Analysis of a ceramic bimorph piezoelectric gyroscope

International Journal of Applied Electromagnetics and Mechanics

Volumn 10, Issue 6, 1999, Pages 459-473

  Yang, J S ^a   Fang, H Y ^a   Jiang, Q ^b  

^a UNIVERSITY OF NEBRASKA LINCOLN   (United States)

^b University of California Riverside   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CERAMIC MATERIALS; ELECTRIC POTENTIAL; ELECTRIC TRANSFORMERS; MATHEMATICAL MODELS; PIEZOELECTRIC DEVICES; PIEZOELECTRICITY; VIBRATIONS (MECHANICAL);

CERAMIC BIMORPH PIEZOELECTRIC GYROSCOPES; PIEZOELECTRIC TRANSFORMERS;

GYROSCOPES;

EID: 0033307676     PISSN: 13835416     EISSN: None     Source Type: Journal    
DOI: 10.3233/jae-1999-161     Document Type: Article

References (19)

1. W.D. Gates, Vibrating angular rate sensor may threaten the gyroscope, Electronics 41 (1968), 130-134.
2. J. Soderkvist, Micromachined gyroscopes, Sensors and Actuators A 43 (1994), 65-71.
3. M. Rodamaker and C.R. Newell, Finite element analysis of a quartz angular rate sensor, in: Proc. ANSYS Conference, 1989, pp. 3.35-3.48.
4. J. Soderkvist, Piezoelectric beams and vibrating angular rate sensors, IEEE Trans. Ultrasonics, Ferroelectrics, and Frequency Control 38 (1991), 271-280.
5. C.S. Chou, J.W. Yang, Y.C. Huang and H.J. Yang, Analysis on vibrating piezoelectric beam gyroscope, Int. J. of Applied Electromagnetics in Materials 2 (1991), 227-241.
6. 3 crystal fork vibratory gyroscope, in: Proc. IEEE Ultrasonics Symp., 1994, pp. 581-584.
7. I.A. Ulitko, Mathematical theory of the fork-type wave gyroscope, in: Proc. IEEE Int. Frequency Control Symp., 1995, pp. 786-793.
8. S. Kudo, S. Sugawara and N. Wakatuki, Finite element analysis of single crystal tuning forks for gyroscopes, in: Proc. IEEE Int. Frequency Control Symp., 1996, pp. 640-647.
9. J.S. Yang, Some analytical results on piezoelectric gyroscopes, in: Proc. IEEE Int. Frequency Control Symp., 1998, pp. 733-741.
10. C.A. Rosen, Ceramic transformers and filters. Ph.D. thesis, Syracuse University, 1956.
11. S. Kawashima, O. Ohnishi, H. Hakamata, S. Tagami, A. Fukuoka, T. Inoue and S. Hirose, Third order longitudinal mode piezoelectric ceramic transformer and its application to high-voltage power inverter, in: Proc. IEEE Ultrasonics Symp., 1994, pp. 525-530.
12. H.F. Tiersten, Linear Piezoelectric Plate Vibrations, Plenum, New York, 1969.
13. J.S. Yang, Equations for the extension and flexure of a piezoelectric beam with rectangular cross section and applications, Int. J. of Applied Electromagnetics and Mechanics 9 (1998), 409-420.
14. J.S. Yang and J.D. Yu, Equations for a laminated piezoelectric plate, Arch. Mech. 45 (1993), 653-664.
15. B.A. Auld, Acoustic Fields and Waves in Solids, Vol. 1, Wiley, New York, 1973, pp. 357-382.
16. C. Maerfeld and P. Tournois, Pure shear elastic surface waves guided by the interface of two semi-infinite media, Appl. Phys. Lett. 19 (1971), 117-118.
17. J.S. Yang, H.Y. Fang and Q. Jiang, Equations for a piezoelectric parallelepiped and applications in a gyroscope, Int. J. of Applied Electromagnetics and Mechanics 10 (1999), 337-350.
18. J.S. Yang and W. Zhang, A ceramic thickness-shear high voltage piezoelectric transformer, Int. J. of Applied Electromagnetics and Mechanics 10 (1999), 105-121.
19. R. Holland and E.P. EerNisse, Design of Resonant Piezoelectric Devices, MIT Press, Cambridge, 1969.