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New implicit higher order time integration for dynamic analysis

机译:新的隐式高阶时间积分用于动态分析

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In this paper new implicit time integration called N-IHOA is presented for dynamic analysis of high damping systems. Here, current displacement and velocity are assumed to be functions of the velocities and accelerations of several previous time steps, respectively. This definition causes that only one set of weighted factors is calculated from the Taylor series expansion which leads to a simple approach and reduce the computational efforts. Moreover a comprehensive study on stability of the proposed method i.e., N-IHOA compared with IHOA integration which is performed based on amplification matrices proves the ability of the N-IHOA in high damping vibrations such as control systems. Also, wide range of numerical examples which contains single/multi degrees of freedom, damped/un-damped, free/forced vibrations from finite element/finite difference demonstrate that the accuracy and efficiency of the proposed time integration is more than the common approaches such as the IHOA, the Wilson-Ø and the Newmark-β.
机译:在本文中,提出了一种新的隐式时间积分,称为N-IHOA,用于高阻尼系统的动态分析。在此,假定当前位移和速度分别是先前几个时间步长的速度和加速度的函数。该定义导致仅从泰勒级数展开中计算出一组加权因子,这导致一种简单的方法并减少了计算量。此外,基于放大矩阵对I-HOA与IHOA积分进行比较,对所提出方法的稳定性进行了全面研究,证明了N-HOA在诸如控制系统等高阻尼振动中的能力。此外,大量的数值示例包含单/多自由度,阻尼/无阻尼,有限元/有限差引起的自由/强迫振动,表明所提出的时间积分的准确性和效率远高于此类通用方法。如IHOA,Wilson-Ø和Newmark-β。

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