自由-自由空间结构大尺度柔性系统动力学分析

Zhao-chang Zheng, D. Guo, Ye Zhang, Z. Hou
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引用次数: 2

摘要

基于修正约束模态法的理论,提出了一种简化的自由-自由模态分析方法,该方法的约束条件可以定义在系统或子系统的任意点上。使用该方法,可以通过任意选择约束条件来消除结构的刚体运动。然后,受约束的结构变成静定的或不确定的。因此,存在约束系统刚度矩阵的逆。有限元方法的建模可以通过涉及受约束系统的静态约束和正态模态的数值或实验结果来验证或修正。因此,利用数值或实验结果的模态信息可以很容易地进行自由-自由系统的模态分析。可以改变传统的柔性悬索模态试验方法,根据试验结构和现场的实际情况选择有效的试验方法。为了验证该方法的有效性,给出了几个自由-自由火箭的算例。结果表明,该方法对模态分析是可行的。此外,它还适用于大空间结构,特别是涉及大型柔性空间结构组合的结构。对于这样一个系统,一般来说,组件可以在地面上测试,但组合不能,因为它只能在太空中部署。
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Dynamic analysis of large–scale flexible systems for free—free space structures
Based on the theory of modified constrained modal methods, in which the constraints can be defined on arbitrary points of the system or subsystems, a simplified method for free–free modal analysis is presented in this paper. Using this method, the rigid–body motion of structures can be eliminated by an arbitrary selection of the constraints. The constrained structures then become either statically determinate or indeterminate. Therefore, the inverse of the stiffness matrix of the constrained system exists. The modelling of the finite–element method can be verified or corrected via numerical or experimental results involving statically constrained and normal modes of the constrained system. Hence, the modal analysis of the free–free system can be easily performed using modal information from numerical or experimental results. The traditional modal experimental method of hanging with flexible strings can be changed, and the effective experimental methods can be chosen in accordance with the real condition of the test structure and site. To verify the effectiveness of this approach, several examples of a free–free rocket are presented. From the results, it can be clearly seen that the presented method is practical for modal analysis. Additionally, it is suitable for large space structures, especially those involving the assemblage of large flexible space structures. For such a system, generally, the components can be tested on–ground but the assemblage cannot, as it can only be deployed in space.
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