Modeling and design of passive electric networks interconnecting piezoelectric transducers for distributed vibration control

International Journal of Applied Electromagnetics and Mechanics

Volumn 21, Issue 2, 2005, Pages 69-87

  Porfiri, M ^a,b   Dell'Isola, F ^a   Santini, E ^a  

^a SAPIENZA UNIVERSITY OF ROME   (Italy)

^b State University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; FINITE ELEMENT METHOD; OPTIMAL CONTROL SYSTEMS; PASSIVE NETWORKS; PIEZOELECTRIC TRANSDUCERS; PRODUCT DESIGN; TECHNOLOGY TRANSFER; VIBRATION CONTROL;

DAMP BEAM VIBRATIONS; DISTRIBUTED VIBRATION CONTROL; PASSIVE ELECTRIC CONTROLLERS; PASSIVE ELECTRIC NETWORKS;

ELECTRIC NETWORK ANALYSIS;

EID: 17744400088     PISSN: 13835416     EISSN: None     Source Type: Journal    
DOI: 10.3233/jae-2005-672     Document Type: Article

References (23)

1. N.W. Hagood and A. von Flotow, Damping of structural vibrations with piezoelectric materials and passive electrical networks, Journal of Sound and Vibrations 146 (1991), 243-268.
2. J.J. Hollkamp, Multimodal passive vibration suppression with piezoelectric materials and resonant shunts, Journal of Intelligent Material Systems and Structures 5 (1994), 49-57.
3. A.J. Fleming, S. Behrens and S.O.R. Moheimani, Optimization and implementation of multimode piezoelectric shunt damping systems, IEEE/ASME Transactions on Mechatronics 7(1) (2002), 87-94.
4. M. Kader, M. Lenczner and Z. Mrcarica, Distributed control based on distributed electronic circuits: application to vibration control, Microelectronics Reliability 41 (2001), 1857-1866.
5. M. Bernadou and C. Haenel, Modelization and numerical analysis of active thin shell structures, Proceedings European Congress on Computational Methods in Applied Sciences and Engineering ECCOMAS, Barcelona, 2000.
6. ∞ control on a piezoelectric-laminate beam, IEEE/ASME Transactions on Mechatronics 7(3) (2002), 346-356.
7. K.-H. Hoffmann and N.D. Botkin, Homogenization of von Kármán plates excited by piezoelectric patches, ZAMM 80(9) (2000), 579-590.
8. U. Andreaus, F. dell'Isola and M. Porfiri, Piezoelectric passive distributed controllers for beam flexural vibrations, Journal of Vibration and Control 10(5) (2004), 625-661.
9. M. Porfiri, F. dell'Isola and F.M. Frattale Mascioli, Circuit analog of a beam and its application to multimodal vibration damping, using piezoelectric transducers, International Journal of Circuit Theory and Applications 32 (2004), 167-198.
10. I. Chopra, Review of state of art of smart structures and integrated systems, AIAA Journal 40(11) (2002), 2145-2187.
11. R.W. Newcomb, Linear Multiport Synthesis, New York: McGraw Hill, 1966.
12. S. Vidoli and F. dell'Isola, Modal coupling in one-dimensional electromechanical structured continua, Acta Mechanica 141 (2000), 37-50.
13. F. dell'Isola, C. Maurini and M. Porfiri, Passive damping of beam vibrations through distributed electric networks and piezoelectric transducers: prototype design and experimental validation, Smart Materials and Structures 13 (2004), 299-308.
14. A.A. Samarskii and E.S. Nikolaev, Numerical Methods for Grid Equations, Birkhauser Verlag: Basel, 1989.
15. R.F. Curtain and H.J. Zwart, An introduction to infinite-dimensional linear systems theory, Berlin: Springer-Verlag, 1995.
16. C. Maurini, F. dell'Isola and D. del Vescovo, Comparison of Piezoelectronic networks acting as distributed vibration absorbers, Mechanical Systems and Signal Processing 18(5), 1243-1271.
17. Y. Kagawa, T. Tsuchiya and N. Watatsuki, Equivalent circuit representation of a vibrating structure with piezoelectric transducers and stability consideration in the active damping control, Smart Materials and Structures 10 (2001), 389-394.
18. Microsim PSpice A/D, Analog Digital Simulator, Microsim Corporation, 20 Fairbanks Irvine, CA 92718 USA, web site: http://www.microsim.com.
19. J.N. Juang and M. Phan, Robust controller designs for second-order dynamic systems: A virtual passive approach, Journal of Guidance, Control and Dynamics 15(5) (1992), 1192-1198.
20. D.W. Miller and E.F. Crawley, Theoretical and experimental investigation of space-realizable inertial actuation for passive and active structural control, Journal of Guidance, Control and Dynamics 11(5) (1988), 449-458.
21. B. Yang, Eigenvalue inclusion principles for distributed gyroscopic systems, vibration analysis -analytical and computational, ASME, DE-37 (1991), 7-12.
22. Piezo Systems, Inc, Cambridge, Massachussets, USA, web site: http://www.piezo.com.
23. C. Niezreski, D. Brei, S. Balakrishnam and A. Moskalik, Piezoelectric actuation: State of the art, The Shock and Vibration Digest 33(4) (2001).