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Computation Analysis of Buckling Loads of Thin-Walled Members with Open Sections

机译:开孔薄壁构件屈曲载荷的计算分析

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摘要

The computational methods for solving buckling loads of thin-walled members with open sections are not unique when different concerns are emphasized. In this paper, the buckling loads of thin-walled members in linear-elastic, geometrically nonlinear-elastic, and nonlinear-inelastic behaviors are investigated from the views of mathematical formulation, experiment, and numerical solution. The differential equations and their solutions of linear-elastic and geometrically nonlinear-elastic buckling of thin-walled members with various constraints are derived. Taking structural angle as an example, numerical analysis of elastic and inelastic buckling is carried out via ANSYS. Elastic analyses for linearized buckling and nonlinear buckling are realized using finite elements of beam and shell and are compared with the theoretical results. The effect of modeling of constraints on numerical results is studied when shell element is applied. The factors that influence the inelastic buckling load in numerical solution, such as modeling of constraint, loading pattern, adding rib, scale factor of initial defect, and yield strength of material, are studied. The noteworthy problems and their solutions in numerically buckling analysis of thin-walled member with open section are pointed out.
机译:当强调不同的关注点时,求解具有开口截面的薄壁构件的屈曲载荷的计算方法并不是唯一的。本文从数学公式,实验和数值解的角度研究了薄壁构件在线性弹性,几何非线性弹性和非线性弹性行为中的屈曲载荷。推导了具有各种约束的薄壁构件的线性弹性和几何非线性弹性屈曲的微分方程及其解。以结构角为例,通过ANSYS对弹性屈曲和非弹性屈曲进行了数值分析。利用梁和壳体的有限元实现了线性屈曲和非线性屈曲的弹性分析,并与理论结果进行了比较。当应用壳单元时,研究了约束建模对数值结果的影响。研究了在数值解中影响非弹性屈曲载荷的因素,例如约束的建模,载荷模式,加肋,初始缺陷的比例因子以及材料的屈服强度。指出了薄壁开口截面薄壁构件屈曲分析中值得注意的问题及其解决方案。

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  • 来源
    《Mathematical Problems in Engineering》 |2016年第11期|8320469.1-8320469.9|共9页
  • 作者单位

    Dalian Univ Technol, Fac Infrastruct Engn, Dalian 116024, Peoples R China;

    Dalian Univ Technol, Fac Infrastruct Engn, Dalian 116024, Peoples R China;

    Dalian Univ Technol, Dept Engn Mech, Dalian 116024, Peoples R China;

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