首页> 外文会议>SMiRT 16;International conference on structural mechanics in reactor technology >FINITE-ELEMENT GEOMETRIC STIFFNESS MATRIX LUMPING BYNUMERICAL INTEGRATION FOR STABILITY ANALYSIS
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FINITE-ELEMENT GEOMETRIC STIFFNESS MATRIX LUMPING BYNUMERICAL INTEGRATION FOR STABILITY ANALYSIS

机译:有限元几何刚度矩阵集总的数值积分用于稳定性分析

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摘要

Using numerical integration in the formulation of the finite-element geometric stiffness matrix and placing movablernnodes at integration points causes the geometric stiffness matrix to become lumped or diagonal. The consistent geometricrnstiffness matrix which is a non-diagonal matrix, is normally used in the finite-element eigenvalue buckling problem. Alteringrnthe method to deliver a diagonal (lumped) geometric stiffness matrix simplifies the process of solving the eigenvalue problemrnand results in computational savings. The advantage of the diagonal geometric stiffness matrix, also called the lumped forcernstiffness matrix, is that it usually provides lower buckling loads than the magnitude of the true buckling load. As an examplernof the method, the lumped force stiffness matrix formulation using the numerical integration is presented for the beam, shell,rnand rectangular plate elements.
机译:在有限元几何刚度矩阵的公式中使用数值积分并将可移动节点放置在积分点会导致几何刚度矩阵成块或对角线。一致的几何刚度矩阵是一个非对角矩阵,通常用于有限元特征值屈曲问题。更改传递对角线(集总)几何刚度矩阵的方法可以简化求解特征值问题的过程,并节省计算量。对角线几何刚度矩阵(也称为集总力刚度矩阵)的优势在于,其屈曲载荷通常低于真实屈曲载荷的大小。作为方法的一个例子,提出了使用数值积分的集中力刚度矩阵公式,用于梁,壳,矩形和矩形板单元。

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