0
TECHNICAL PAPERS

Distributed Modal Voltages of Nonlinear Paraboloidal Shells With Distributed Neurons

[+] Author and Article Information
H. S. Tzou, J. H. Ding

Structronics Lab, Department of Mechanical Engineering, University of Kentucky, Lexington, Kentucky 40506-0503

J. Vib. Acoust 126(1), 47-53 (Feb 26, 2004) (7 pages) doi:10.1115/1.1640359 History: Received January 01, 2001; Revised June 01, 2003; Online February 26, 2004
Copyright © 2004 by ASME
Your Session has timed out. Please sign back in to continue.

References

Plumb,  J. M., Hubbard,  J. E., and Bailey,  T., 1987, “Nonlinear Control of a Distributed System: Simulation and Experimental Results,” ASME J. Dyn. Syst., Meas., Control, 109(2), pp. 133–139.
Crawley,  E. F., and de Luis,  J., 1987, “Use of Piezoelectric Actuator as Elements of Intelligent Structures,” AIAA J., 25(10), pp. 1373–1385.
Baz,  A., and Poh,  S., 1988, “Performance of an Active Control System With Piezoelectric Actuators,” J. Sound Vib., 126(2), pp. 327–343.
Hanagud, S., and Obal, M. W., 1988, “Identification of Dynamic Coupling Coefficients in a Structure With Piezoelectric Sensors and Actuators,” AIAA paper No. 88–2418.
Tzou, H. S., 1987, “Active Vibration Control of Flexible Structures via Converse Piezoelectricity,” Development in Mechanics, 14(b), 20th Midwest Mechanical Conference, pp. 1201–1206.
Tzou, H. S., 1993, Piezoelectric Shells (Distributed Sensing and Control of Continua), Kluwer Academic Publishers, Boston/Dordrecht.
Gabbert, U., and Tzou, H. S., 2001, Smart Structures and Structronic Systems, Kluwer Academic Pub., Dordrecht/Boston/London.
Tzou, H. S., 1992, “Thin-Layer Distributed Piezoelectric Neurons and Muscles: Electromechanics and Applications,” Precision Sensors, Actuators, and Systems, H. S. Tzou and T. Fukuda, eds., Kluwer Academic Publishers, Dordrecht/Boston/London, pp. 175–218.
Tzou,  H. S., Zhong,  J. P., and Natori,  M. C., 1993, “Sensor Mechanics of Distributed Shell Convolving Sensors Applied to Flexible Rings,” ASME J. Vibr. Acoust., 115(1), pp. 40–46.
Howard,  R. V., Chai,  W. K., and Tzou,  H. S., 2001, “Modal Voltages of Linear and Nonlinear Structures Using Distributed Artificial Neurons (A Theoretical and Experimental Study),” Mech. Syst. Signal Process., 15(3), pp. 629–640.
Mazurkiewicz, Z. E., and Nagorski, R. T., 1991, Shells of Revolution, PWN-Polish Scientific Publishers, Warsaw, pp. 7–9, pp. 333–341.
Tzou,  H. S., and Yang,  R. J., 2000, “Nonlinear Piezo-Thermoelastic Shell Theory Applied to Control of Variable-Geometry Shells,” Journal of Theoretical and Applied Mechanics,38(3), pp. 623–644.
Tzou,  H. S., Bao,  Y., and Zhou,  Y., 1997, “Nonlinear Piezothermoelasticity and Multi-Field Actuations, Part-1: Nonlinear Anisotropic Piezothermoelastic Shell Laminates; Part-2: Control of Nonlinear Buckling and Dynamics,” ASME J. Vibr. Acoust., 119, pp. 374–389.
Wang, J. T.-S., and Lin, C.-W., 1967, “On the Differential Equations of the Axisymmetric Vibration of Paraboloidal Shells of Revolution,” NASA CR-932, Nov 1967.
Glockner,  P. G., and Tawardros,  K. Z., 1973, “Experiments on Free Vibration of Shells of Revolution,” Exp. Mech., 13(10), pp. 411–421.

Figures

Grahic Jump Location
A paraboloidal shell laminated with distributed piezoelectric sensor layer
Grahic Jump Location
A sensor patch laminated on a paraboloidal shell of revolution
Grahic Jump Location
Linear and nonlinear parts of signals (Case 1, the first mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 1, the second mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 1, the third mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 4, the first mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 4, the second mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 4, the third mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 5, the first mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 5, the second mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 5, the third mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 6, the first mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 6, the second mode)
Grahic Jump Location
Linear and nonlinear parts of signals (Case 6, the third mode)

Tables

Errata

Discussions

Some tools below are only available to our subscribers or users with an online account.

Related Content

Customize your page view by dragging and repositioning the boxes below.

Related Journal Articles
Related eBook Content
Topic Collections

Sorry! You do not have access to this content. For assistance or to subscribe, please contact us:

  • TELEPHONE: 1-800-843-2763 (Toll-free in the USA)
  • EMAIL: asmedigitalcollection@asme.org
Sign In