2007
DOI: 10.1016/j.ymssp.2006.05.011
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Structural identification based on optimally weighted modal residuals

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Cited by 78 publications
(78 citation statements)
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“…In Eq. (1), W is a weighting matrix for modal residuals, a diagonal weighting matrix with each diagonal coefficient assigned based on the estimation uncertainty (coefficient-of-variation) of the natural frequency of the corresponding mode [17] as well as the modal contribution of this mode. Weight factors assigned to mode shape residuals are equal to the weight factor of that…”
Section: Objective Functionmentioning
confidence: 99%
“…In Eq. (1), W is a weighting matrix for modal residuals, a diagonal weighting matrix with each diagonal coefficient assigned based on the estimation uncertainty (coefficient-of-variation) of the natural frequency of the corresponding mode [17] as well as the modal contribution of this mode. Weight factors assigned to mode shape residuals are equal to the weight factor of that…”
Section: Objective Functionmentioning
confidence: 99%
“…(4) with respect to q can readily be carried out numerically using any available gradient-based algorithms for optimizing a nonlinear function of several variables. In the case of multiple local/global optima, a hybrid optimization algorithm (Christodoulou and Papadimitriou 2007) is used that exploits the advantages of random search evolutionary strategies (Beyer 2001) and gradient-based methods. Specifically, an evolution strategy is used to explore the parameter space and detect the neighborhood of the global optimum, avoiding premature convergence to a local optimum.…”
Section: Earthquake-induced Vibrationsmentioning
confidence: 99%
“…Mottershead and Friswell 1993;Bohle and Fritzen 2003;Teughels et al 2003;Lam et al 2004;Christodoulou and Papadimitriou 2007) to estimate structural parameters associated with a finite element model of a structure. This calibration procedure provides useful insight into the range of validity of the modelling assumptions and is used to improve our understanding of the dynamic behaviour of the structure and its components.…”
Section: Introductionmentioning
confidence: 99%
“…This method is referred in this work as the optimally WRs (OWR) method. It is worth pointing out that the logarithmic estimator in (4) has also been shown to arise from a Bayesian statistical identification point of view [23]. The single objective identification method is computationally attractive since conventional minimization algorithms can be applied to solve the problem.…”
Section: Wr Methodsmentioning
confidence: 99%