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Buckling of thin-walled compression members with shear lag using spline finite member element method

机译:样条有限元法的剪力滞后薄壁受压构件屈曲

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Based on the displacement variational principle a systematic semi-discrete method, called as spline finite member element method, is developed for buckling analysis of thin-walled compression members with arbitrary cross-sections in the present paper. The displacements at two ends of the member element are adopted as basic variables in the method. A transformed B_3-spline function presented in this paper is used to simulate the warping displacements along the cross-section of the thin-walled member. The analysis takes into account the effect of shearing strains of the middle surface of walls on the buckling, which reflect the shear lag phenomenon. Compared with the results from classical theory and the "COSMOS/M" finite element analysis program, the numerical results proposed in this paper demonstrate the versatility, accuracy and efficiency of the proposed method. The fast convergency shown in numerical examples predicts the reliability of the results.
机译:基于位移变分原理,本文开发了一种系统的半离散方法,称为样条有限元法,用于任意截面薄壁压缩构件的屈曲分析。该方法将构件单元两端的位移作为基本变量。本文提出的变换后的B_3-样条函数用于模拟薄壁构件横截面上的翘曲位移。分析考虑了墙的中间表面的剪切应变对屈曲的影响,反映了剪切滞后现象。与经典理论和“ COSMOS / M”有限元分析程序的结果相比,本文提出的数值结果证明了该方法的多功能性,准确性和有效性。数值示例中显示的快速收敛性可预测结果的可靠性。

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