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Torsional modeling of thin-walled beams with open and closed cross-sections

机译:具有开放式和闭合截面的薄壁梁的扭转建模

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Many structures include thin-walled beam elements with different types of cross-sections or with large openings. In these elements, torsional loads induce a significant warping which is restrained by the stiffness of supports and connections (pure pin, fully fixed or semi rigid). In this paper, a beam theory is presented that allows complete compatibility for the warping deformation of two adjacent elements with different cross-sections. The effects of non-uniform torsion are taken into consideration in the computation of stresses, deformations and displacements. Deriving from Prokic's work (Prokic 1993), a unique warping function is used for arbitrary open or closed thin-walled cross-sections. It easily enables the assembly of different cross-sections and offers a multiple choice for the description of a joint. An elastic analysis, starting from the principle of virtual displacements, uses the finite element method to study the behavior and stability of a three-dimensional structure assembled by arbitrary thin-walled prismatic beams.
机译:许多结构包括具有不同类型的横截面或具有大开口的薄壁光束元件。在这些元件中,扭转载荷诱导显着的翘曲,其受到支撑和连接的刚度(纯销,完全固定或半刚性)的刚度。在本文中,提出了一种光束理论,其允许具有不同横截面的两个相邻元件的翘曲变形的完全兼容性。在计算应力,变形和位移的计算中考虑了不均匀扭转的影响。源自Prokic的工作(Prokic 1993),一个独特的翘曲功能用于任意开放或封闭的薄壁横截面。它很容易启用不同的横截面的组装,并为关节的描述提供多种选择。从虚拟位移原理开始的弹性分析使用有限元方法来研究由任意薄壁棱镜梁组装的三维结构的行为和稳定性。

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