Fluctuation-Spectrum Approach to Anomalous Enhancement of Diffusive Motion in Chaotic Dynamics : General and Mathematical Physics
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概要
- 論文の詳細を見る
Statistical dynamics of diffusive motions observed in the extended mapping system X_<n+1>=X_n+a・sin(2πX_n), and in the periodic potential system subject to the external excitation, X^^<・・>=-γX^^・-sin(2πX)+A・cos(Ωt) is investigated for a situation just below the extinction points of diffusion. The sticking motion to certain regions of the map or the strange attractor causes the elongation of the duration of the hopping process. This produces the anomalous enhancement of diffusive motion. Its statistical analyses are carried out by observing the long-time statistical aspects of relevant temporal fluctuations from the fluctuation-spectrum viewpoint. We will find that scaling laws hold near the extinction point of diffusion for characteristic functions relevant to the present approach.
- 理論物理学刊行会の論文
- 1992-05-25
著者
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Fujisaka Hirokazu
Department Of Applied Analysis And Complex Dynamical Systems Graduate School Of Informatics Kyoto Un
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Inoue Masayoshi
Department Of General Thoracic Surgery (l5) Osaka University Graduate School Of Medicine
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Inoue Masayoshi
Department Of Physics Kagoshima University
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藤坂 博
Department Of Applied Analysis And Complex Dynamical Systems Graduate School Of Informatics Kyoto Un
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YANAGIDA Sobiyu
Department of Physics, Kagoshima University
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Yanagida Sobiyu
Department Of Physics Kagoshima University
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Inoue Masayoshi
Department Of Agriculture Kyoto Prefectural University
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