2008
DOI: 10.1016/j.physleta.2008.10.070
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The impulsive control synchronization of the drive-response complex system

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Cited by 29 publications
(19 citation statements)
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“…Select μ 12 = μ 13 = 0.01 and μ 14 = μ 15 = 0.02 in the adaptive law (8) and ω 12 (0) = ω 13 (0) = 0.05, ω 14 (0) = ω 15 (0) = 0.03. Itfollows from Corollary 2 that system (17) is synchronized to chaotic system(16), which is verified byFig. 7, and in this case, the coupling weights ω ij and the feedback gains β i respectively converge to some constants that are shown in Figs.8-9.…”
supporting
confidence: 58%
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“…Select μ 12 = μ 13 = 0.01 and μ 14 = μ 15 = 0.02 in the adaptive law (8) and ω 12 (0) = ω 13 (0) = 0.05, ω 14 (0) = ω 15 (0) = 0.03. Itfollows from Corollary 2 that system (17) is synchronized to chaotic system(16), which is verified byFig. 7, and in this case, the coupling weights ω ij and the feedback gains β i respectively converge to some constants that are shown in Figs.8-9.…”
supporting
confidence: 58%
“…. , 5, where A 2 , B 2 , D 2 , h(x i ), τ (t) are defined in system (16), and the configuration matrix C is given by…”
Section: Numerical Simulationsmentioning
confidence: 99%
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“…A variety of methods and techniques have been proposed for the control and synchronization of chaotic systems. In past years, most synchronizing techniques have been designed for unidirectionally coupled systems, such as the sliding mode control [2,3], observer-based control [4,5], backstepping control [6,7], nonlinear control [8,9], impulsive synchronization [10,11], and so on.…”
Section: Introductionmentioning
confidence: 99%
“…In this period, several different theoretical methods including adaptive synchronization [13,14], robust synchronization [15], pinning control [16][17][18] and impulsive control [19][20][21][22][23] have been introduced to solve the above problem. Among these approaches, it has been shown that the impulsive control method is a more popular method, which is relatively higher efficient and easily realized.…”
mentioning
confidence: 99%