Modeling and compensating the dynamic hysteresis of piezoelectric actuators via a modified rate-dependent Prandtl-Ishlinskii model
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Li-Min Zhu | Mei-Ju Yang | Guo-Ying Gu | Chun-Xia Li | Limin Zhu | Guoying Gu | Mei-Ju Yang | Chun-Xia Li
[1] Micky Rakotondrabe,et al. Bouc–Wen Modeling and Inverse Multiplicative Structure to Compensate Hysteresis Nonlinearity in Piezoelectric Actuators , 2011, IEEE Transactions on Automation Science and Engineering.
[2] Xuedong Chen,et al. Inverse compensation for hysteresis in piezoelectric actuator using an asymmetric rate-dependent model. , 2013, The Review of scientific instruments.
[3] Li-Min Zhu,et al. A Modified Prandtl-Ishlinskii Model for Rate-dependent Hysteresis Nonlinearity Using mth-power Velocity Damping Mechanism , 2014 .
[4] Wei Tech Ang,et al. Feedforward Controller With Inverse Rate-Dependent Model for Piezoelectric Actuators in Trajectory-Tracking Applications , 2007, IEEE/ASME Transactions on Mechatronics.
[5] J.A. De Abreu-Garcia,et al. Tracking control of a piezoceramic actuator with hysteresis compensation using inverse Preisach model , 2005, IEEE/ASME Transactions on Mechatronics.
[6] Klaus Kuhnen,et al. Modeling, Identification and Compensation of Complex Hysteretic Nonlinearities: A Modified Prandtl - Ishlinskii Approach , 2003, Eur. J. Control.
[7] D. Croft,et al. Creep, Hysteresis, and Vibration Compensation for Piezoactuators: Atomic Force Microscopy Application , 2001 .
[8] Qingsong Xu,et al. Adaptive Discrete-Time Sliding Mode Impedance Control of a Piezoelectric Microgripper , 2013, IEEE Transactions on Robotics.
[9] Hui Chen,et al. A neural networks based model for rate-dependent hysteresis for piezoceramic actuators , 2008 .
[10] Qingsong Xu,et al. Dahl Model-Based Hysteresis Compensation and Precise Positioning Control of an XY Parallel Micromanipulator With Piezoelectric Actuation , 2010 .
[11] S O R Moheimani,et al. Invited review article: high-speed flexure-guided nanopositioning: mechanical design and control issues. , 2012, The Review of scientific instruments.
[12] Yangmin Li,et al. Modeling and High Dynamic Compensating the Rate-Dependent Hysteresis of Piezoelectric Actuators via a Novel Modified Inverse Preisach Model , 2013, IEEE Transactions on Control Systems Technology.
[13] Hartmut Janocha,et al. Real-time compensation of hysteresis and creep in piezoelectric actuators , 2000 .
[14] Chun-Yi Su,et al. A note on the properties of a generalized Prandtl–Ishlinskii model , 2011 .
[15] Chun-Yi Su,et al. Development of the rate-dependent Prandtl–Ishlinskii model for smart actuators , 2008 .
[16] Li-Min Zhu,et al. Design, analysis and testing of a parallel-kinematic high-bandwidth XY nanopositioning stage. , 2013, The Review of scientific instruments.
[17] Li-Min Zhu,et al. Parameter identification of the generalized Prandtl–Ishlinskii model for piezoelectric actuators using modified particle swarm optimization , 2013 .
[18] Meng-Shiun Tsai,et al. Robust Tracking Control of a Piezoactuator Using a New Approximate Hysteresis Model , 2003 .
[19] M. Al Janaideh,et al. Inverse Rate-Dependent Prandtl–Ishlinskii Model for Feedforward Compensation of Hysteresis in a Piezomicropositioning Actuator , 2013, IEEE/ASME Transactions on Mechatronics.
[20] Guangjun Liu,et al. Hysteresis identification and compensation using a genetic algorithm with adaptive search space , 2007 .
[21] Kam K. Leang,et al. Dual-stage repetitive control with Prandtl-Ishlinskii hysteresis inversion for piezo-based nanopositioning , 2012 .
[22] H. Hu,et al. Enhancement of tracking ability in piezoceramic actuators subject to dynamic excitation conditions , 2005, IEEE/ASME Transactions on Mechatronics.
[23] Dawei Zhang,et al. Design issues in a decoupled XY stage: Static and dynamics modeling, hysteresis compensation, and tracking control , 2013 .
[24] Peiyue Li,et al. A simple fuzzy system for modelling of both rate-independent and rate-dependent hysteresis in piezoelectric actuators , 2013 .
[25] Qingsong Xu,et al. Rate-Dependent Hysteresis Modeling and Control of a Piezostage Using Online Support Vector Machine and Relevance Vector Machine , 2012, IEEE Transactions on Industrial Electronics.
[26] Yangmin Li,et al. Dynamic compensation and H ∞ control for piezoelectric actuators based on the inverse Bouc-Wen model , 2014 .
[27] U-Xuan Tan,et al. Tracking Control of Hysteretic Piezoelectric Actuator using Adaptive Rate-Dependent Controller. , 2009, Sensors and actuators. A, Physical.
[28] Qingsong Xu,et al. Identification and Compensation of Piezoelectric Hysteresis Without Modeling Hysteresis Inverse , 2013, IEEE Transactions on Industrial Electronics.
[29] Li-Min Zhu,et al. Modeling and Compensation of Asymmetric Hysteresis Nonlinearity for Piezoceramic Actuators With a Modified Prandtl–Ishlinskii Model , 2014, IEEE Transactions on Industrial Electronics.
[30] R. Ben Mrad,et al. A model for voltage-to-displacement dynamics in piezoceramic actuators subject to dynamic-voltage excitations , 2002 .
[31] Qingsong Xu,et al. A Novel Piezoactuated XY Stage With Parallel, Decoupled, and Stacked Flexure Structure for Micro-/Nanopositioning , 2011, IEEE Transactions on Industrial Electronics.
[32] Limin Zhu,et al. Real-time inverse hysteresis compensation of piezoelectric actuators with a modified Prandtl-Ishlinskii model. , 2012, The Review of scientific instruments.
[33] Limin Zhu,et al. High-speed tracking control of piezoelectric actuators using an ellipse-based hysteresis model. , 2010, The Review of scientific instruments.
[34] Jacek Przybylski. Non-linear vibrations of a beam with a pair of piezoceramic actuators , 2009 .
[35] David Zhang,et al. Dynamic modelling of a flexure-based mechanism for ultra-precision grinding operation , 2011 .
[36] Ping Ge,et al. Tracking control of a piezoceramic actuator , 1996, IEEE Trans. Control. Syst. Technol..
[37] Tianyou Chai,et al. Compensation of Hysteresis Nonlinearity in Magnetostrictive Actuators With Inverse Multiplicative Structure for Preisach Model , 2014, IEEE Transactions on Automation Science and Engineering.