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A Wavelet-Based Robust Adaptive T-S Fuzzy Controller Design for Synchronization of Faulty Chaotic Gyrostat Systems

机译:基于小波的鲁棒自适应T-S模糊控制器设计,用于同步的故障混沌Gyrostat系统

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In this study, the synchronization problem of the faulty chaotic gyrostat master-slave systems using a wavelet-based robust adaptive T-S fuzzy control is investigated. This control system is comprised of a wavelet T-S fuzzy network (TSFN) controller, a feedback controller and a robust controller. Within this scheme, the wavelet TSFN is used in two separate approaches. At the first approach, it is utilized to approximate the nonlinear functions of the gyrostat systems, and at the second approach, it is used to approximate the lumped fault function of the control system. The feedback controller is developed to initially control the underlying system, and a robust controller is an adaptive controller which is used to dispel the effects of the approximation errors on the tracking performance. The parameters of wavelet TSFN and the bound parameter of the robust controller are tuned on-line by the derived adaptive laws based on Lyapunov stability analysis. The wavelet block acts as a feature extractor, reduces the number of fuzzy rules and also acts as a normalization block. The Lyapunov stability of the closed-loop system, robustness against the parameters uncertainties, the external disturbances and the approximation errors, as well as the convergence of the tracking errors and boundedness of all signals in the closed-loop system, are guaranteed. Finally, the synchronization problem of the unknown chaotic gyrostat systems in the presence of parameter uncertainties, external disturbances and actuator faults is simulated to illustrate the effectiveness of the proposed control scheme.
机译:本文研究了基于小波的鲁棒自适应T-S模糊控制的故障混沌陀螺主从系统的同步问题。该控制系统由小波T-S模糊网络(TSFN)控制器、反馈控制器和鲁棒控制器组成。在该方案中,小波TSFN用于两种不同的方法。在第一种方法中,它被用来近似陀螺系统的非线性函数,在第二种方法中,它被用来近似控制系统的集中故障函数。反馈控制器用于对底层系统进行初始控制,鲁棒控制器是一种自适应控制器,用于消除逼近误差对跟踪性能的影响。基于Lyapunov稳定性分析,通过导出的自适应律在线调整小波TSFN的参数和鲁棒控制器的界参数。小波块起到了特征抽取器的作用,减少了模糊规则的数量,还起到了归一化块的作用。保证了闭环系统的李雅普诺夫稳定性,对参数不确定性、外部干扰和逼近误差的鲁棒性,以及跟踪误差的收敛性和闭环系统中所有信号的有界性。最后,对存在参数不确定性、外部干扰和执行器故障的未知混沌陀螺系统的同步问题进行了仿真,验证了所提控制方案的有效性。

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