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Prediction-based feedback control and synchronization algorithm of fractional-order chaotic systems

机译:基于预测的分数阶混沌系统反馈控制与同步算法

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摘要

In this paper, a fractional-order prediction-based feedback control scheme (Fo-PbFC) is proposed to stabilize the unstable equilibrium points and to synchronize the fractional-order chaotic systems (FoCS). The design of Fo-PbFC, derived and based on Lyapunov stabilization arguments and matrix measure, is theoretically rigorous and represents a powerful and simple approach to provide a reasonable trade-off between computational overhead, storage space, numerical accuracy and stability analysis in control and synchronization of a class of FoCS. Numerical simulations are also provided to verify the validity and the feasibility of the proposed scheme by considering the fractional-order Newton-Leipnik chaotic and the fractional-order Mathieu-Van Der Pol hyperchaotic systems as illustrative examples.
机译:本文提出了一种基于分数阶预测的反馈控制方案(Fo-PbFC),以稳定不稳定的平衡点并同步分数阶混沌系统(FoCS)。基于Lyapunov稳定参数和矩阵测度得出的Fo-PbFC设计在理论上是严格的,代表了一种强大而简单的方法,可以在控制和控制中的计算开销,存储空间,数值精度和稳定性分析之间进行合理的权衡。一类FoCS的同步。通过以分数阶Newton-Leipnik混沌和分数阶Mathieu-Van Der Pol超混沌系统为例,还提供了数值模拟,以验证所提出方案的有效性和可行性。

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