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A new numerical scheme with Wavelet-Galerkin followed by spectral deferred correction for solving string vibration problems

机译:一种新的数值方案,具有小波 - Galerkin,然后进行光谱延迟校正来解决弦振动问题

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摘要

In this paper, the nonlinear governing equations for longitudinal and transverse vibrations of axially moving strings are presented first and a new numerical scheme with Wavelet-Galerkin method followed by spectral deferred correction (SDC) is developed to solve such governing equations. A string vibration problem with exact solution is used to demonstrate the accuracy and efficiency of the proposed method by comparing it to the traditional methods with a classic finite element method (FEM) followed by Runge-Kutta or SDC, Wavelet-Galerkin followed by Runge-Kutta. Moreover, the proposed method is applied in solving for the coupled nonlinear string vibration of the main drive chain system of escalator and the results show a good agreement with experimental and multi-body dynamic (MBD) simulation results, which demonstrates the validity of the proposed method for solving coupled nonlinear string vibration problems. (C) 2019 Elsevier Ltd. All rights reserved.
机译:在本文中,首先介绍了轴向移动串的纵向和横向振动的非线性控制方程,并开发了具有光谱延迟校正(SDC)的小波 - Galerkin方法的新型数值方案以解决这种控制方程。 使用精确解决方案的弦振动问题用于展示所提出的方法的准确性和效率,通过将其与具有经典有限元方法(FEM)的传统方法进行比较,然后是Runge-Kutta或SDC,Wavelet-Galerkin之后的runge- 库塔。 此外,所提出的方法应用于求解自动扶梯主驱动链系统的耦合非线性弦振动,结果显示了与实验和多体动态(MBD)模拟结果的良好一致性,这表明了提出的有效性 求解耦合非线性串振动问题的方法。 (c)2019年elestvier有限公司保留所有权利。

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