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TECHNICAL PAPERS

Applications of the Impedance Method on Multiple Piezoelectric Actuators Driven Structures

[+] Author and Article Information
C. C. Cheng, P. W. Wang

Department of Mechanical Engineering, National Chung Cheng University Chia-Yi, 621 Taiwan, R.O.C.

J. Vib. Acoust 123(2), 262-268 (Dec 01, 2000) (7 pages) doi:10.1115/1.1362322 History: Received November 01, 1999; Revised December 01, 2000
Copyright © 2001 by ASME
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References

Bailey,  T., and Hubbard,  J. E., 1985, “Distributed Piezoelectric-Polymer Active Vibration Control of a Cantilever Beam,” AIAA J., 8, No. 5, Sept.–Oct., pp. 605–611.
Crawley,  E. F., and deLuis,  J., 1989, “Use of Piezoelectric Actuators as Elements of Intelligent Structures,” AIAA J., 25, No. 10, pp. 1373–1385.
Dimitriadis,  E. K., Fuller,  C. R., and Rogers,  C. A., 1991, “Piezoelectric Actuators for Distributed Vibration Excitation of Thin Plates,” ASME J. Vibr. Acoust., 113, pp. 100–107.
Lin, M. W., and Rogers, C. A., 1992, “Formulation of a Beam Structure with Induced Strain Actuators Based on an Approximated Linear Shear Stress Field,” Proceedings, 33rd SDM Conference, Dallas, Texas, April 13–15, pp. 896–904.
Liang,  C., Sun,  F. P., and Rogers,  C. A., 1994, “An Impedance Method for Dynamic Analysis of Active Material System,” ASME J. Vibr. Acoust., 116, pp. 121–128.
Zhou,  S. W., Liang,  C., and Rogers,  C. A., 1996, “An Impedance-Based System Modeling Approach for Induced Strain Actuator-Driven Structures,” ASME J. Vibr. Acoust., 118, pp. 323–331.
Bishop, R. E. D., and Johnson, D. C., 1979, The Mechanics of Vibration, University Press, Cambridge, pp. 360.
Sneddon, I. N., 1972, The Use of Integral Transformations, McGraw-Hill Inc., New York, pp. 484–504.
Rao, S. S. 1995, Mechanical Vibration, 3rd edition, Addison-Wesley Publishing Company, Inc., New York, pp. 531–534.
Keltie,  R. F., and Cheng,  C. C., 1995, “Vibration Reduction of a Mass-loaded Beam,” J. Sound Vib., 187, No. 2, pp. 213–228.

Figures

Grahic Jump Location
Displacement synthesis of an integrated beam including the bending stiffness of PZT patches
Grahic Jump Location
Displacement suppression of a PZT-driven beam at 509 Hz
Grahic Jump Location
Displacement synthesis of a PZT-driven beam
Grahic Jump Location
(a) A beam segment with a pair of PZT patches (b) an equivalent model of (a)
Grahic Jump Location
Geometry of multiple PZT patches bonded to a beam
Grahic Jump Location
Displacement synthesis of an integrated beam without including the bending stiffness of PZT patches

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