Kyoto University Research Information Repository: 2176 ランダム力学系理論とフラクタル幾何学の研究

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2176 ランダム力学系理論とフラクタル幾何学の研究 26
(http://hdl.handle.net/2433/264764)

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書誌情報	ファイル
Invariant measure of a random map with a rare entrance of the neighborhood of an indifferent fixed point (Research on the Theory of Random Dynamical Systems and Fractal Geometry) Inoue, Tomoki (2021-04) 数理解析研究所講究録, 2176: 138-143
Sample-wise central limit theorem with deterministic centering for nonsingular random dynamical systems (Research on the Theory of Random Dynamical Systems and Fractal Geometry) Morita, Takehiko (2021-04) 数理解析研究所講究録, 2176: 144-152
A necessary and sufficient condition for constrictive Markov operators (Research on the Theory of Random Dynamical Systems and Fractal Geometry) 岩田, 友紀子 (2021-04) 数理解析研究所講究録, 2176: 153-158
From normal to anomalous diffusion in simple dynamical systems (Research on the Theory of Random Dynamical Systems and Fractal Geometry) Klages, Rainer (2021-04) 数理解析研究所講究録, 2176: 159-167
Infinite Invariant Measure in a Heterogeneous Accumulation Process (Research on the Theory of Random Dynamical Systems and Fractal Geometry) Akimoto, Takuma (2021-04) 数理解析研究所講究録, 2176: 168-174
Functional limit theorem for intermittent interval maps (Research on the Theory of Random Dynamical Systems and Fractal Geometry) 世良, 透 (2021-04) 数理解析研究所講究録, 2176: 175-182

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最新登録資料

From normal to anomalous diffusion in simple dynamical systems (Research on the Theory of Random Dynamical Systems and Fractal Geometry)
Infinite Invariant Measure in a Heterogeneous Accumulation Process (Research on the Theory of Random Dynamical Systems and Fractal Geometry)
Functional limit theorem for intermittent interval maps (Research on the Theory of Random Dynamical Systems and Fractal Geometry)
Estimate of martingale dimension revisited (Research on the Theory of Random Dynamical Systems and Fractal Geometry)
Sample-wise central limit theorem with deterministic centering for nonsingular random dynamical systems (Research on the Theory of Random Dynamical Systems and Fractal Geometry)