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Global Existence of Periodic Solutions in a Nonlinear Delay-Coupling Chaos System

Global Existence of Periodic Solutions in a Nonlinear Delay-Coupling Chaos System
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摘要 The dynamics of a unidirectional nonlinear delayed-coupling chaos system is investigated. Based on the local Hopf bifurcation at the zero equilibrium, we prove the global existence of periodic solutions using a global Hopf bifurcation result due to Wu and a Bendixson’s criterion for higher dimensional ordinary differential equations due to Li & Muldowney. The dynamics of a unidirectional nonlinear delayed-coupling chaos system is investigated. Based on the local Hopf bifurcation at the zero equilibrium, we prove the global existence of periodic solutions using a global Hopf bifurcation result due to Wu and a Bendixson’s criterion for higher dimensional ordinary differential equations due to Li & Muldowney.
作者 Yanqiu Li Jihua Yang Feng Rao Yanqiu Li;Jihua Yang;Feng Rao(College of Sciences, Nanjing University of Technology, Nanjing, China;Department of Mathematics and Computer Science, Ningxia Normal University, Guyuan, China)
出处 《American Journal of Computational Mathematics》 2016年第1期23-31,共9页 美国计算数学期刊(英文)
关键词 Unidirectional Delayed-Coupling Chaos System Hopf Bifurcation Periodic Solution Unidirectional Delayed-Coupling Chaos System Hopf Bifurcation Periodic Solution
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