Modeling and compensation of piezoceramic actuator hysteresis for helicopter vibration control

Sensors and Actuators, A: Physical

Volumn 135, Issue 2, 2007, Pages 801-810

  Viswamurthy, S R ^a   Ganguli, Ranjan ^a  

^a INDIAN INSTITUTE OF SCIENCE   (India)

Author keywords

Classical Preisach model; Compensation; Helicopter; Hysteresis; Piezoceramic actuator; Vibration control

Indexed keywords

CONTROL NONLINEARITIES; HELICOPTERS; HYSTERESIS; NUMERICAL METHODS; PIEZOELECTRIC CERAMICS; VIBRATION CONTROL;

CLASSICAL PREISACH MODEL; HELICOPTER VIBRATIONS; HYSTERESIS COMPENSATION;

PIEZOELECTRIC ACTUATORS;

EID: 34047164955     PISSN: 09244247     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.sna.2006.09.020     Document Type: Article

References (36)

1. Ge P., and Jouaneh M. Modeling hysteresis in piezoceramic actuators. Prec. Eng. 17 (1995) 211-221
2. Hughes D., and Wen J.T. Preisach modeling of piezoceramic and shape memory alloy hysteresis. Smart Mater. Struct. 6 (1997) 287-300
3. Kurdila A.J., Li J., Strganac T., and Webb G. Nonlinear control methodologies for hysteresis in PZT actuatued on-blade elevons. J. Aerospace Eng. 16 (2003) 167-176
4. Ishibashi Y. A model of polarization reversal in ferroelectrics. J. Phys. Soc. Jpn. 59 (1990) 4148-4154
5. Huang L., and Tiersten H.F. An analytic description of slow hysteresis in polarized ferroelectric ceramic actuators. J. Intell. Mater. Syst. Struct. 9 (1998) 417-426
6. Chen W., and Lynch C.S. A model for simulating polarization switching and AF-F phase changes in ferroelectric ceramics. J. Intell. Mater. Syst. Struct. 9 (1998) 427-431
7. Smith R.C., and Ounaies Z. A domain wall model for hysteresis in piezoelectric materials. J. Intell. Mater. Syst. Struct. 11 (2000) 62-79
8. Yu Y., Naganathan N., and Dukkipati R. Preisach modeling of hysteresis for piezoceramic actuator system. Mech. Machine Theory 37 (2002) 49-59
9. Hu H., and Mrad R.B. A discrete-time compensation algorithm for hysteresis in piezoceramic actuators. Mech. Syst. Signal Process. 18 (2004) 169-185
10. Lee S.H., Royston T.J., and Friedman G. Modeling and compensation of hysteresis in piezoceramic transducers for vibration control. J. Intell. Mater. Syst. Struct. 11 (2000) 781-790
11. Lee S.H., Ozer M.B., and Royston T.J. Piezoceramic hysteresis in the adaptive structural vibration control problem. J. Intell. Mater. Syst. Struct. 13 (2002) 117-124
12. Serpico C., and Visone C. Magnetic hysteresis modeling via feed-forward neural networks. IEEE Trans. Magn. 34 (1998) 623-628
13. Chuntao L., and Yonghong T. A neural networks model for hysteresis nonlinearity. Sens. Actuators A 112 (2004) 49-54
14. Tong Z., Tan Y., and Zeng X. Modeling hysteresis using hybrid method of continous transformation and neural networks. Sens. Actuators A 119 (2005) 254-262
15. Zhao X., and Tan Y. Neural network based identification of Preisach-type hysteresis in piezoelectric actuator using hysteretic operator. Sens. Actuators A 126 (2006) 306-311
16. Galinaitis W.S., and Rogers R.C. Compensation for hysteresis using bivariate Preisach models. Proc. SPIE Smart Struct. Mater. 3039 June (1997) 538-547.
17. Galinaitis W.S., and Rogers R.C. Control of a hysteretic actuator using inverse hysteresis compensation. Proc. SPIE Smart Struct. Mater. 3323 July (1998) 267-277.
18. X. Tan, R. Venkataraman, P. S. Krishnaprasad, Control of hysteresis: theory and experimental results, Proceedings of SPIE - Smart Structures and Materials: Modeling, Signal Processing and Control in Smart Structures, vol. 4326, August 2001, pp. 101-112.
19. Bernhard A., and Chopra I. Hover testing of active rotor blade-tips using a piezo-induced bending-torsion coupled beam. J. Intell. Mater. Syst. Struct. 9 (1998) 963-974
20. Milgram J., Chopra I., and Straub F. Rotors with trailing-edge flaps: Analysis and comparison with experimental data. J. Am. Helicopter Soc. 43 (1998) 319-332
21. Giurgiutiu V. Review of smart-materials actuation solutions for aeroelastic and vibration control. J. Intell. Mater. Syst. Struct. 11 (2000) 525-544
22. Thakkar D., and Ganguli R. Helicopter vibration reduction in forward flight with induced-shear based piezoceramic actuation. Smart Mater. Struct. 13 (2004) 599-608
23. Thakkar D., and Ganguli R. Use of single crystal and soft piezoceramics for alleviation of flow separation induced vibration in a smart helicopter rotor. Smart Mater. Struct. 15 (2006) 331-341
24. Fulton M., and Ormiston R. Hover testing of a small-scale rotor with on-blade elevons. J. Am. Helicopter Soc. 46 (2001) 96-106
25. Lee T., and Chopra I. Design of a piezostack driven trailing-edge flap actuator for helicopter rotors. Smart Mater. Struct. 10 (2001) 15-24
26. Koratkar N., and Chopra I. Closed-loop wind tunnel testing of a smart rotor model with trailing-edge flaps. J. Am. Helicopter Soc. 47 (2002) 263-272
27. S. R. Hall, E. F. Prechtl, Preliminary testing of a Mach-scaled active rotor blade with a trailing edge servo-flap, Proceedings of the SPIE Conference on Smart Structures and Materials, Newport Beach, CA, U.S.A., 1-5 March 1999, pp.14-21.
28. G. Bir, University of Maryland advanced rotorcraft code (UMARC) manual, UM-AERO Report 92-02, 1992.
29. Viswamurthy S.R., and Ganguli R. An optimization approach to vibration reduction in helicopter rotors with multiple active trailing edge flaps. J. Aerospace Sci. Technol. 8 (2004) 185-194
30. Ganguli R., Chopra I., and Weller W.H. Comparison of calculated vibratory rotor hub loads with experimental data. J. Am. Helicopter Soc. 43 (1998) 312-318
31. Torok M.S., and Chopra I. Rotor loads prediction utilizing a coupled aeroelastic analysis with refined aerodynamic modeling. J. Am. Helicopter Soc. 36 (1991) 58-67
32. W. Johnson, Self-tuning regulators for multicyclic control of helicopter vibration, NASA Technical Paper 1996, March 1982.
33. Zhang J., Smith E., and Wang K. Active-passive hybrid optimization of rotor blades with trailing-edge flaps. J. Am. Helicopter Soc. 49 (2004) 54-65
34. Preisach F. On magnetic after effect. Z. Phys. 94 (1935) 277-302
35. Krasnoselskii M.A., and Pokrovskii A.V. Systems with Hysteresis (1983), Springer, Berlin pp. 1-90
36. Doong T., and Mayergoyz I.D. On numerical implementation of hysteresis models. IEEE Trans. Magn. 21 (1985) 1853-1855