2017
DOI: 10.1016/j.engstruct.2017.05.054
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A novel methodology for modal parameters identification of large smart structures using MUSIC, empirical wavelet transform, and Hilbert transform

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Cited by 143 publications
(107 citation statements)
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“…Classical system‐identification methods have been reviewed in previous papers (Reyders, ; Sirca & Adeli, ). The literature is also replete with recent developments on system identification (Amezquita‐Sanchez, Park, & Adeli, ; Huang & Beck, ; Kim, Oh, Park, Shim, & Kim, ; Li, Park, & Adeli, ; Oh, Kim, & Park, ; Perez‐Ramirez et al., ; Yao et al., ; Yin, Yuen, Lam, & Zhu, ). Vibration‐based SDD methods with system identification have explored the correlations between the vibration features (natural frequency, mode shape, and their derivatives) and the structural damage information (Chang & Kim, ; Dutta & Talukdar, ; Ndambi, Vantomme, & Harri, ; Pandey et al., ; Ratcliffe, ; Reynders et al., ; Spiridonakos & Chatzi, ; Yan, Kerschen, De Boe, & Golinval, ).…”
Section: Introductionmentioning
confidence: 99%
“…Classical system‐identification methods have been reviewed in previous papers (Reyders, ; Sirca & Adeli, ). The literature is also replete with recent developments on system identification (Amezquita‐Sanchez, Park, & Adeli, ; Huang & Beck, ; Kim, Oh, Park, Shim, & Kim, ; Li, Park, & Adeli, ; Oh, Kim, & Park, ; Perez‐Ramirez et al., ; Yao et al., ; Yin, Yuen, Lam, & Zhu, ). Vibration‐based SDD methods with system identification have explored the correlations between the vibration features (natural frequency, mode shape, and their derivatives) and the structural damage information (Chang & Kim, ; Dutta & Talukdar, ; Ndambi, Vantomme, & Harri, ; Pandey et al., ; Ratcliffe, ; Reynders et al., ; Spiridonakos & Chatzi, ; Yan, Kerschen, De Boe, & Golinval, ).…”
Section: Introductionmentioning
confidence: 99%
“…Hence, such methods may not provide necessary guidance for the maintenance of historic structures, which can result in a substantial increase in maintenance costs. One solution to these problems is to use sensor‐based SHM systems (Amezquita‐Sanchez and Adeli, ; Karami and Akbarabadi, ; Amezquita‐Sanchez et al., ; Liao, ). However, collecting data using various sensors and monitoring every historic structure in a short time require a large expense.…”
Section: Introductionmentioning
confidence: 99%
“…The estimated curve can be written as follows: Gfitted()t=Atruêreitalicdt, where Atruêr represents the fitted amplitude of the r th free vibration response, d defines the decay rate of the exponential function, which can be estimated based on the nonlinear curve‐fitting analysis. According to the obtained damped free vibration response, the damping ratio can be approximately identified as follows: AtruêreitalicdtAr()teξrθri()t0.5emξr=bθr. In addition, considering the r th modal contributions φ kr q r ( t ) and φ lr q r ( t ) from the k th and l th DOFs respectively, the mode shape can be identified as follows: ||φkrφlr=Akr()tAlr()t. …”
Section: Operational Modal Identification Based On the Improved Ewt Amentioning
confidence: 99%