In the field of the structural dynamics the accuracy of the finite-element model of a structure can be verified via experimental modal analysis. The discrepancies between the two models can be reduced using structural updating techniques. In this paper a sensitivity-based updating method is considered. This method iteratively minimizes a residual vector of correlation functions, defined on the Frequency Response Functions (FRFs), in order to find the unknown vector of the updating parameters. The solution generally relies on a least-square Bayesian technique that, in turn, requires the use of weighting matrices to reduce the effects of noisy data. The aim of the paper is the enhancement of a solution technique by providing a formulation for the definition of the weighting matrices, thus improving the overall numerical efficiency and accuracy. Both numerical analyses and experimental investigations on simple structures are carried out to validate the proposed approach.
Finite element structural updating using FRFs / Arras, Melissa; Coppotelli, Giuliano. - ELETTRONICO. - (2014). (Intervento presentato al convegno 55th AIAA/ASMe/ASCE/AHS/SC Structures, Structural Dynamics, and Materials Conference - SciTech Forum and Exposition 2014 tenutosi a National Harbor, MD nel 13 January 2014 through 17 January 2014) [10.2514/6.2014-0492].
Finite element structural updating using FRFs
ARRAS, MELISSA;COPPOTELLI, Giuliano
2014
Abstract
In the field of the structural dynamics the accuracy of the finite-element model of a structure can be verified via experimental modal analysis. The discrepancies between the two models can be reduced using structural updating techniques. In this paper a sensitivity-based updating method is considered. This method iteratively minimizes a residual vector of correlation functions, defined on the Frequency Response Functions (FRFs), in order to find the unknown vector of the updating parameters. The solution generally relies on a least-square Bayesian technique that, in turn, requires the use of weighting matrices to reduce the effects of noisy data. The aim of the paper is the enhancement of a solution technique by providing a formulation for the definition of the weighting matrices, thus improving the overall numerical efficiency and accuracy. Both numerical analyses and experimental investigations on simple structures are carried out to validate the proposed approach.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.