A novel adaptive sliding mode excitation controller via baskstepping approach
Xiangyang Yu, Xiaoning Du, Yongxuan Huang, Haipeng Nan
Abstract
Xiangyang Yu, Xiaoning Du, Yongxuan Huang, Haipeng Nan
Abstract
In this paper, a novel robust nonlinear sliding mode generator excitation controller for single machine infinite bus(SMIB) with parameter uncertainty and disturbance is proposed. The controller is designed in a backstepping manner, proportional-integral-derivative(PID) stabilizing signal of the virtual error is introduced in the design procedure. First according to the backstepping approach, series Lyapunov functions are constructed step by step, the adaptive law of damping coefficient is given in the second step, and finally, a novel sliding surface is designed. The whole control law is obtained by applying the sliding mode control theory, so the disturbance is attenuated. To validate the control law, some simulations were carried on in case of two faults, the results showed that the proposed control method is able to achieve a quite satisfactory control effect.
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In this paper, a novel robust nonlinear sliding mode generator excitation controller for single machine infinite bus(SMIB) with parameter uncertainty and disturbance is proposed. The controller is designed in a backstepping manner, proportional-integral-derivative(PID) stabilizing signal of the virtual error is introduced in the design procedure. First according to the backstepping approach, series Lyapunov functions are constructed step by step, the adaptive law of damping coefficient is given in the second step, and finally, a novel sliding surface is designed. The whole control law is obtained by applying the sliding mode control theory, so the disturbance is attenuated. To validate the control law, some simulations were carried on in case of two faults, the results showed that the proposed control method is able to achieve a quite satisfactory control effect.
Key concepts: Backstepping, Control theory (sociology), Sliding mode control, Controller (irrigation), PID controller, Nonlinear system, Computer science, Lyapunov function