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Parametric Study for Dynamics of Spacecraft with Local Nonlinearities

机译:具有局部非线性的航天器动力学参数研究

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摘要

Various kinds of connectors existing in most spacecraft are usually nonlinear and could strongly affect the dynamic characteristics of the spacecraft. For dynamic analysis, the spacecraft are generally idealized as finite-element models that often have huge numbers of degrees of freedom, while their connectors are spatially localized. In addition to forced harmonic response, the influences of the connectors' nonlinear parameters and/or the excitation levels on the response are also significant among major design considerations. However, it is computationally expensive to repetitively perform the analysis and computation for studying the effect of modifying nonlinear parameters and/or changing excitation levels with a direct method, especially for large-scale structures. Accordingly, an approach based on the pseudoarclength continuation scheme, the describing function, and linear receptance data is developed in the present paper. With linear receptance data, the computational efficiency of the pseudoarclength continuation scheme can be significantly enhanced and only associated with nonlinear degrees of freedom that usually constitute a small part of large-scale structures with local nonlinearities. A finite-element model of a satellite with nonlinear connectors is used to study the relationship among the response of the satellite's payloads, the excitation level, and the connectors' physical parameters.
机译:大多数航天器中存在的各种连接器通常是非线性的,并且可能严重影响航天器的动力特性。为了进行动态分析,通常将航天器理想化为通常具有大量自由度的有限元模型,而其连接器在空间上是局部的。除了强制谐波响应外,连接器的非线性参数和/或激励电平对响应的影响在主要设计考虑因素中也很重要。但是,重复地进行分析和计算以研究直接方法修改非线性参数和/或改变激励水平的效果在计算上是昂贵的,特别是对于大型结构。因此,本文提出了一种基于伪弧延续方案,描述函数和线性接受数据的方法。利用线性接收数据,伪弧延续方案的计算效率可以得到显着提高,并且仅与非线性自由度相关联,非线性自由度通常只构成具有局部非线性的大型结构的一小部分。具有非线性连接器的卫星的有限元模型用于研究卫星有效载荷的响应,激励水平和连接器的物理参数之间的关系。

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