Generalized synchronization between different chaotic maps via dead-beat control  被引量:2

Generalized synchronization between different chaotic maps via dead-beat control

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作  者:Grassi G 

机构地区:[1]Dipartimento di Ingegneria dell'Innovazione,Università del Salento

出  处:《Chinese Physics B》2012年第5期100-106,共7页中国物理B(英文版)

摘  要:This paper presents a new scheme to achieve generalized synchronization(GS) between different discrete-time chaotic(hyperchaotic) systems.The approach is based on a theorem,which assures that GS is achieved when a structural condition on the considered class of response systems is satisfied.The method presents some useful features:it enables exact GS to be achieved in finite time(i.e.,dead-beat synchronization);it is rigorous,systematic,and straightforward in checking GS;it can be applied to a wide class of chaotic maps.Some examples of GS,including the Grassi-Miller map and a recently introduced minimal 2-D quadratic map,are illustrated.This paper presents a new scheme to achieve generalized synchronization(GS) between different discrete-time chaotic(hyperchaotic) systems.The approach is based on a theorem,which assures that GS is achieved when a structural condition on the considered class of response systems is satisfied.The method presents some useful features:it enables exact GS to be achieved in finite time(i.e.,dead-beat synchronization);it is rigorous,systematic,and straightforward in checking GS;it can be applied to a wide class of chaotic maps.Some examples of GS,including the Grassi-Miller map and a recently introduced minimal 2-D quadratic map,are illustrated.

关 键 词:generalized synchronization chaos synchronization discrete-time chaotic systems deadbeat control chaotic maps 

分 类 号:O415.5[理学—理论物理] O231[理学—物理]

 

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