Abstract
Synchronization of a four-wing hyperchaotic system
Highlights
Over the last decades, chaos synchronization have been attracted increasingly attentions [1,2,3,4,5,6,7,8,9,10]. [2] investigated adaptive control and synchronization of the uncertain Sprott-H system (Sprott, 1994) with unknown parameters. [3] derived new results for the hybrid synchronization of identical hyperchaotic Liu systems (Liu, Liu and Zhang, 2008) via sliding mode control
Where ( ) ( ) ( ) ( ) are control functions to be determined for achieving synchronization between the two systems (2) and (3)
The active control is used as an approach to synchronize two four-wing hyperchaotic systems
Summary
Chaos synchronization have been attracted increasingly attentions [1,2,3,4,5,6,7,8,9,10]. [2] investigated adaptive control and synchronization of the uncertain Sprott-H system (Sprott, 1994) with unknown parameters. [3] derived new results for the hybrid synchronization of identical hyperchaotic Liu systems (Liu, Liu and Zhang, 2008) via sliding mode control. The problem of state feedback controller design for the output regulation of Sprott-K chaotic system, which is one of the simple, classical, three-dimensional chaotic systems discovered by J.C. Sprott (1994) was investigated in [4]. [5] presented hyperchaos anti-synchronization of different hyperchaotic systems using Active Generalized Backstepping Method (AGBM). In [6], active controller has been designed to solve the output regulation problem for the Sprott-P chaotic system (1994) and a complete solution for the tracking of constant reference signals (setpoint signals). [8] derived new results on the active controller design for the output regulation problem of the Sprott-K chaotic system, which is one of the classical chaotic systems discovered by J.C. Sprott (1994).
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