Piezo Actuator and its Hysteresis Compensation for an Active Clamping System in Wood Machining

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Abstract:

The modeling and compensation of hysteresis in piezoelectrically driven systems are very important for positioning and noise and vibration reduction applications. An active vacuum clamping system for a stationary wood machining center with piezo actuators for the purpose of vibration control has been developed. This active system is intended to reduce workpiece vibrations, which are excited during machining. However, the piezo actuators have an inherent hysteresis effect between input voltage and output position of the vacuum plate. The Bouc-Wen and the Classical Preisach methods are studied in this paper to model the hysteresis curves and to compensate the hysteresis effect of the integrated piezo actuator.

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Periodical:

Key Engineering Materials (Volumes 447-448)

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498-502

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September 2010

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© 2010 Trans Tech Publications Ltd. All Rights Reserved

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[1] H. Janocha: Adaptronics and Smart Structures. Springer-Verlag Berlin (2007).

Google Scholar

[2] J.L. Ha, R.F. Rong and C.S. Yang: Hysteresis Identification and Dynamic Responses of the Impact Drive Mechanism. Journal of Sound and Vibration 283 (2005).

DOI: 10.1016/j.jsv.2004.05.032

Google Scholar

[3] C. Lin and S. Yang: Precise Positioning of Piezoactuated Stages using Hysteresis Observer based Control. Mechatronics 16 (2006).

DOI: 10.1016/j.mechatronics.2006.03.005

Google Scholar

[4] M. Joaneh and H. Tian: Accuracy Enhancement of a Piezoelectric Actuator with Hysteresis. ASME Japan/USA Symposium on Flexible Automation (1992).

Google Scholar

[5] T.S. Low and W. Guo: Modeling of a Three-Layer Piezoelectric Bimorph Beam with Hysteresis. Journal of Microelectromechanical Systems 4 (1995).

DOI: 10.1109/84.475550

Google Scholar

[6] R. Bouc: Forced Vibration of Mechanical Systems with Hysteresis. Proceedings for the 4 th Conference of Nonlinear Oscillation (1967).

Google Scholar

[7] Y. Wen: Method for Random Vibration of Hysteretic Systems. J. Eng. Mech. Div. ASCE 102 (1976).

Google Scholar

[8] Y. Wen: Equivalent Linearization for Hysteretic Systems under Random Excitation. Journal of Applied Mechanics, Transactions ASME 47 (1980).

DOI: 10.1115/1.3153594

Google Scholar

[9] F. Preisach: Über die magnetische Nachwirkung. Zeitschrift für Physik A Hadrons und Nuclei 94 (1935).

Google Scholar

[10] Y. Yu, Z. Xiao, N.G. Naganathan and R.V. Dukkipati: Dynamic Preisach Modeling of Hysteresis for the Piezoceramic Actuator System. Mechanism and Machine Theory 37 (2002).

DOI: 10.1016/s0094-114x(01)00065-9

Google Scholar

[11] H. -W. Hoffmeister, B. -C. Schuller and K. Loeis: Active Vibration Reduction on Clamping Systems for Stationary Machining Centers. Adaptronic Congress (2007).

Google Scholar