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首页> 外文期刊>Journal of Southeast University >New tangent stiffness matrix for geometrically nonlinear analysis of space frames
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New tangent stiffness matrix for geometrically nonlinear analysis of space frames

机译:用于空间框架几何非线性分析的新切线刚度矩阵

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摘要

A three-dimensional beam element is derived based on the principle of stationary total potential energy for geometrically nonlinear analysis of space frames.A new tangent stiffness matrix,which allows for high order effects of element deformations,replaces the conventional incremental secant stiffness matrix.Two deformation stiffness matrices due to the variation of axial force and bending moments are included in the tangent stiffness.They are functions of element deformations and incorporate the coupling among axial,lateral and torsional deformations.A correction matrix is added to the tangent stiffness matrix to make displacement derivatives equivalent to the commutative rotational degrees of freedom.Numerical examples show that the proposed element is accurate and efficient in predicting the nonlinear behavior,such as axial-torsional and flexural-torsional buckling,of space frames even when fewer elements are used to model a member.
机译:基于静态总势能原理导出了三维梁单元,用于空间框架的几何非线性分析。一个新的切线刚度矩阵可以取代单元的高阶正割割线刚度矩阵。切线刚度包括因轴向力和弯矩变化而引起的变形刚度矩阵,它们是单元变形的函数,并结合了轴向,侧向和扭转变形之间的耦合。在切线刚度矩阵中添加了一个校正矩阵数值算例表明,所提出的单元即使在使用较少的单元进行建模的情况下,也能准确有效地预测空间框架的非线性行为,例如轴向扭转和弯曲扭转​​屈曲。成员。

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