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Time-varying modal parameters identification in the modal domain

机译:模态域中的时变模态参数识别

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In a previous paper, we applied multivariate Autoregressive Moving-Average (ARMA) models coupled with a basis functions approach to perform the modal identification of time-varying structures. Thanks to the multivariate modelling, it is possible to get modal parameters, including mode shapes, at any time instant. The drawback is that, in order to get the varying modal parameters, an eigenvalue decomposition of a varying companion matrix is required for each time step. To tackle this problem, an alternative parameterization is chosen to switch from the ARMA domain to the modal domain. There are several advantages to use such a parameterization. First, the number of parameters may be reduced in some cases, which is in line with the parsimony principle. Next, because the modal parameters appear explicitly in the modal domain parameterization, there is no need to perform an eigenvalue decomposition to obtain them. The present paper proposes to perform that change in parameterization in the time-varying framework, always using the basis functions approach. The method is applied on an experimental laboratory structure.
机译:在先前的论文中,我们应用了与基函数方法耦合的多变量自回归移动平均(ARMA)模型来执行时变结构的模态识别。由于多变量建模,可以在任何时候获得模态参数,包括模式形状。缺点是,为了获得变化的模态参数,每个时间步长需要不同伴侣矩阵的特征值分解。为了解决这个问题,选择备用参数化以将从ARMA域切换到模域域。使用这种参数化有几个优点。首先,在某些情况下,可以减少参数的数量,这符合关于判定原理。接下来,因为模态参数在模态域参数化中显式出现,所以不需要执行特征值分解以获得它们。本文建议在时变框架中执行该参数化的变化,始终使用基本函数方法。该方法应用于实验实验室结构。

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