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Time Integration Schemes in Dynamic Problems: Effect of Damping on Numerical Stability and Accuracy

机译:动态问题中的时间集成方案:阻尼对数值稳定性的影响和准确性

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A great deal of progress has been made in the past several decades towards the understanding and development of time integration methods in structural dynamics. These methods involves a step by step algorithm for transient analysis of linear and non-linear dynamic problems. It is essential to provide a comprehensive survey of various methodologies used to solve second order differential equations in a single article. Broadly, the methods include direct integration, mode superposition and response spectrum methods among others. The first two methods uses an integration scheme while response spectrum method is based on extreme response analysis. Both direct integration and mode superposition method use an integration scheme but the selection of a particular method depends on the problem and frequency content of the loading. A detailed survey of various integration schemes is presented in this paper. The stability and accuracy of these integration schemes has been studied by researches in the past. However, the effect of damping on the stability and accuracy of these schemes need to be investigated. A single degree of freedom system is used to check the stability and accuracy criteria of various integration schemes. Also, the effect of damping on these parameters is studied and results are presented.
机译:过去几十年来,在结构动态中的时间整合方法的理解和开发中取得了大量进展。这些方法涉及用于线性和非线性动态问题的瞬态分析的步骤算法。必须提供对用于解决单个文章中的二阶微分方程的各种方法的全面调查。广泛地,该方法包括直接集成,模式叠加和响应频谱方法等。前两种方法使用集成方案,同时响应频谱方法基于极端响应分析。直接集成和模式叠加方法都使用集成方案,但特定方法的选择取决于负载的问题和频率内容。本文提出了对各种集成方案的详细调查。过去的研究已经研究了这些集成方案的稳定性和准确性。然而,需要研究阻尼对这些方案的稳定性和准确性的影响。单一程度的自由度系统用于检查各种集成方案的稳定性和准确性标准。而且,研究了阻尼对这些参数的影响并提出了结果。

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