1995
DOI: 10.1115/1.568454
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Active Mode Localization in Distributed Parameter Systems with Consideration of Limited Actuator Placement, Part 2: Simulations and Experiments

Abstract: The purpose of this two-part work is to apply active mode localization techniques to distributed parameter systems where control actuator and sensor placement is a limiting factor. In this paper, Part 2 of the study, the SVD eigenvector shaping technique examined in Part 1 is utilized to numerically and experimentally localize the response of a simply supported beam. This is done for two reasons. First, it demonstrates the application of this modified mode localization technique to a distributed parameter syst… Show more

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Cited by 24 publications
(15 citation statements)
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“…The right eigenvector assignment algorithm used in this paper is an extension of the studies of Tang and Wang 9,10 , which is an improvement over the traditional eigenvector assignment via singular value decomposition technique that was first proposed by Cunningham 11 and utilized by Corr and Clark 12 and Shelley and Clark 13,14 .…”
Section: System Model and Eigenvector Assignment Methodsmentioning
confidence: 98%
“…The right eigenvector assignment algorithm used in this paper is an extension of the studies of Tang and Wang 9,10 , which is an improvement over the traditional eigenvector assignment via singular value decomposition technique that was first proposed by Cunningham 11 and utilized by Corr and Clark 12 and Shelley and Clark 13,14 .…”
Section: System Model and Eigenvector Assignment Methodsmentioning
confidence: 98%
“…[19][20][21][22][23] The following is a brief overview of eigenstructure assignment that follows closely the work presented by Jiang et al, 13 but it is extended for augmented systems and includes the option for the direct output feedback of Juang et al 11 (as opposed to full state feedback). Consider Eq.…”
Section: Eigenstructure Assignment Via Singular Value Decompositionmentioning
confidence: 99%
“…SVD-eigenvector shaping uses Moore-Penrose generalized left inverse and produces the closest eigenvector in least square sense to the desired ones, since it minimizes Euclidean 2-norm error. The result of applying this method to a simply supported beam, as a distributed parameter system, is presented in [27].…”
Section: Normal Mode Localization and Vibration Cancellationmentioning
confidence: 99%
“…Therefore, not only the number of required pairs of actuators and sensors for continuous systems is infinite but also a large number of actuators and sensors are needed for their linearly discretized models. SVD-eigenvector shaping, a modification of the former method, introduced as a solution to the problem of limited pairs of actuators and sensors [27]. This method is a combination of authors' earlier method and Cunningham [10] approach.…”
Section: Normal Mode Localization and Vibration Cancellationmentioning
confidence: 99%