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The Elasto-plastic and Geometrically Nonlinear Finite Element Model of Space Beam Considering Restraint Torsion

机译:考虑约束扭转的空间梁弹塑性几何非线性有限元模型

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摘要

A new elasto-plastic and geometrically nonlinear finite element model of space beam considering restraint torsion and the coupling effect of deformations is presented in this paper. The warping restraint torsion and the coupling effect of deformation are considered in the displacement formulation of arbitrary point on the space beam. The geometrical relationship of arbitrary point is derived according to the definition of Green strain. The elasto-plastic and geometrically nonlinear finite element model of space beam is derived using Updated Lagrange description. The effect of axial force, shearing force, biaxial bending moment, moment of torsion and bimoment is involved in the geometrical stiffness matrix of element. The yielding developments both across the section and along the axis of the member are taken into consideration by selecting Gauss points. The full historical nonlinear analysis is achieved using the method of load increment and modified Newton-Raphson method. The validity of the new model derived in this paper is proved by numerical example. This new model can be used in the elasto-plastic and geometrically nonlinear analysis of space beam structures constructed by the members of arbitrary cross section.
机译:提出了一种新的考虑约束扭转和变形耦合效应的空间梁弹塑性几何非线性有限元模型。在空间梁上任意点的位移公式中考虑了翘曲约束扭转和变形的耦合效应。根据格林应变的定义推导任意点的几何关系。使用更新的拉格朗日描述推导了空间梁的弹塑性和几何非线性有限元模型。单元的几何刚度矩阵涉及轴向力,剪切力,双轴弯曲力矩,扭转力矩和双矩的影响。通过选择高斯点,可以考虑截面和沿构件轴线的屈服扩展。使用负荷增量方法和改进的Newton-Raphson方法可实现完整的历史非线性分析。通过数值算例证明了本文所提出的新模型的有效性。该新模型可用于由任意截面的构件构成的空间梁结构的弹塑性和几何非线性分析。

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