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分段线性混沌系统的分离与同步

Separation and synchronization of piecewise linear chaotic systems.

作者信息

Arena Paolo, Buscarino Arturo, Fortuna Luigi, Frasca Mattia

机构信息

Università degli Studi di Catania, viale A. Doria 6, 95125 Catania, Italy.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2006 Aug;74(2 Pt 2):026212. doi: 10.1103/PhysRevE.74.026212. Epub 2006 Aug 23.

Abstract

In this paper a topic regarding the synchronization of chaotic systems is dealt with: the case of separation and synchronization of many chaotic signals generated by different chaotic circuits and combined together is examined. In particular, an observer based strategy has been adopted, and an approach for the simultaneous stabilization of many Luenberger observers has been investigated to face the problem of separation and synchronization. The design strategy is based on linear matrix inequalities (LMIs). Indeed, the LMI problem is referred to have a solution if a dual optimization problem admits a solution. In our case the feasibility condition, if it does exist, allows us to establish that the separation and synchronization problem for the chosen circuit admits a solution. Some numerical simulations are reported. Further results refer to an experimental circuit showing the suitability of the approach. Furthermore, the use of the proposed scheme to transmit two or more information masked into two or more multiplexed chaotic signals and the design of suitable parameters through the introduced technique based on LMIs are discussed.

摘要

本文探讨了一个关于混沌系统同步的主题

研究了由不同混沌电路产生并组合在一起的多个混沌信号的分离与同步情况。具体而言,采用了基于观测器的策略,并研究了一种用于同时稳定多个Luenberger观测器的方法,以解决分离与同步问题。设计策略基于线性矩阵不等式(LMI)。实际上,如果对偶优化问题有解,则称LMI问题有解。在我们的案例中,可行性条件(如果存在)使我们能够确定所选电路的分离与同步问题有解。报告了一些数值模拟结果。进一步的结果涉及一个实验电路,展示了该方法的适用性。此外,还讨论了使用所提出的方案来传输两个或更多隐藏在两个或更多复用混沌信号中的信息,以及通过基于LMI引入的技术设计合适参数的问题。

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