4.6 Article

Robust Control Design for an Active Magnetic Bearing System Using Advanced Adaptive SMC Technique

Journal

IEEE ACCESS
Volume 9, Issue -, Pages 155662-155672

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/ACCESS.2021.3129140

Keywords

Rotors; Stability analysis; Uncertainty; Switches; Magnetic levitation; Asymptotic stability; Robust control; Uncertain nonlinear system; regulation control; sliding mode control; input chattering; adaptive gain; practical finite-time stability; homogeneity theory; Lyapunov theory

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The paper proposes a robust control strategy using adaptive second-order non-singular fast terminal sliding mode control design to improve the rotor dynamic performance of fast rotating machines. The higher-order SMC scheme is employed to address the chattering problem from discontinuous SMC input, while a non-singular fast terminal sliding surface is selected for a faster system response.
Fast rotating machines require special attention to ensure accurate rotor placement within the air gap. For this reason, the active magnetic bearings (AMB) system is used to levitate the rotor in the air gap using an electromagnetic feedback control force. The contact-less support AMB system improves the rotor dynamic performance and helps in the success of machine operations. However, the control design for the five degrees-of-freedom (DOF) AMB system is intricate because of its complex nonlinear dynamics. Moreover, these systems are often subjected to model uncertainties, harmonic disturbances, and sensor noises. Therefore, this paper proposes a robust control strategy using an adaptive second-order non-singular fast terminal sliding mode control (SMC) design. The proposed control law employs the higher-order SMC scheme to alleviate the chattering problem from the discontinuous SMC input, which would otherwise restrict its practical applicability. Further, a non-singular fast terminal sliding surface is selected to achieve a faster system response. The adaptive law estimates the switching gain to relax the upper bound assumption of disturbance. The theoretical stability analysis of the proposed methodology proves the finite-time convergence of system states to a small residual bound in the neighborhood of zero. The numerical analysis with a comparative study is also carried out to illustrate the efficacy of the proposed strategy.

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