Generalized projective synchronization of a unified chaotic system

被引：180

作者：

Yan, JP ^{[1
]}

Li, CP

机构：

[1] Hunan Univ Sci & Engn, Dept Math, Hunan 425006, Peoples R China

[2] Shanghai Univ, Dept Math, Shanghai 200436, Peoples R China

[3] Univ Pretoria, Dept Elect Engn & Comp Engn, ZA-0002 Pretoria, South Africa

来源：

CHAOS SOLITONS & FRACTALS | 2005年 / 26卷 / 04期

关键词：

D O I：

10.1016/j.chaos.2005.02.034

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

In the present paper, a simple but efficient control technique of the generalized projective synchronization is applied to a unified chaotic system. Numerical simulations show that this method works very well, which can also be applied to other chaotic systems. (c) 2005 Elsevier Ltd. All rights reserved.

引用

页码：1119 / 1124

页数：6

共 30 条

[1] Generalized synchronization of chaos: The auxiliary system approach [J].

Abarbanel, HDI ;

Rulkov, NF ;

Sushchik, MM .

PHYSICAL REVIEW E, 1996, 53 (05) :4528-4535

[2]

AFRAIMOVICH VS, 1986, IZV VUZ RADIOFIZ+, V29, P1050

[3] Control of the formation of projective synchronisation in lower-dimensional discrete-time systems [J].

Chee, CY ;

Xu, DL .

PHYSICS LETTERS A, 2003, 318 (1-2) :112-118

[4] Yet another chaotic attractor [J].

Chen, GR ;

Ueta, T .

INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 1999, 9 (07) :1465-1466

[5] Chaotic systems with a null conditional Lyapunov exponent under nonlinear driving [J].

GonzalezMiranda, JM .

PHYSICAL REVIEW E, 1996, 53 (01) :R5-R8

[6] SYNCHRONIZATION OF CHAOS USING CONTINUOUS CONTROL [J].

KAPITANIAK, T .

PHYSICAL REVIEW E, 1994, 50 (02) :1642-1644

[7]

KAPITANIAK T, 1992, CHAOS SOLITON FRACT, V2, P519

[8] Generalized synchronization, predictability, and equivalence of unidirectionally coupled dynamical systems [J].

Kocarev, L ;

Parlitz, U .

PHYSICAL REVIEW LETTERS, 1996, 76 (11) :1816-1819

[9]

Li C., 2004, CHAOS, V14

[10] Estimating the Lyapunov exponents of discrete systems [J].

Li, CP ;

Chen, GR .

CHAOS, 2004, 14 (02) :343-346

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