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The design of a new hybrid controller for fractional-order uncertain chaotic systems with unknown time-varying delays

机译:具有未知时变延迟的分数级不确定混沌系统的新混合控制器的设计

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In this paper, the combination of a soft computing technique, i.e., adaptive neuro-fuzzy inference system (ANFIS) with fractional-order robust adaptive control is used to control a class of fractional order uncertain chaotic nonlinear systems with uncertainty, external disturbances and unknown timevarying delays. At first, the fractional-order hyperbolic tangential robust adaptive intelligent controller (FHRAIC) is designed for the system, when the unknown time-varying heterogeneous delays and uncertainties and disturbances exist in system states. Next, the controller design is extended for the case of existence of unknown time-varying delay in the inputs of the system. The hyperbolic tangential sliding surface enables the closed-loop system to safely and effectively avoid large errors in tracking control. Adaptive control parameters are adjusted based on Lyapunov stability analysis ANFIS is used to approximate unknown functions. The stability analysis of this controller has been carried out based on Lyapunov-Krasovskii method and Barbalat's Lemma. Various simulation examples show the effectiveness of the proposed method for a vast range of systems. To demonstrate the effectiveness of ANFIS on FHRAIC controller, its performance has been compared with that of fractional-order hyperbolic tangential robust adaptive controller (FHRAC). (C) 2019 Elsevier B.V. All rights reserved.
机译:在本文中,软计算技术的组合,即具有分数级稳健的自适应控制的自适应神经模糊推理系统(ANFIS)用于控制具有不确定性,外部干扰和未知的一类小数不确定混沌非线性系统超时延迟。首先,当系统状态中存在未知的时变的异构延迟和不确定性和扰动时,设计了分数级双曲线切向强度自适应智能控制器(FHRAIC)。接下来,为系统输入的输入中未知的时变延迟存在的情况扩展了控制器设计。双曲线切向滑动表面使闭环系统能够安全地避免跟踪控制中的大误差。基于Lyapunov稳定性分析进行调整自适应控制参数,ANFIS用于近似未知功能。基于Lyapunov-Krasovskii方法和Barbalat的引理,已经进行了该控制器的稳定性分析。各种仿真示例显示了所提出的方法对广泛的系统的有效性。为了证明ANFIS对FHAC控制器的有效性,它的性能与分数级双曲线切向强度自适应控制器(FHRAC)进行了比较。 (c)2019年Elsevier B.V.保留所有权利。

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