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COEXISTENCE OF THE CHAOS AND THE PERIODIC SOLUTIONS IN PLANAR FLUID FLOWS

COEXISTENCE OF THE CHAOS AND THE PERIODIC SOLUTIONS IN PLANAR FLUID FLOWS
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摘要 This paper discusses the dynamic behavior of the Kelvin-Stuart cat's eye flow under periodic perturbations. By means of the Melnikov method the conditions to have bifurcations to subharmonics of even order for the oscillating orbits and to have bifurcations to subharmonics of any order for the rotating orbits are given, and further, the coexistence phenomena of the chaotic motions and periodic solutions are presented. This paper discusses the dynamic behavior of the Kelvin-Stuart cat's eye flow under periodic perturbations. By means of the Melnikov method the conditions to have bifurcations to subharmonics of even order for the oscillating orbits and to have bifurcations to subharmonics of any order for the rotating orbits are given, and further, the coexistence phenomena of the chaotic motions and periodic solutions are presented.
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1991年第12期1135-1142,共8页 应用数学和力学(英文版)
基金 Science Fund of the Chinese Academy of Sciences
关键词 Chaos theory Integral equations Chaos theory Integral equations
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