Paper Titles

Intelligent Vehicle Control System Based on LED
p.2149

Near-Optimality in Stochastic Control of Predator-Pray System with Markov Switching
p.2153

Nonlinear System Control Strategies
p.2157

Research of Thermal Insulation Control for Underwater Storage of High Pour Point Crude Oil
p.2162

Synchronization between Two Different Fractional Order Hyperchaotic Systems
p.2168

The Development of DSP-Based FFU Motor Digital Variable Frequency Control System
p.2172

The Research of the Remote Control System Based on DTMF Transmission and its Implementation
p.2176

Application of Blow-Off Wind Tunnel Control Based on Genetic Algorithm Optimized BP-Neural Network PID Neural Network
p.2181

Application Research on H^∞ Optimization Control of Permanent Magnet Linear Servo System Based on Adaptive Fuzzy Control Strategy
p.2185

HomeAdvanced Materials ResearchAdvanced Materials Research Vols. 694-697Synchronization between Two Different Fractional...

Synchronization between Two Different Fractional Order Hyperchaotic Systems

Article Preview

Abstract:

Chaos synchronization between two different fractional order hyperchaotic systems is presented. By using feedback controlmethod, the synchronization between two different fractional orderhyperchaotic systems is achieved based on Laplace transformation theory. Numerical simulations illustrate the effectiveness of the proposed theory.

You might also be interested in these eBooks

Manufacturing Process and Equipment

Info:

Periodical:

Advanced Materials Research (Volumes 694-697)

Pages:

2168-2171

DOI:

https://doi.org/10.4028/www.scientific.net/AMR.694-697.2168

Citation:

Cite this paper

Online since:

May 2013

Authors:

Wei Wei Zhang, Ding Yuan Chen

Keywords:

Feedback Control, Hyperchaotic System, Laplace Transformation

Export:

RIS, BibTeX

Price:

Permissions CCC:

Request Permissions

Permissions PLS:

Request Permissions

Сopyright:

© 2013 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] L,M, Pecora, T,L, Carroll. Phys. Rev. Lett., Vol. 64(1990), p.821.

[2] S.S,Ge , C,Wang , T,H, Lee. Int. J. Bifurca-tion and Chaos, Vol.10(20005),p.1139.

[3] E,W, Bai, K,E, Lonngren. Chaos Solit. Fract., , Vol.11(2000),p.1041.

[4] A,S, Hegazi , H,N,Agiza , M,El-Dessoky. Int.J.Bifurcation and Chaos, Vol.12(2002), p.1579

DOI: 10.1142/s0218127402005388

[5] H,T,Yau , C,K,Chen , C,L,Chen. . Int. J.Bifurcation and Chaos, Vol.10(2000), p.1139.

[6] C,G,Li, X,F, Liao, J,B, Yu.. PHYSICAL REVIEW E , Vol.68(2003), p.067203.

[7] Y,G,Yu, H,X, Li. . Physica A , , Vol.387 (2008), pp.1393-1403.

[8] Q,S,ZHONG,J,F,BAO,Y,B,YU,X,F,LIAO.CHIN.PHYS.LETT. Vol.25,2008),p.2812

[9] W,H, Deng, C,P, Li. Physica A, Vol. 353(2005),p.61.

[10] CG Li , GR Chen .. Solitons and Fractals ,, Vol.22 (2004), p.549

[11] DGVarsha, BSachin..Computers and Mathematics with Applications, Vol.59(2010), p.1117.

[12] CP Lia, WHDeng ,D Xu Physica A, Vol.360 (2006), p.171.

[13] CJ Wu, YBZhang ,NN Yang. Chin. Phys. B, , Vol.20 (2011 ), p.060505.

[14] T Gao, G Chen, Z Chen, S Cang.. Phys. Lett. A., , Vol.36(2007), p.78.

[15] M Caputo.. Geophys J Roy Astronom Soc , Vol.13(1967),p.529.

[16] XJ Wu , HT Lu , SL Shen. Physics Letters A, ,Vol. 373(2009) p.2329.

[17] XY Wang , JMSong.. Commun Nonlinear Sci Numer Simulat., Vol .14(2009),p.3351.