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Elastic Flexural and Lateral Torsional Buckling Analysis of Frames Using Finite Elements

机译:框架弹性挠曲与横向扭转屈曲的有限元分析

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摘要

A stiffness matrix has been developed for the elements of framed systems which are under constant axial force and moment. A global stiffness matrix can be obtained by using this stiffness matrix and the classical finite element techniques. The constant axial force and moment which will be used in the element stiffness matrix are obtained from a preliminary solution. These internal forces are then increased proportionally and new element stiffness matrices are calculated. Due to the increasing external loads excessive displacements, rotations and finally change of directions of these displacements and rotations occur. The external load conditions for this phase, give us the critical buckling load of the system. Within this framework an application is presented for the critical flexural and lateral torsional buckling loads of second-degree parabolic arches. This buckling loads of arches are compared with the specifications of the Eurocode 3, Part 2, Annex D, design of steel structures ENV 1993-1-1 and given some interpretations about the linear and non-linear analysis.
机译:已经为框架系统中处于恒定轴向力和力矩下的元件开发了刚度矩阵。通过使用此刚度矩阵和经典的有限元技术可以获得整体刚度矩阵。从初步解决方案中获得将在单元刚度矩阵中使用的恒定轴向力和力矩。然后按比例增加这些内力,并计算新的单元刚度矩阵。由于外部载荷的增加,发生了过度的位移,旋转,并且最终发生了这些位移和旋转的方向改变。此阶段的外部负载条件为我们提供了系统的临界屈曲负载。在该框架内,提出了一种用于二阶抛物线拱的临界弯曲和横向扭转屈曲载荷的应用。将拱的这种屈曲载荷与欧洲规范3,第2部分,附件D,钢结构设计ENV 1993-1-1的规范进行了比较,并对线性和非线性分析给出了一些解释。

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