法的求解平面问题的数值例。将结果与ANSYS程序中有限元分析的数据进行比较,并且由A.V获得的数据进行比较。 Aleksandrov。

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