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Numerical Manifold Method for the Forced Vibration of Thin Plates during Bending

机译:弯曲过程中薄板强迫振动的数值流形方法

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摘要

A novel numerical manifold method was derived from the cubic B-spline basis function. The new interpolation function is characterized by high-order coordination at the boundary of a manifold element. The linear elastic-dynamic equation used to solve the bending vibration of thin plates was derived according to the principle of minimum instantaneous potential energy. The method for the initialization of the dynamic equation and its solution process were provided. Moreover, the analysis showed that the calculated stiffness matrix exhibited favorable performance. Numerical results showed that the generalized degrees of freedom were significantly fewer and that the calculation accuracy was higher for the manifold method than for the conventional finite element method.
机译:一种新的数值流形方法是从三次B样条基函数导出的。新的插值功能的特点是在流形元素边界处进行高阶协调。根据最小瞬时势能原理,推导了求解薄板弯曲振动的线性弹性动力学方程。提供了动力学方程的初始化方法及其求解过程。此外,分析表明,计算的刚度矩阵表现出良好的性能。数值结果表明,与传统的有限元方法相比,流形方法的广义自由度明显更少,并且计算精度更高。

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