The concept of complete switched generalized function projective synchronization (CSGFPS) in practical type is introduced and the CSGFPS of a class of hyperchaotic systems with unknown parameters and disturbance inputs are investigated. By Lyapunov stability theory, the adaptive control law and the parameter update law are derived to make the states of a class of hyperchaotic systems asymptotically synchronized up to a desired scaling function and the unknown parameters are also estimated. In numerical simulations, the scaling function factors discussed in this paper are more complicated. Finally, the hyperchaotic Lorenz and hyperchaotic Lü systems are taken, for example, and the numerical simulations are presented to verify the effectiveness and robustness of the proposed control scheme.
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January 2014
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Complete Switched Generalized Function Projective Synchronization of a Class of Hyperchaotic Systems With Unknown Parameters and Disturbance Inputs
Fei Yu,
Yun Song
Yun Song
Associate Professor
e-mail: sonie@126.com
School of Computer and
Communication Engineering,
e-mail: sonie@126.com
School of Computer and
Communication Engineering,
Changsha University
of Science and Technology
,Hunan 410004
, PRC
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Fei Yu
e-mail: yufeiyfyf@163.com
Yun Song
Associate Professor
e-mail: sonie@126.com
School of Computer and
Communication Engineering,
e-mail: sonie@126.com
School of Computer and
Communication Engineering,
Changsha University
of Science and Technology
,Hunan 410004
, PRC
1Corresponding author.
Contributed by the Dynamic Systems Division of ASME for publication in the JOURNAL OF DYNAMIC SYSTEMS, MEASUREMENT, AND CONTROL. Manuscript received January 16, 2013; final manuscript received July 13, 2013; published online October 7, 2013. Assoc. Editor: Yang Shi.
J. Dyn. Sys., Meas., Control. Jan 2014, 136(1): 014505 (6 pages)
Published Online: October 7, 2013
Article history
Received:
January 16, 2013
Revision Received:
July 13, 2013
Citation
Yu, F., and Song, Y. (October 7, 2013). "Complete Switched Generalized Function Projective Synchronization of a Class of Hyperchaotic Systems With Unknown Parameters and Disturbance Inputs." ASME. J. Dyn. Sys., Meas., Control. January 2014; 136(1): 014505. https://doi.org/10.1115/1.4025159
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