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A rheological model for the rate-dependent Prandtl-Ishlinskii model.

, and . CDC, page 6646-6651. IEEE, (2013)

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Compensation of rate-dependent hysteresis nonlinearities in a piezo micro-positioning stage., , and . ICRA, page 512-517. IEEE, (2010)Adaptive Estimation of Threshold Parameters for a Prandtl-Ishlinskii Hysteresis Operator., and . ACC, page 3770-3775. IEEE, (2019)Mitigating Attacks With Nonlinear Dynamics on Actuators in Cyber-Physical Mechatronic Systems., , , and . IEEE Trans. Industrial Informatics, 15 (9): 4845-4856 (2019)On Stability of a Multi-Reluctance Actuation System for Precision Motion Control., , and . CCTA, page 862-867. IEEE, (2021)Transmissibility-Based Health Monitoring of the Future Connected Autonomous Vehicles Networks., , , and . IEEE Trans. Veh. Technol., 71 (4): 3633-3647 (2022)A Generalized Prandtl-Ishlinskii Model for Characterizing Rate Dependent Hysteresis., , and . CCA, page 343-348. IEEE, (2007)About the output of the inverse compensation of the Prandtl-Ishlinskii model.. ACC, page 247-252. IEEE, (2013)Adaptive stabilization and command following using a Prandtl-Ishlinskii/NARMAX controller., and . ACC, page 20-25. IEEE, (2014)A numerical investigation of phase and magnitude compensation in adaptive control of uncertain hammerstein systems with hysteretic nonlinearities., and . ACC, page 4741-4746. IEEE, (2014)A Generalized Play Operator for Modeling and Compensation of Hysteresis Nonlinearities., , and . ICIRA (1), volume 6424 of Lecture Notes in Computer Science, page 104-113. Springer, (2010)