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A covariance based framework for the propagation of correlated uncertainty in frequency based dynamic sub-structuring

机译:基于协方差的框架,用于在基于频率的动态子结构中传播相关不确定性

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Dynamic sub-structuring (DS) is the procedure by which the passive properties (i.e. frequency response functions) of an assembled structure are predicted from those of its constituent sub-structures. In this paper we are concerned with the propagation of correlated uncertainty through such a prediction, in this work a first-order covariance based propagation framework is derived based on the primal and dual formulations of the sub-structuring problem and the complex bivariate description of FRF uncertainty. The proposed framework is valid also in the case of sub-structure decoupling, since the underlying equations are of an identical form. The present paper extends previous work into a more general framework by accounting for the presence of correlated uncertainty. This is important as recent work has demonstrated that the neglect inter-FRF correlation (i.e. the correlated uncertainty associated with impact-based FRF measurements) can lead to large errors in uncertainty estimates. Efficient algorithms are introduced for implementation of the proposed framework. Results are compared against Monte-Carlo simulations and shown to be in good agreement for both correlated, uncorrelated and mixed uncertainty. These results further illustrate that the neglect of inter-FRF correlation, when physically present, can lead to large over-estimations in the uncertainty of coupled structures. This result justifies use of the proposed framework.
机译:动态子结构(DS)是一种程序,通过该程序可以从组装结构的子结构的被动特性(即频率响应函数)中预测其被动特性。在本文中,我们通过这样的预测来关注相关不确定性的传播,在这项工作中,基于子结构问题的原始和对偶公式以及FRF的复杂双变量描述,得出了基于一阶协方差的传播框架。不确定。所提出的框架在子结构解耦的情况下也是有效的,因为基本方程具有相同的形式。本文通过考虑相关不确定性的存在将先前的工作扩展到一个更通用的框架中。这一点很重要,因为最近的研究表明,FRF间的相关性被忽略(即与基于影响的FRF测量相关的相关不确定性)会导致不确定性估计中的大误差。引入了有效算法来实现所提出的框架。将结果与蒙特卡洛模拟进行了比较,结果表明,相关性,非相关性和混合不确定性均具有很好的一致性。这些结果进一步说明,如果忽略物理上存在的FRF间相关性,可能会导致耦合结构不确定性的高估。该结果证明了所提出框架的使用是合理的。

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