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Geometrically Nonlinear Analysis of Reissner-Mindlin Plate by Meshless Computation

机译:Reissner-Mindlin板的几何非线性无网格计算

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摘要

In this paper, we perform a geometrically nonlinear analysis of Reissner-Mindlin plate by using a meshless collocation method. The use of the smooth radial basis functions (RBFs) gives an advantage to evaluate higher order derivatives of the solution at no cost on extra-interpolation. The computational cost is low and requires neither the connectivity of mesh in the domain/boundary nor integrations of fundamental/particular solutions. The coupled nonlinear terms in the equilibrium equations for both the plane stress and plate bending problems are treated as body forces. Two load increment schemes are developed to solve the nonlinear differential equations. Numerical verifications are given to demonstrate the efficiency and accuracy of the proposed method in comparing with exact solutions and results from using the finite element software (ABAQUS).
机译:在本文中,我们使用无网格搭配方法对Reissner-Mindlin板进行了几何非线性分析。平滑径向基函数(RBF)的使用带来了一个优点,即无需额外插值即可免费评估解决方案的高阶导数。计算成本低,并且既不需要域/边界中的网格连通性,也不需要基本/特定解决方案的集成。平衡方程中针对平面应力和板弯曲问题的耦合非线性项被视为体力。开发了两种载荷增量方案来求解非线性微分方程。数值验证表明了该方法与精确解和使用有限元软件(ABAQUS)的结果进行比较的效率和准确性。

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