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GBT formulation to analyse the buckling behaviour of thin-walled members with arbitrarily 'branched' open cross-sections

机译:GBT公式用于分析具有任意“分支”开口截面的薄壁构件的屈曲行为

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摘要

This paper presents the derivation, validates and illustrates the application of a Generalised Beam Theory (GBT) formulation developed to analyse the buckling behaviour of thin-walled members with arbitrarily 'branched' open cross-sections. Following a brief overview of the conventional GBT, one addresses in great detail the modifications that must be incorporated into its cross-section analysis procedure, in order to be able to handle the 'branching' points — they concern mostly issues related to (ⅰ) the choice of the appropriate 'elementary warping functions' and (ⅱ) the determination of the 'initial flexural shape functions'. The derived formulation is then employed to investigate the local-plate, distortional and global buckling behaviour of (ⅰ) simply supported and fixed asymmetric E-section columns and (ⅱ) simply supported I-section beams with unequal stiffened flanges. For validation purposes, several GBT-based results are compared with 'exact' values, obtained by means of finite strip or shell finite element analyses.
机译:本文介绍了推导,验证和说明了通用梁理论(GBT)公式的应用,该公式被开发用于分析具有任意“分支”开口截面的薄壁构件的屈曲行为。在对常规GBT进行简要概述之后,我们将详细讨论必须纳入其横截面分析程序中的修改,以便能够处理“分支”点-它们主要涉及与(ⅰ)相关的问题选择适当的“基本翘曲函数”,以及(ⅱ)确定“初始弯曲形状函数”。然后使用推导的公式来研究(ⅰ)简单支撑和固定的非对称E型截面柱和(ⅱ)具有不等劲的法兰的I型截面梁的局部板,变形和整体屈曲行为。为了进行验证,将几个基于GBT的结果与“精确”值进行比较,这些值是通过有限条或壳有限元分析获得的。

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