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A multi-time step integration algorithm for structural dynamics based on the modified trapezoidal rule

机译:基于修正梯形法则的结构动力学多次积分算法

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摘要

An explicit multi-time step (subcycling) integration method is proposed for solving semi-discretized structural dynamics problems. Based on nodal partition theory, this method is derived from the modified trapezoidal rule method (MTM). To achieve numerical stability virtua1ly fixed physical quantities, displacement and velocity, are assumed for the non-updated nodal groups. The energy method is used to analyze the stability of the new algorithm and the critical time step for each nodal group is determined in terms of the maximum frequency of the elements in the associated subdomain. Some example problems are evaluated to numerically examine the accuracy and stability of the algorithm.
机译:提出了一种显式的多时间步长(子循环)积分方法来解决半离散结构动力问题。基于节点分配理论,此方法源自改进的梯形规则方法(MTM)。为了获得数值稳定性,对未更新的节点组假定了几乎固定的物理量,位移和速度。能量方法用于分析新算法的稳定性,并且根据相关子域中元素的最大频率确定每个节点组的关键时间步长。评估了一些示例问题,以数字方式检查算法的准确性和稳定性。

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