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FRF-BASED PROBABILISTIC MODEL UPDATING IN STRUCTURAL DYNAMICS FOR UNCERTAINTY IDENTIFICATION AND QUANTIFICATION

机译:基于FRF的概率模型在结构动力学中更新,以进行不确定性识别和量化

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In the recent years, probabilistic approaches have been developed to incorporate uncertainties in the dynamic systems. These uncertainties arise due to unknown experimental errors or variability in nominally identical dynamic systems. The majority of these probabilistic methods are based on modal data. These modal data based probabilistic methods do not employ damping matrices and hence cannot be used for accurate prediction of amplitudes of vibrations and complex frequency response functions (FRFs) and also these modal data based do not work well for the closed modes systems. In this paper, a new FRF-based parametric approach is presented which tackles the problem of incorporating damping and closed modes in uncertain dynamic systems. The advantages of using FRF data over modal data for probabilistic model updating are demonstrated. In the proposed FRF-based probabilistic updating approach, the finite element model is updated in such a way that the updated model reflects general damping in the experimental model by considering the updating parameters as complex. The effectiveness of the proposed finite element updating procedure is demonstrated by numerical examples. The results have shown that the proposed damped FRF-based probabilistic model updating procedure can be used to identify and quantify uncertainties in the dynamic systems.
机译:在近年来,已经开发出概率的方法来纳入动态系统中的不确定性。由于名义上相同的动态系统的未知实验误差或可变性,这些不确定因素出现。这些概率方法的大多数基于模态数据。基于模态数据的概率方法不采用阻尼矩阵,因此不能用于精确预测振动和复杂频率响应函数(FRF),并且这些基于模态数据对于封闭模式系统而言也不适用于良好的工作。本文提出了一种新的基于FRF的参数化方法,其解决了在不确定动态系统中结合阻尼和闭合模式的问题。对使用FRF数据的优点进行说明了概率模型更新的模态数据。在所提出的基于FRF的概率更新方法中,通过将更新的参数视为复杂的更新参数,更新了有限元模型,使得更新的模型通过考虑更新参数来反映实验模型中的一般阻尼。通过数值例子证明了所提出的有限元更新程序的有效性。结果表明,所提出的受阻FRF的概率模型更新程序可用于识别和量化动态系统中的不确定性。

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