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Buckling analysis of homogeneous or composite I-beams using a 1D refined beam theory built on Saint Venant's solution

机译:使用基于圣维南解决方案的一维精制束理论对均质或复合工字梁进行屈曲分析

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Linear buckling of homogeneous or composite I-beams are investigated using a refined beam theory built on 3D Saint-Venant's solution. The kinematic model includes sectional Poisson's effects and out-of plane warpings extracted from 3D Saint-Venant's solution and distortions related to the free vibrational behaviour of the crosssection. Available for an arbitrary cross-section and free from the classical beam and shell-like assumptions, such displacement model leads to a consistent 1D beam theory which really matches the cross-section nature (shape and materials). Moreover, in order to easily apply this method, a user friendly numerical tool has been developed. To show the capabilities and the accuracy of the proposed model to deal with thin-to-thick walled beams, homogeneous and laminated I-beam configurations subjected to axial or transversal loads are performed. The numerical results are compared to literature and some of them to 3D-FEM solid model.
机译:使用建立在3D Saint-Venant解决方案上的精制束理论研究均质或复合工字梁的线性屈曲。运动学模型包括从3D Saint-Venant解中提取的截面泊松效应和平面外翘曲,以及与横截面的自由振动行为相关的变形。这种位移模型可用于任意横截面,并且没有经典的梁和类似壳的假设,可得出一致的一维梁理论,该理论与截面的性质(形状和材料)完全匹配。而且,为了容易地应用该方法,已经开发了用户友好的数值工具。为了显示所提出模型处理薄到厚壁梁的能力和准确性,我们进行了承受轴向或横向载荷的均匀和叠层工字梁配置。将数值结果与文献进行比较,其中一些与3D-FEM实体模型进行比较。

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