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Hysteresis compensation of piezoelectric actuator for open-loop control

Hysteresis compensation of piezoelectric actuator for open-loop control
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摘要 The hysteresis nonlinearity of piezoelectric actuator is one of the main defects in the control of deformable mirror which is widely used as a key component in adaptive optics system. This letter put forward a roodified Prandtl-Ishlinskii (PI) model in order to precisely describe the hysteresis nonlinearity of piezoelectric actuator. With this proposed model, an inverse-model based controller used for trajectory tracking in open-loop operation is designed to compensate the hysteresis nonlinearity effect. Then, some tracking control experiments for the desired triangle trajectory are performed. From the experimental results, we can see that the positioning precision in open loop operation is significantly improved with this inverse-model based controller. The hysteresis nonlinearity of piezoelectric actuator is one of the main defects in the control of deformable mirror which is widely used as a key component in adaptive optics system. This letter put forward a roodified Prandtl-Ishlinskii (PI) model in order to precisely describe the hysteresis nonlinearity of piezoelectric actuator. With this proposed model, an inverse-model based controller used for trajectory tracking in open-loop operation is designed to compensate the hysteresis nonlinearity effect. Then, some tracking control experiments for the desired triangle trajectory are performed. From the experimental results, we can see that the positioning precision in open loop operation is significantly improved with this inverse-model based controller.
出处 《Chinese Optics Letters》 SCIE EI CAS CSCD 2013年第14期63-66,共4页 中国光学快报(英文版)
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参考文献10

  • 1C. Shi, R. Wei, Z. Zhou, T. Li, and Y. Wang, Chin. Opt. Lett. 9, 040201 (2011).
  • 2G. Tao and P. V. Kokotovic, IEEE Trans. Automat. Contr. 40, 200 (1995).
  • 3M. Goldfarb and N. Celanovic, IEEE Contr. Syst. Mag. 17, 69 (1997).
  • 4Y. Stepanenko and C. Y. Su, in Proceedings of the 37th IEEE Conference on Decision and Control 4, 4234 (1998).
  • 5M. A. Krasnosel'skii and A.V. Pokrovskii, Systems with hysteresis (Springer, Berlin, 1989).
  • 6I. D. Mayergoyz, Mathematical Models of Hysteresis (Springer-Verlag, New York, 1991).
  • 7M. Brokate and J. Sprekles, Hysteresis and Phase Transitions (Springer, New York, 1996).
  • 8A. Visitian, Differential Models of Hysteresis (Springer, Berlin, 1994).
  • 9C. Ru, L. Chen, B. Shao, W. Rong, and L. Sun, Contr. Eng. Pract. 17, 1107 (2009).
  • 10K. Ikuta, M. Tsukamoto, and S. Hirose, in Proceedings of IEEE International Conference on Micro Electro Mechanical Systems 103 (1991).

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