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Observer-based robust synchronization of fractional-order multi-weighted complex dynamical networks

机译:基于观察者的分数级多加权复杂动态网络的鲁棒同步

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In this paper, the problem of robust synchronization of fractional-order multi-weighted complex dynamical networks in the presence of time-varying coupling delay and disturbances is studied via fractional-order equivalent-input-disturbance (FOEID) estimator-based non-fragile feedback control scheme. Precisely, FOEID-based disturbance estimator is incorporated in the feedback control input to compensate the disturbance effect in the resulting closed-loop system, which removes the disturbance effect without any prior knowledge of it. By utilizing FOEID method and synchronization error dynamics, the synchronization problem of fractional-order complex dynamical network is transformed into the stability problem of the augmented form of the closed-loop error system. Based on the Lyapunov stability theory, fractional calculus theory and some advanced integral inequalities, a novel set of sufficient conditions is established to ensure the robust asymptotic stability of the augmented error system subject to time-varying delay and disturbances. Finally, two numerical examples including a comparison study are given to illustrate the obtained theoretical results and the control design.
机译:在本文中,通过基于分数的等效输入 - 干扰(FOEID)的非脆弱,研究了在存在时变耦合延迟和干扰存在下的分数级多加权复合动力网络的鲁棒同步问题反馈控制方案。精确地,基于FOEID的扰动估计器结合在反馈控制输入中,以补偿所得到的闭环系统中的干扰效果,其在没有任何先前知识的情况下除去干扰效果。通过利用FOEID方法和同步误差动态,分数级复杂动态网络的同步问题被转换为闭环误差系统的增强形式的稳定性问题。基于Lyapunov稳定性理论,分数微积分理论和一些先进的整体不平等,建立了一种新的足够条件,以确保增强误差系统的稳健渐近稳定性受到时变延迟和干扰。最后,给出了包括比较研究的两个数值示例来说明所获得的理论结果和控制设计。

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