Successiv Bifurcations to Chaotic State in the Nonlinear Evolution of Collisional Drift Wave
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概要
- 論文の詳細を見る
The successive bifurcations from a stationary state to a chaotic state in thenonlinear evolution of the collisional drift wave are studied on a set of modelequations derived by Nishi-Kawa, Hatori and Terashima. A new truncationscheme is introduced to eliminate numerical instabilities observed by them. It isshown that a model system exhibits an inverted bifurcation as to the stability of afixed point to the case of the 12-mode system and a normal bifurcation otherwise.All cases, though different in the type of biftu'cations of fixed points, undergoa sequence of biftu'cations, exhibiting single periodic and doubly periodic andaperiodic motions successively. The properties of stochastic states are alsoinvestigated.
- 社団法人日本物理学会の論文
- 1979-11-15
著者
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KAKO Fujio
Research Institute for Applied Mechanics,Kyushu University
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Kako Fujio
Research Institute For Applid Mechanics Kyushu University
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Kako Fujio
Research Information Center Institute Of Plasma Physics Nagoya University:research Institute For App
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KANO Mitsuo
Research Institute for Applid Mechanics,Kyushu University
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Kano Mitsuo
Research Institute For Applid Mechanics Kyushu University
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Kono Mitsuo
Research Information Center Institute Of Plasma Physics Nagoya University:research Institute For App
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