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Adaptive Impulsive Synchronization for a Class of Delay Fractional-Order Chaotic System

机译:一类时滞分数阶混沌系统的自适应脉冲同步

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This paper is concerned with the adaptive impulsive synchronization for a class of delay fractional-order chaotic system. Firstly, according to the impulsive differential equations theory and the adaptive control theory, the adaptive impulsive controller and the parametric update law are designed, respectively. Secondly, by constructing the suitable response system, the original fractional-order error system can be converted into the integral-order one. Finally, based on the Lyapunov stability theory and the generalized Barbalat's lemma, some new sufficient conditions are derived to guarantee the asymptotic stability of synchronization error system.
机译:本文涉及一类时滞分数阶混沌系统的自适应脉冲同步。首先,根据脉冲微分方程理论和自适应控制理论,分别设计了自适应脉冲控制器和参数更新律。其次,通过构建合适的响应系统,可以将原始的分数阶误差系统转换为整数阶误差系统。最后,基于Lyapunov稳定性理论和广义Barbalat引理,推导了一些新的充分条件来保证同步误差系统的渐近稳定性。

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