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A Research on the Synchronization of Two Novel Chaotic Systems Based on a Nonlinear Active Control Algorithm

机译:基于非线性主动控制算法的两个新型混沌系统的同步研究

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The problem of chaos synchronization is to design a coupling between two chaotic systems (master-slave/drive-response systems configuration) such that the chaotic time evaluation becomes ideal and the output of the slave (response) system asymptotically follows the output of the master (drive) system. This paper has addressed the chaos synchronization problem of two chaotic systems using the Nonlinear Control Techniques, based on Lyapunov stability theory. It has been shown that the proposed schemes have outstanding transient performances and that analytically as well as graphically, synchronization is asymptotically globally stable. Suitable feedback controllers are designed to stabilize the closed-loop system at the origin. All simulation results are carried out to corroborate the effectiveness of the proposed methodologies by using Mathematica 9.
机译:混沌同步的问题是设计两个混沌系统(主-从/驱动-响应系统配置)之间的耦合,以使混沌时间评估变得理想,并且从(响应)系统的输出渐近跟随主系统的输出。 (驱动器)系统。本文基于Lyapunov稳定性理论,利用非线性控制技术解决了两个混沌系统的混沌同步问题。已经表明,所提出的方案具有出色的瞬态性能,并且在分析和图形上,同步是渐近全局稳定的。适当的反馈控制器设计用于在原点稳定闭环系统。使用Mathematica 9进行了所有仿真结果,以验证所提出方法的有效性。

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