首页> 外文会议>Third International Conference on Advances in Steel Structures Vol.2, Dec 9-11, 2002, Hong Kong, China >A HIGHER ORDER FORMULATION FOR GEOMETRICALLY NONLINEAR SPACE BEAM ELEMENT
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A HIGHER ORDER FORMULATION FOR GEOMETRICALLY NONLINEAR SPACE BEAM ELEMENT

机译:几何非线性空间梁单元的高阶公式

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This paper describes a consistent incremental tangent stiffness matrix for geometrically nonlinear analysis of space beam element. In this refined finite element formulation, two deformation matrices due to axial force and moment, which represent the higher order effects of the deformations in element, are derived. These matrices are the functions of element deformations and incorporated with the coupling among axial, lateral and torsional deformation's. These proposed matrices are used together with linear and geometric stiffness for beam elements to analyze deflection behavior of space frames comprising members with negligible sectorial warping. Numerical examples show that the proposed element is accurate and efficient in predicting the nonlinear behavior, such as axial-torsional and lateral-torsional buckling of space frame even when less elements are used to model a member.
机译:本文描述了一个一致的增量切线刚度矩阵,用于空间梁单元的几何非线性分析。在这种改进的有限元公式中,推导了两个由轴向力和力矩引起的变形矩阵,它们代表了单元变形的高阶效应。这些矩阵是单元变形的函数,并与轴向,横向和扭转变形之间的耦合结合在一起。这些提议的矩阵与梁单元的线性刚度和几何刚度一起用于分析包含扇形翘曲可忽略不计的构件的空间框架的挠曲行为。数值算例表明,所提出的单元在预测非线性行为(如空间框架的轴向扭转和横向扭转屈曲)方面是准确而有效的,即使使用较少的元素来建模一个构件也是如此。

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