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The Analysis of Three-dimensional Stress Singularities by using A Quasi-spherical Coordinate System

机译:准球坐标系的三维应力奇异性分析

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To avoid the inherent singularity of the spherical coordinates at their poles, a quasi-spherical coordinate system is developed. In this coordinate system, a finite element procedure is proposed to determine the three-dimensional singularities of stress at three-dimensional vertices in which the Cartesian displacement fields are proportional to the (+1)-th power of the distance from the vertices. The resulting global equation is a second order characteristic matrix equation. Two demonstrating problems are investigated. It can be seen that the formulation yield satisfactory results.
机译:为了避免球坐标在其极点处固有的奇异性,开发了一个准球坐标系。在该坐标系中,提出了一种有限元程序来确定三维顶点处的三维应力奇异点,其中笛卡尔位移场与到顶点的距离的(+1)幂成比例。所得的整体方程是二阶特征矩阵方程。研究了两个证明问题。可以看出,该制剂产生令人满意的结果。

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