Lateral-Torsional Buckling Modification Factors in Steel I-Shaped Members: Recommendations Using Energy-Based Formulations

Namita Nayak, P.M. Anilkumar, L. Subramanian
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Abstract

Lateral torsional buckling (LTB) is of concern in long-span flexural members, particularly in the negative flexure regions of continuous-span, steel I-shaped members and during construction. While the elastic critical LTB capacity of a simply supported I-shaped member subjected to uniform moment has a closed-form solution, most LTB modification factors for beams subjected to moment gradients in the literature are empirical and work well only for specific loading and boundary conditions. This paper investigates the suitability of the different LTB modification factors in literature and design specifications for various loading and boundary conditions, accomplished via comparisons with analytical solutions using the Rayleigh-Ritz method and numerical solutions from finite element analyses. The analytical LTB modification factors are derived for doubly symmetric I-shaped members with different combinations of ideal flexural and torsional boundary conditions (simply supported and fixed) and subjected to different loading scenarios. The validity of the LTB modification factors determined using the Rayleigh-Ritz method and other formulae in the literature are also assessed for realistic intermediate restraint conditions, which are neither fully pinned nor fixed, by examining laterally continuous beams. Demonstrating that current design specifications for elastic critical LTB modifications are overly conservative
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钢 I 型构件的侧扭屈曲修正系数:使用基于能量的公式的建议
大跨度抗弯构件的侧向扭转屈曲(LTB)是一个值得关注的问题,尤其是在连续跨度钢制工字形构件的负弯区域和施工过程中。虽然受均一弯矩作用的简支工字形构件的弹性临界 LTB 承载力有一个闭式解,但文献中大多数受弯矩梯度作用的梁的 LTB 修正系数都是经验系数,而且只对特定的加载和边界条件有效。本文通过与使用 Rayleigh-Ritz 方法的分析解和有限元分析的数值解进行比较,研究了文献和设计规范中的不同 LTB 修正系数在各种荷载和边界条件下的适用性。分析得出的 LTB 修正系数适用于具有不同理想弯曲和扭转边界条件组合(简单支撑和固定)并承受不同加载情况的双对称 I 形构件。通过研究横向连续梁,还评估了使用 Rayleigh-Ritz 方法和文献中其他公式确定的 LTB 修正系数在现实的中间约束条件下的有效性,这些约束条件既不是完全销钉的,也不是固定的。证明当前的弹性临界 LTB 修正设计规范过于保守
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