结构相关动力分析方法的可行性探讨

IF 1.5 Q3 MECHANICS
SHUENN-YIH CHANG*
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引用次数: 0

摘要

第一类结构相关积分方法已被成功地开发用于非线性动力分析。尽管对其数值特性进行了评估,并在线性和非线性系统中对其性能进行了数值验证,但由于缺乏理论背景,其可行性仍存在争议。基于特征的理论似乎可以为证明结构相关积分方法的可行性提供基本依据。这可以从依赖结构的集成方法发展的每个主要阶段体现出来。因此,将介绍第一类结构相关积分方法的发展,并探索和解释每个主要阶段与基于特征的理论之间的相关性。此外,该开发序列可以为开发一般的结构相关积分方法奠定一个典型的过程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Insight Into Feasibility of Structure-Dependent Methods for Dynamic Analysis
The first family of structure-dependent integration methods have been successfully developed for nonlinear dynamic analysis. Although its numerical properties were evaluated and its performance was numerically corroborated for both linear and nonlinear systems, its feasibility is still under debate due to the lack of a theoretical background. It seems that an eigen-based theory can provide a fundamental basis for the proof of the feasibility of structure-dependent integration methods. This can be manifested from each major stage of the development of structure-dependent integration methods. Therefore, the development of the first family of structure-dependent integration methods will be presented and the correlation between each major stage and an eigen-based theory will be explored and explained. Besides, this developing sequence can lay a typical procedure for developing a general structure-dependent integration method.
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CiteScore
1.70
自引率
8.30%
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