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HomeApplied Mechanics and MaterialsApplied Mechanics and Materials Vols. 182-183Synchronization of a New Four Dimensional Chaos...

Synchronization of a New Four Dimensional Chaos System with Unknown Parameters

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Abstract:

This paper introduces a new four-dimensional chaos system which is generated by modifying Lorenz chaos system. Some basic dynamical properties are studied. Based on projective synchronization method, dislocated projective synchronization method is presented to achieve synchronization of the new four dimensional chaos system. Numerical simulations are given to show the effectiveness of this method.

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Periodical:

Applied Mechanics and Materials (Volumes 182-183)

Pages:

1298-1302

DOI:

https://doi.org/10.4028/www.scientific.net/AMM.182-183.1298

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Online since:

June 2012

Authors:

Xin Xiang Zhou, Hong Xie

Keywords:

Control, Lorenz System, Synchronization

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Сopyright:

© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] E. N. Lorenz: J. Atmos. Sci, Vol. 20 (1963), p.130.

[2] H. Fujisaka, T. Yamada: Progr. Theoret. Phys , Vol. 69(1983), p.32.

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

[4] G. Chen, X. Dong: Singapore: World Scientific Pub. Co, 1998, p.23.

[5] E. Elabbssy, H. Agiza, M. El-Dessoky: Chaos Solit Fract, Vol. 30(2006), p.1133.

[6] J. Lü, J. Lu, Sh. Chen: Wuhan University Press (China), 2002, p.31.

[7] G. Chen, J. Lü: Scientific Press, Beijing (China), 2003, p.61.

[8] Z. Li D. Xu: Chaos Solit Fract, Vol. 22(2004), p.477.

[9] J. Lü, J. Lu: Chaos Solit Fract, Vol. 17(2003), p.127.

[10] L. L. Huang, R. P. Feng and M. Wang: Phys Lett A, Vol. 320(2004), p.271.

[11] R. Luo: Phys Lett A, Vol. 372, (2008), p.648.

[12] Y. Wang, Zh. Guan, H. Wang: Phys Lett A, Vol. 312(2003), p.34.

[13] G. Wen L, D. Xu: Chaos Solit Fract, Vol. 26(2005), p.71.

[14] Y. Wang, Z. Guan: Chaos Solit Fract, Vol. 27(2006), p.97.

[15] G. Li: Chaos Solit Fract, Vol. 32(2005), p.541.

[16] Y. Xu, W. Zhou, J. Fang: Chaos Solit Fract, Vol. 42(2009), p.1305.

[17] J. Ma, Y. Cui, L. Liu: Syst Sci & Complexity Vol. 21(2008), p.250.