Practical limitations in achieving shaped modal sensors with induced strain material

Journal of Vibration and Acoustics, Transactions of the ASME

Volumn 118, Issue 4, 1996, Pages 668-675

  Clark, R L ^a   Burke, S E ^b  

^a Duke University   (United States)

^b BOSTON UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; EIGENVALUES AND EIGENFUNCTIONS; FREQUENCY RESPONSE; NATURAL FREQUENCIES; RESONANCE; STRAIN;

INDUCED STRAIN MATERIALS; PIEZOELECTRIC SENSOR; SINUSOIDAL FUNCTIONS; STRAIN SENSOR THEORY;

SENSORS;

EID: 0030258727     PISSN: 10489002     EISSN: 15288927     Source Type: Journal    
DOI: 10.1115/1.2888350     Document Type: Article

References (19)

1. Burke, S. E., and Clark, R. L., 1995, “Transducer Tolerance Theory for Structural Control,” Proceedings of the SPIE Smart Structures and Materials Conference, San Diego,-CA.
2. Burke, S. E., and Hubbard, J. E., Jr., 1990, “Spatial Filtering Concepts in Distributed Parameter Control,” ASME Journal of Dynamic Systems, Measurement, and Control, Vol. 112, pp. 565-573.
3. Burke, S. E., and Hubbard, J. E., 1991, “Distributed Transducer Vibration Control of Thin Plates,” Journal of Acoustical Society of America, Vol. 90 No. 2, pp. 937-944.
4. Clark, R. L., Fuller, C. R., and Wicks, A. L., 1991, “Characterization of Multiple Piezoelectrics for Structural Excitation,” Journal of the Acoustical Society of America, Vol. 90, No. 1, pp. 346-357.
5. Clark, R. L., and Fuller, C. R., 1992(a), “Control of Sound Radiation with Adaptive Structures,” Journal of Intelligent Material Systems and Structures, Vol. 2, No. 3, pp. 431-452.
6. Clark, R. L., and Fuller, C. R., 1992(b), “Modal Sensing of Efficient Acoustic Radiators with PVDF Distributed Sensors in Active Structural Acoustic Approaches,” Journal of the Acoustical Society of America, Vol. 91, No. 6, pp. 3321-3329.
7. Clark, R. L., Burdisso, R. A., and Fuller, C. R., 1993, “Design Approaches for Shaping PolyvinyUdene Fluoride Sensors in Active Structural Acoustic Control,” Journal of Intelligent Material Systems and Structures, Vol. 4, pp. 354-365.
8. CoUins, S. A., Miller, D. W., and von Flotow, A. H., 1990, “Sensors for Structural Control Applications Using Piezoelectric Polymer Film,” MIT Report, SERC #12-90.
9. Graff, K., 1975, Wave Motion in Elastic Solids, Ohio State University-Press.
10. GuYi, Clark, R. L., Fuller, C. R., and Zander, A. C, 1994, “Experiments on Active Control of Plate Vibration Using Piezoelectric Actuators and Polyvinylidene Fluoride Modal Sensors,” ASME JOURNAL OF VIBRATION AND ACOUSTICS, Vol. 116, pp. 303-308.
11. Kynar Piezo Film Technical Manual, 1987., Pennwalt-Corporation.
12. Lee C. K., and Moon, F. C, 1990, “Modal Sensors/Actuators,” ASME JOURNAL OF APPLIED MECHANICS, Vol. 57, pp. 434-441.
13. Lee, C. K., Chiang, W. W., and OSullivan, T. C, 1991(a), “Piezoelectric Modal Sensors and Actuators Achieving Critical Damping on a Cantilever Plate,” AIAA Paper, 89-1390, pp. 2018-2026.
14. Lee, C. K., Chiang, W. W., and O’Sullivan, T. C, 1991(b), “Piezoelectric Modal Sensor/Actuator Pairs for Critical Active Damping Vibration Control,” Journal of the Acoustical Society of America, Vol. 90, No. 1, pp. 374-383.
15. Lee, C. K., and O’Sullivan, T. C, 1991, “Piezoelectric Strain Rate Gages,” Journal of Acoustical Society of America, Vol. 90, No. 2, pp. 945-953.
16. Love, A., 1944, A Treatise on the Mathematical Theory of Elasticity, Dover, New York,-NY.
17. Miller S. E., and Hubbard, J. E., 1987, “Observability of a Bernoulli-Euler Beam Using PVF2 as a Distributed Sensor,” Dynamics and Control of Large Structures: Proceedings of the 6th VPl & SU/AIAA Symposium, L. Meirovitch, ed., pp. 375-390.
18. Miller, D. W., Collins, S. A., and Peltzman, S. P., 1990, “Development of Spatially Convolving Sensors for Structural Control Applications,” AIAA Paper 90-1127-CP, pp. 2283-2297.
19. Tzou, H. S., and Tseng, C. I., 1990, “Distributed Piezoelectric Sensor/Actuator Design for Dynamic Measurement/Control of Distributed Parameter Systems; A Piezoelectric Finite Element Approach,” Journal of Sound and Vibration, Vol. 138, No. 1, pp. 17-34.