Titlebook: Robust Synchronization of Chaotic Systems via Feedback; Ricardo Femat,Gualberto Solis-Perales Book 2008 Springer-Verlag Berlin Heidelberg

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Robust Synchronization Via Geometrical Control: A General Framework,). Such synchronization strategies have potential applications in several areas such as secure communication [5], [6], [7] biological oscillators and animal gait [8], [9]. It has been shown that two identical chaotic oscillators can be synchronized [10]. The general framework is developed toward syn

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0170-8643 lude the results derived during last ten years about both suppression and synchronization of chaotic -continuous time- systems. Along this time, our concept was to study how the intrinsic properties of dynamical systems can be exploited to suppress and to synchronize the chaotic behavior and what sy

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Remarks on Chaos Synchronizability and Synchronization,ions [1], [2]. In this sense synchronization problem is a control one; since synchronizability is related to the intrinsic properties of nonlinear systems to be synchronized, and such properties can be studied by exploiting the control theory concepts; controllability and observability.

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Robust Synchronization Via Geometrical Control: A General Framework,animal gait [8], [9]. It has been shown that two identical chaotic oscillators can be synchronized [10]. The general framework is developed toward synchronization of chaotic systems with different model. In seek of clarity and completeness in presentation, the second-order driven oscillators are considered for synchronization feedback.

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Book 2008is time, our concept was to study how the intrinsic properties of dynamical systems can be exploited to suppress and to synchronize the chaotic behavior and what synchronization phen- ena can be found under feedback interconnection. Our findings have caused surprise to us and have stimulated our ast