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Free vibration and buckling analysis of thin plates subjected to high gradients stresses using the combination of finite strip and boundary element methods

机译:有限条和边界元法相结合的薄板在高梯度应力作用下的自由振动和屈曲分析

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摘要

Free vibration and buckling analysis of thin plates under arbitrary loading is investigated taking the advantages of both boundary element and finite strip methods. In the first step, the governing differential equation is converted to equivalent integral equation using static fundamental solutions of bi harmonic equation. Moreover, domain integrals due to inertia and in-plane forces are evaluated applying the finite strip interpolation functions to express the displacement field. This leads to a reduction of the size of the problem so that the mesh generation becomes easier and the computational efforts are reduced. In the buckling analysis, the near boundary stresses are calculated using a transformation method to cope with singularities. The proposed method can be easily applied to arbitrarily distributed and concentrated edge loading for different boundary conditions. The accuracy and efficiency of the presented method has been investigated through the solution of some sample problems for rectangular and skew plates.
机译:利用边界元和有限条带法的优势,研究了任意载荷下薄板的自由振动和屈曲分析。第一步,使用双谐波方程的静态基本解将控制微分方程转换为等效积分方程。此外,使用有限条形插值函数来评估由于惯性和平面力引起的域积分,以表示位移场。这导致问题的大小减小,使得网格的生成变得更容易并且减少了计算量。在屈曲分析中,使用转换方法来计算奇异点,以计算近边界应力。所提出的方法可以容易地应用于针对不同边界条件的任意分布和集中边缘载荷。通过解决矩形和斜板的一些样本问题,研究了所提出方法的准确性和效率。

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