Characteristic Structures of Power Spectra in Periodic Chaos : General and Mathematical Physics
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概要
- 論文の詳細を見る
The power spectra of periodic chaos are shown to have characteristic structures which are governed by the universal recursion relations. By periodic chaos we mean a chaos which emerges via period-doubling bifurcations, and the recursion relations are based on similarity structures in the process of band-splitting bifurcations of periodic chaos. To derive these relations, the asymmetric tent map is used, and the universal applicability of these relations to other classes of maps including the logistic map, where the rescaling factors are replaced by proper ones, is verified by numerical experiment. Some affirmative results for the Henon maps are also given.
- 理論物理学刊行会の論文
- 1986-10-25
著者
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吉田 健
福岡工業大学情報システム工学科
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TOMITA Koji
Department of Physics, Kyushu University
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Tomita Koji
Department Of Physics Kyushu University
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Yoshida Tatsuo
Department Of Physics Hokkaido University
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YOSHIDA Takeshi
Department of Gastroenterology, Hokkaido University Graduate School of Medicine
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Yoshida Takeshi
Department Of Epidemiology Medical Research Institute Tokyo Medical And Dental University
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Yoshida Takeshi
Department Of Biochemistry Hokkaido University School Of Dentistry
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Tomita Kenji
Research Institute For Theoretical Physics Hiroshima Unviersity
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YOSHIDA Tatsuo
Faculty of Science, Ibaraki University
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YOSHIDA Tatsuo
Faculty of Sciences, Ibaraki University
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TOMITA Koji
Tokyo Development Center Yaskawa Electric MFG.Co.,LTD
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TOMITA Koji
Department of Chemistry School of Science, Tokai University
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Yoshida Takeshi
Department of Applied Chemistry, Faculty of Engineering, Kanagawa University
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