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SPLINE FINITE MEMBER ELEMENT METHOD FOR VIBRATION OF THIN-WALLED MEMBERS WITH SHEAR LAG

机译:剪力滞后薄壁杆件振动的样条有限元法

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In this paper, the outlined model is extended to cover the dynamics of thin-walled members with open or closed cross-section, making use of Hamilton's principle. Based on the displacement variational principle, a systematic method, called the spline finite member element method, is developed for vibration analysis of thin-walled members with arbitrary cross-section. The displacements at two ends of the member element are adopted as basic variables in the method. A transformed B-3-spline Function 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 vibration, which reflect the shear lag phenomenon. To verify the accuracy and efficient of the proposed method, four experiments are conducted in which the present results are compared with those using other analytical methods and the ''COSMOS/M'' finite element analysis program. (C) 1997 Academic Press Limited. [References: 17]
机译:在本文中,利用汉密尔顿原理将轮廓模型扩展到涵盖具有开放或封闭横截面的薄壁构件的动力学。基于位移变分原理,开发了一种系统方法,称为样条有限元法,用于任意截面薄壁构件的振动分析。该方法将构件单元两端的位移作为基本变量。转换后的B-3-样条函数用于模拟沿薄壁构件横截面的变形位移。分析考虑了墙的中间表面的剪切应变对振动的影响,反映了剪切滞后现象。为了验证所提方法的准确性和有效性,进行了四个实验,将当前结果与使用其他分析方法和“ COSMOS / M”有限元分析程序的结果进行了比较。 (C)1997 Academic Press Limited。 [参考:17]

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