SAE Technical Paper Series 1979
DOI: 10.4271/790221
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Parameter Estimation Techniques for Modal Analysis

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Cited by 196 publications
(110 citation statements)
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“…These classical system identification algorithms include the Ibrahim time domain (ITD) method (Ibrahim and Mikulcik 1977), the multiple-reference Ibrahim time domain (MITD) method (Fukuzono 1986), the least-squares complex exponential (LSCE) method (Brown et al 1979), the polyreference complex exponential (PRCE) method (Vold et al 1982), and the eigensystem realization algorithm (ERA) (Juang and Pappa 1985). In contrast to two-stage approaches, one-stage system identification methods such as the data-driven stochastic subspace identification (SSI-DATA) method (Van Overschee and De Moor 1996) can be used to identify modal parameters based on output-only measurements directly.…”
Section: Submitted To Journal Of Structural Engineering Ascementioning
confidence: 99%
“…These classical system identification algorithms include the Ibrahim time domain (ITD) method (Ibrahim and Mikulcik 1977), the multiple-reference Ibrahim time domain (MITD) method (Fukuzono 1986), the least-squares complex exponential (LSCE) method (Brown et al 1979), the polyreference complex exponential (PRCE) method (Vold et al 1982), and the eigensystem realization algorithm (ERA) (Juang and Pappa 1985). In contrast to two-stage approaches, one-stage system identification methods such as the data-driven stochastic subspace identification (SSI-DATA) method (Van Overschee and De Moor 1996) can be used to identify modal parameters based on output-only measurements directly.…”
Section: Submitted To Journal Of Structural Engineering Ascementioning
confidence: 99%
“…The auto and cross power spectra are estimated using the Correlogram approach [13,14] as it was used in the reference article (i.e., [7]) to estimate the frequency-domain data. The polyreference linear least-squares complex exponential (pLSCE) estimator [15,16] is used to estimate the modes within the selected frequency band, and a stabilization chart is built for each data record to facilitate the selection of the physical vibration modes. The stabilization chart is a very well-known mode selection tool in the modal analysis community.…”
Section: Data Validation: Low Frequency-band Analysismentioning
confidence: 99%
“…There are numerous methods which can be applied to discrete FRFs or their associated impulse response functions (Markov parameters) in the time domain [12][13][14][15][16]. These methods have varying performance characteristics depending on the organization and condensation of data, methods of determining model size, ability to use multiple inputs and detect repeated modal frequencies, etc.…”
Section: Identification Of Models From Response Functionsmentioning
confidence: 99%