Journal
IEEE ACCESS
Volume 9, Issue -, Pages 47698-47712Publisher
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/ACCESS.2021.3068140
Keywords
Convergence; Trajectory; Mathematical model; Sliding mode control; Uncertainty; Trajectory tracking; Robust control; Lyapunov criteria; fixed-time control; terminal sliding mode control; magnetic levitation systems; nonlinear control
Categories
Funding
- Basic Science Research Program through the National Research Foundation of Korea (NRF) - Ministry of Education [NRF-2019R1D1A3A03103528]
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A new robust control method is developed in this research for trajectory tracking control of uncertain magnetic levitation systems, achieving fixed-time convergence, robust stabilization, and high accuracy. The hybrid controller comprises an adaptive fixed-time disturbance observer and a fixed-time control algorithm. The control system's global fixed-time stability and convergence time boundary are obtained using Lyapunov criteria, allowing for arbitrary settling time adjustment regardless of initial system state.
In this research, a new robust control method is developed, which achieves a fixed-time convergence, robust stabilization, and high accuracy for trajectory tracking control of uncertain magnetic levitation systems. A hybrid controller is a combination of an adaptive fixed-time disturbance observer and a fixed-time control algorithm. First, to estimate precisely the total uncertain component in fixed-time, an adaptive disturbance observer is constructed. Then, a new robust control method is designed from a proposed fixed-time sliding manifold, disturbance observer's information, and a continuous fixed-time reaching law. A global fixed-time stability and convergence time boundary of the control system is obtained by Lyapunov criteria in which the settling time can be arbitrarily set using design parameters regardless of the system's initial state. Finally, the designed control strategy is implemented for a magnetic levitation system and its control performance is compared with other existing finite-time control methods to evaluate outstanding features of the proposed system. Trajectory tracking experiments in MATLAB/SIMULINK environment have been performed to exhibit the effectiveness and practicability of the designed approach.
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