On the classical Preisach model for hysteresis in piezoceramic actuators

Mechatronics

Volumn 13, Issue 2, 2003, Pages 85-94

  Hu, H ^a   Ben Mrad, R ^a  

^a UNIVERSITY OF TORONTO   (Canada)

Author keywords

Hysteresis; Piezoceramic actuators; Preisach model

Indexed keywords

ELECTRIC POTENTIAL; HYSTERESIS; LOADS (FORCES); MATHEMATICAL MODELS; POSITION CONTROL;

PIEZOCERAMIC ACTUATORS;

ACTUATORS;

EID: 0037332696     PISSN: 09574158     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0957-4158(01)00043-5     Document Type: Article

References (21)

1. Mayergoyz I.D. Mathematical models of hysteresis. 1991;Springer, New York.
2. Zhang B., Zhu Z. Developing a linear piezomotor with nanometer resolution and high stiffness. IEEE/ASME Trans. Mechatr. 2(1):1997;22-29.
3. Shamoto E., Moriwaki T. Rigid. XYθ table for ultra-precision machine tool driven by means of walking drive Ann. CIRP. 46(1):1997;301-304.
4. Uchino K. Piezoelectric actuators and ultrasonic motors. 1996;Kluwer Academic Publishers, Dordrecht.
5. Sasaki M., Suzuki T., Ida E., Fujisawa F., Kobayashi M., Hiria H. Track-following control of a dual-stage hard disk drive using a neuro-control system. Eng. Appl. Artif. Intell. 11:1998;707-716.
6. Park K.H., Lee J.H., Kim S.H., Kwak Y.K. High speed micro positioning system based on coarse/fine pair control. Mechatronics. 5(6):1995;645-663.
7. Aoshima S., Yoshizawa N., Yabuta T. Compact mass axis alignment device with piezoelements for optical fibers. IEEE Photon. Technol. Lett. 4(5):1992;462-464.
8. Henke A., Kümmel M.A., Wallaschek J. A piezoelectrically driven wire feeding system for high performance wedge-wedge-bonding machines. Mechatronics. 9:1999;757-767.
9. Gonda S., Doi T., Kurosawa T., Tanimura Y., Hisata N., Yamagishi T., Fujimoto H., Yukawa H. Accurate topographic images using a measuring atomic force microscope. Appl. Surf. Sci. 144-145:1999;505-509.
10. Haitjema H. Dynamic probe calibration in the. μ m region with nanometer accuracy Precision Eng. 19:1996;98-104.
11. Park J.H., Yoshida K., Yokoto S. Resonantly driven piezoelectric micropump - fabrication of a micropump having high power density. Mechatronics. 9:1999;687-702.
12. Böhm S., Olthuis W., Bergveld P. A plastic micropump constructed with conventional techniques and materials. Sensors Actuat. 77:1999;223-228.
13. Agrawal B.N., Elshafei M.A., Song G. Adaptive antenna shape control using piezoelectric actuators. Acta Astronaut. 40(11):1997;821-826.
14. Ge P., Jouaneh M. Modeling hysteresis in piezoceramic actuators. Precision Eng. 17:1995;211-221.
15. Hughes D., Wen J.T. Preisach modeling of piezoceramic and shape memory alloy hysteresis. SPIE. 2715:1996;507-528.
16. Ge P., Jouaneh M. Generalized Preisach model for hysteresis nonlinearity of piezoceramic actuators. Precision Eng. 20:1997;99-111.
17. Jouaneh M., Tian H. Accuracy enhancement of a piezoelectric actuator with hysteresis. JAPAN/USA ASME Symp. Flexible Automat. 1:1992;631-637.
18. Song D., Li J. Modeling of piezo actuator's nonlinear and frequency dependent dynamics. Mechatronics. 9:1999;391-410.
19. Ge P., Jouaneh M. Tracking control of a piezoceramic actuator. IEEE Trans. Control Systems Technol. 4(3):1996;209-215.
20. Galinaitis W.S., Rogers R.C. Compensation for hysteresis using bivariate Preisach models. SPIE Smart Struct. Mater. 3039:1997;538-547.
21. Galinaitis W.S., Rogers R.C. Control of a hysteretic actuator using inverse hysteresis compensation. SPIE Smart Struct. Mater. 3323:1998;267-277.