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首页> 外文期刊>Chaos, Solitons and Fractals: Applications in Science and Engineering: An Interdisciplinary Journal of Nonlinear Science >Adaptive fuzzy observer-based stabilization of a class of uncertain time-delayed chaotic systems with actuator nonlinearities
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Adaptive fuzzy observer-based stabilization of a class of uncertain time-delayed chaotic systems with actuator nonlinearities

机译:一类不确定非线性时滞混沌系统的自适应模糊观测器稳定

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摘要

An observer-based output feedback adaptive fuzzy controller is proposed to stabilize a class of uncertain chaotic systems with unknown time-varying time delays, unknown actuator nonlinearities and unknown external disturbances. The actuator nonlinearity can be backlash-like hysteresis or dead-zone. Based on universal approximation property of fuzzy systems the unknown nonlinear functions are approximated by fuzzy systems, where the consequent parts of fuzzy rules are tuned with adaptive schemes. The proposed method does not need the availability of the states and an observer based output feedback approach is proposed to estimate the states. To have more robustness and at the same time to alleviate chattering an adaptive discontinuous structure is suggested. Semi-global asymptotic stability of the overall system is ensured by proposing a suitable Lyapunov-Krasovskii functional candidate. The approach is applied to stabilize the time-delayed Lorenz chaotic system with uncertain dynamics amid significant disturbances. Analysis of simulations reveals the effectiveness of the proposed method in terms of coping well with the modeling uncertainties, nonlinearities in actuators, unknown time-varying time-delays and unknown external disturbances while maintaining asymptotic convergence. (C) 2015 Elsevier Ltd. All rights reserved.
机译:提出了一种基于观测器的输出反馈自适应模糊控制器,以稳定一类不确定的混沌系统,该系统具有未知的时变时延,未知的执行器非线性和未知的外部干扰。执行器的非线性可以是反冲状的磁滞或死区。基于模糊系统的通用逼近性质,通过模糊系统对未知的非线性函数进行逼近,其中模糊规则的后续部分通过自适应方案进行调整。所提出的方法不需要状态的可用性,并且提出了基于观察者的输出反馈方法来估计状态。为了具有更大的鲁棒性并且同时减轻抖动,提出了一种自适应的不连续结构。通过提出合适的Lyapunov-Krasovskii功能候选人来确保整个系统的半全局渐近稳定性。该方法适用于在重大扰动下以不确定的动力学稳定时滞Lorenz混沌系统。仿真分析表明,该方法在很好地应对建模不确定性,执行器非线性,未知时变时延和未知外部干扰的同时,保持了渐近收敛。 (C)2015 Elsevier Ltd.保留所有权利。

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