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Experimental Investigation of Rate-Dependent Inner Hysteresis Loops in PZT

Published online by Cambridge University Press:  01 February 2011

Alexander York  and
Stefan Seelecke
Alexander York
Affiliation:
Dept. Mech. & Aero. Eng., North Carolina State Univ., Raleigh, NC 27695
Stefan Seelecke
Affiliation:
Dept. Mech. & Aero. Eng., North Carolina State Univ., Raleigh, NC 27695
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Abstract

The rate-dependence of piezoelectric materials resulting from the kinetics of domain switching is an important factor that needs to be included in realistic modeling attempts. This paper provides a systematic study of the rate-dependent hysteresis behavior of a commercially available PZT stack actuator. Experiments covering full as well as minor loops are conducted at different loading rates with polarization and strain recorded. In addition, the creep behavior at different constant levels of the electric field is observed. This provides evidence of kinetics being characterized by strongly varying relaxation times that can be associated with different switching mechanisms.

Keywords

PZThysteresisrate dependenceexperimental datapiezoelectrics
Type
Research Article
Information
MRS Online Proceedings Library (OPL) , Volume 881: Symposium CC – Coupled Nonlinear Phenomena Modeling and Simulation for Smart, Ferroic and Multiferroic Materials , 2005 , CC2.3
Copyright
Copyright © Materials Research Society 2005

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References

[1] Zhong, J.. Modeling and Control of Piezoceramic Actuators for Nanopositioning. Masters thesis, North Carolina Stat University, Raleigh, NC USA, 2003.Google Scholar
[2] Zhou, D.. Experimental Investigation of Non-linear Constitutive Behavior of PZT Piezoceramics. PhD thesis, Forschungszentrum Karlsruhe GmbH, Karlruhe, Germany, 2003.Google Scholar
[3] Dragosits, K.. Modeling and Simulation of Ferroelectric Devices. PhD thesis, Technischen Universit at Wien, 2000.Google Scholar
[4] Mukherjee, B.K., Sherrit, S., Characterization of Piezoelectric and Electrostrictive Materials For Acoustic Transducers: II. Quasistatic Methods. Fifth International Congress on Sound and Vibration, December 15-18, 1997.Google Scholar
[5] Li, F., Fang, D., Simulations of domain switching in ferroelectrics by a three-dimensional finite element model, Mechanics of Materials 36, 2004, p959–973.Google Scholar
[6] Preisach, F., Zeitschrift fur Physik. 94:277–302, 1935 Google Scholar
[7] Bernard, Y., Mendes, E., Bouillault, F.. Dynamic Hysteresis Modeling Based on Preisach Model. IEEE Transactions on Magnetics, Vol. 38, No. 2, March 2002.Google Scholar
[8] Mayergoyz, I.D., Friedman, G., Salling, C.. Comparison of the classical and generalized Preisach hysteresis models with experiments. Magnetics, IEEE Transactions on, Volume: 25, Issue: 5:3925–3927, Sep 1989.Google Scholar
[9] Ge, P., Jouaneh, M., Tracking Control of a Piezoceramic Actuator, IEEE Transactions on Control Systems Technology, Vol. 4., NO. 3, May, 1996 Google Scholar
[10] Ang, W. T., Garmon, F. A., Khosla, P. K., Riviere, C. N., Modeling Rate-dependent Hysteresis in Piezoelectric Actuators., Proceedings of the 2003 IEEE/RSJ Intl. Conference on intelligent Robotics and Systems. Oct. 2003.Google Scholar
[11] Hwang, S.C., Arlt, G., Switching in ferroelectric polycrystals. Journal of Applied Physics, Vol 87, Num 2, pp.869–875, 2000.Google Scholar
[12] Smith, R.C., Seelecke, S., Ounaies, Z.. A free energy model for piezoceramic materials. In Proc. 9th Ann. Int. Symp. Smart Struct. Mat., Modeling, Signal Processing and Control, San Diego, CA, U.S.Z., March 2002 SPIE.Google Scholar
[13] Smith, R.C., Seelecke, S., Ounaies, Z., Smith, J.. A free energy model for ferroelectric materials. Journal of Intelligent Material Systems and Structures, vol 14, 11, pp.719–739, 2003.Google Scholar
[14] Smith, R.C., Seelecke, S., An Energy Formulation for Preisach Models, 9th SPIE Conference on Smart Structures and Materials, San Diego, USA, 17-22 March 2002.Google Scholar
[15] Fan, J., Stoll, W. A., Lynch, C. S.. Nonlinear constitutive behavior of soft and hard PZT:experiments and modeling. Acta Materialia, Vol. 47, Iss. 17, 26 November, pp. 4415–4425, 1999 Google Scholar
[16] Zhang, W., Bhattacharya, K.. A computational model of ferroelectric domains. Part 1: model formulation and domain switching. Acta Materialia 53, pp.185–198, 2005.Google Scholar