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A refined finite element formulation for flexural and torsional buckling of beam-columns with finite rotations

机译:用于有限旋转的梁柱弯曲和扭转屈曲的改进的有限元公式

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This paper describes a consistent formulation of a tangent stiffness matrix for the geometrically nonlinear analysis of the space beam-column elements allowing for axial-flexural, lateral-torsional and axial-torsional buckling. In the proposed formulation, three deformation matrices are derived for moderately large rotations in practical three-dimensional space frames subjected to axial force and moments. These matrices are functions of the element deformations and include the coupling among axial, lateral and torsional deformations. The proposed matrices are used together with linear and geometric stiffness matrices for beam elements to study the large deflection behavior of space frames which comprise members with negligible warping effects. Numerical examples show that the proposed element formulation is accurate and efficient in predicting the nonlinear behavior of space frames even when only a few elements are used to model a member.
机译:本文描述了一个切线刚度矩阵的一致公式,用于空间梁-柱单元的几何非线性分析,允许轴向弯曲,横向扭转和轴向扭转屈曲。在提出的公式中,导出了三个变形矩阵,用于在实际的三维空间框架中承受轴向力和力矩的情况下进行适度的大旋转。这些矩阵是单元变形的函数,并且包括轴向,横向和扭转变形之间的耦合。所提出的矩阵与线性和几何刚度矩阵一起用于梁单元,以研究空间框架的大挠度行为,该空间框架包含具有可忽略的翘曲效应的构件。数值算例表明,即使仅使用几个元素对构件建模,所提出的元素公式在预测空间框架的非线性行为方面也是准确有效的。

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