Eccentric compressive load on short pultruded wide flange beam

R. Pavazza, Frane Vlak, Marko Vukasović, Branka Bužančić Primorac
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Abstract

In this paper, the simple closed form solutions for the normal stress and displacements of short thin-walled pultruded wide flange beam subjected to eccentric partially distributed axial load are presented. Due to eccentric compressive load, the beam is subjected to compression, bending in two principal planes and torsion simultaneously. Theory of bending and theory of torsion of open cross sections with influence of shear are utilized in the static analysis of the beam-column to obtain analytical expressions for the normal stress. Also, translational and rotational displacements are defined using classical Vlasov solution and deflections and angle of torsion are augmented with additional components due to shear in bending and torsion. The analytical solutions according to Vlasov and those obtained with theory of bending and torsion with influence of shear are compared to the finite element method solutions obtained by using shell finite elements. The relative errors, calculated with classical Vlasov approach with respect to the finite element solutions, in amount of 30-75% for normal stress and 17-40% for the maximum displacement are reduced to less than 5% using the proposed method. It is proved that the shear effect must be taken into analysis of short thin-walled beams for this type of the problems.
短拉宽法兰梁的偏心压缩载荷
本文给出了受偏心部分分布轴向载荷作用下短薄壁拉挤宽法兰梁正应力和位移的简单封闭解。由于偏心压缩荷载,梁同时承受压缩、两主面弯曲和扭转。在梁柱静力分析中,利用受剪切影响的开口截面的弯曲理论和扭转理论,得到了正应力的解析表达式。此外,平移和旋转位移使用经典的Vlasov解定义,挠度和扭转角由于弯曲和扭转中的剪切而增加了额外的分量。根据Vlasov的解析解和受剪切影响的弯曲和扭转理论的解析解与壳单元有限元法的解析解进行了比较。采用经典Vlasov方法计算的有限元解的相对误差,在正应力为30-75%,最大位移为17-40%的情况下,使用该方法可将相对误差降低到5%以下。结果表明,在分析此类问题时,必须考虑短薄壁梁的剪切效应。
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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