Non-Linear Buckling Analysis of Axially Loaded Column with Non-Prismatic I-Section

A. Dharma, B. Suryoatmono
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引用次数: 1

Abstract

In order to use material efficiently, non-prismatic column sections are frequently employed. Tapered-web column cross-sections are commonly used, and design guides of such sections are available. In this study, various web-and-flange-tapered column sections were analysed numerically using finite element method to obtain each buckling load assuming the material as elastic-perfectly plastic material. For each non-prismatic column, the analysis was also performed assuming the column is prismatic using average cross-section with the same length and boundary conditions. Buckling load of the prismatic columns were obtained using equation provided by AISC 360-16. This study proposes a multiplier that can be applied to the buckling load of a prismatic column with an average cross-section to acquire the buckling load of the corresponding non-prismatic column. The multiplier proposed in this study depends on three variables, namely the depth tapered ratio, width tapered ratio, and slenderness ratio of the prismatic section. The equation that uses those three variables to obtain the multiplier is obtained using regression of the finite element results with a coefficient of determination of 0.96.
非棱形截面轴向受压柱的非线性屈曲分析
为了有效地利用材料,非棱柱截面经常被采用。锥形腹板柱截面是常用的截面,有这种截面的设计指南。在本研究中,采用有限元方法对各种腹板和法兰锥形柱截面进行了数值分析,并假设材料为完全弹塑性材料,得到了各截面的屈曲载荷。对于每个非棱柱柱,分析也执行假设柱是棱柱,使用具有相同长度和边界条件的平均截面。采用AISC 360-16提供的公式计算柱形柱的屈曲载荷。本研究提出了一种乘法器,可以应用于具有平均截面的棱柱的屈曲载荷,以获得相应的非棱柱的屈曲载荷。本文提出的乘数取决于三个变量,即棱柱截面的深度锥度比、宽度锥度比和长细比。利用这三个变量求得乘数的方程,对有限元结果进行回归,决定系数为0.96。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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