Paper
2 April 2015 Multimodal vibration damping through a periodic array of piezoelectric patches connected to a passive network
Boris Lossouarn, Mathieu Aucejo, Jean-François Deü
Author Affiliations +
Abstract
In damping devices involving piezoelectric elements, a single piezoelectric patch cannot consistently achieve multimodal control because of charge cancellation or vibration node location. In order to sense and control structural vibration on a prescribed frequency range, a solution consists in using an array of several piezoelectric patches being small compared to the smallest wavelength to control. Then, as an extension of the tuned mass damper strategy, a passive multimodal control requires to implement a damping system whose modes are as close as possible to those of the controlled structure. In this way, the electrical equivalent of the discretized mechanical structure represents the passive network that optimizes the energy transfer between the two media. For one-dimensional structures, a periodic distribution in several unit cells enables the use of the transfer matrix method applied on electromechanical state-vectors. The optimal passive networks are obtained for the propagation of longitudinal and transverse waves and a numerical implementation of the coupled behavior is performed. Compared to the more classical resonant shunts, the network topology induces promising multimodal damping and a reduction of the needed inductance. It is thus possible to create a completely passive electrical structure as it is demonstrated experimentally by using only purely passive components.
© (2015) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Boris Lossouarn, Mathieu Aucejo, and Jean-François Deü "Multimodal vibration damping through a periodic array of piezoelectric patches connected to a passive network", Proc. SPIE 9431, Active and Passive Smart Structures and Integrated Systems 2015, 94311A (2 April 2015); https://doi.org/10.1117/12.2083835
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Cited by 3 scholarly publications.
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KEYWORDS
Wave propagation

Capacitance

Transformers

Inductance

Copper

Lutetium

Resistance

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