Fractional quadratic NonlinearitySprottSliding Mode Synchronization Control of chaotic system
Abstract
In this paper, the fractional Quadratic nonlinearSprottSynchronization Control of Chaotic Systems.According to the related theory of Fractional Calculus,Sufficient Conditions for synchronization of the system are obtained.,The results show that:Select the appropriate control law,Fractional OrderSprottSliding Mode Chaotic Synchronization for master-slave systems.
Keywords
Full Text:
PDFReferences
Lee Deok-kyuEven Ngoc Binh.Single Time-Delay classLorenzSystemHopfBifurcation Analysis[J].Journal of Mathematics2015 35 (3): 635 {642.
Mohammad p. robust-time stabilization of Fractional-order stochastic items based on frac-tional Lyapunov stability theory [J]. j. comp. nonl. dyn ., 2012, 7: 1011 {1015.
Sun Ning,Zhang Huaguang,Wang zhiliang.Sliding Mode projective synchronization of uncertain fractional Chaotic Systems[J].Journal of Zhejiang University(Engineering Edition), 2010, 44 (7): 1288 {1291.
Yu Mingzhe,Zhang youan.Sliding Mode Adaptive Synchronization for a Class of Uncertain fractional Chaotic Systems[J].Journal of Beijing University of Aeronautics and Astronautics, 2014, 40 (9): 1276 {1280.
Zhong qilong,Shao Yonghui,Cheng yongai.Active sliding mode synchronization of Fractional-order Chaotic Systems[J].Journal of dynamics and Control, 2015, 13 (1): 18 {22.
Xu dengguo.Two differentSprottResearch on Control and synchronization of chaotic system[J].Journal of dynamics and Control, 2007, 5 (4): 330 {333.
Grigoras V, grigoras C. A novel chaotic systems for Random Pulse Generation [J]. adv. Elec. Comp. Engin., 2014, 14 (2): 109 {112.
Fu jingchao,Sun Jing,Li Peng song.A class of simple quadratic NonlinearitySprottAnalysis and Control of chaotic system[J].Journal of Jilin University(Science Edition), 2015, 53 (3): 395 {400.
Podlubny. fractional di®Erential equation [M]. New York: Academic Press, 1999.
Mei shengwei,Shin tielong,Liu zhikang.Modern Robust Control Theory and Application[M].Beijing:Tsinghua University Press, 2003.
Bhat s p Bernstein d s. geometric homogeneity. applications. ¯ Nite-time stability [J]. math. control Sign. SYS ., 2005 17 (2): 101 {127.
Mohammad p a? Sohrab? K. Finite-time synchronization. Two di®Erent chaotic systems with UN-"Parameters via sliding mode technique [J]. Appl. Math. Model. 2011 35 (6): 3080 {3091.
Refbacks
- There are currently no refbacks.
