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Elastic buckling analysis of thin-walled structural members with rectangular holes using generalized beam theory

机译:基于广义梁理论的矩形孔薄壁结构构件弹性屈曲分析

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摘要

This paper presents a method to perform generalized beam theory buckling analysis on thin-walled structural members with holes. Generalized beam theory (GBT) is an ideal tool for analyzing thin-walled structures because it can directly compute buckling mode participation in an eigen-buckling analysis. The GBT extension to members with holes is made by treating a thin-walled structural member as an assembly of prismatic sub-members, and compatibility constraints on the GBT modal amplitudes are introduced to connect these sub-members. GBT shear modes with nonlinear warping deformation are included in both first order and buckling analyses to account for the nonlinear normal stress distribution in the vicinity of a hole. GBT buckling mode shapes are verified with shell finite element analysis (SFEA) in three examples that highlight the potential for quantitatively documenting buckling modes initiated by the presence of holes. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文提出了一种对带孔薄壁结构构件进行广义梁理论屈曲分析的方法。广义梁理论(GBT)是分析薄壁结构的理想工具,因为它可以直接计算本征屈曲分析中的屈曲模式参与。通过将薄壁结构构件视为棱柱形子构件的组合,将GBT扩展到带孔构件,然后引入GBT模态振幅的兼容性约束条件以连接这些子构件。一阶和屈曲分析均包含具有非线性翘曲变形的GBT剪切模式,以说明孔附近的非线性法向应力分布。 GBT屈曲模式形状已通过壳有限元分析(SFEA)在三个示例中进行了验证,这些示例突出显示了定量记录由孔的存在引发的屈曲模式的潜力。 (C)2016 Elsevier Ltd.保留所有权利。

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