薄壁圆空心截面在均匀弯曲作用下的局部屈曲

B. H. Cuong
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引用次数: 0

摘要

本文提出了一种基于玛格丽特浅壳理论和基尔霍夫假设的半解析有限条法。采用公式有限条研究了薄壁圆空心截面在均匀弯曲作用下的屈曲行为。将本文的浅有限带程序与CUFSM4.05中实现的板带程序进行了比较,证明了前者的精度和更好的收敛性。通过改变CHS的长度,建立了屈曲应力与半波长的特征曲线。从曲线中可以找到具有临界应力和相应临界长度的最小局部屈曲点。进行了参数化研究,提出了计算钢和铝的局部临界应力和局部临界长度的近似表达式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Local buckling of thin-walled circular hollow section under uniform bending
This article presents a semi-analytical finite strip method based on Marguerre’s shallow shell theory and Kirchhoff’s assumption. The formulated finite strip is used to study the buckling behavior of thin-walled circular hollow sections (CHS) subjected to uniform bending. The shallow finite strip program of the present study is compared to the plate strip implemented in CUFSM4.05 program for demonstrating the accuracy and better convergence of the former. By varying the length of the CHS, the signature curve relating buckling stresses to half-wave lengths is established. The minimum local buckling point with critical stress and corresponding critical length can be found from the curve. Parametric studies are performed to propose approximative expressions for calculating the local critical stress and local critical length of steel and aluminum CHS.
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