On the Scaling Behavior in a Map of a Circle onto Itself
スポンサーリンク
概要
- 論文の詳細を見る
- 理論物理学刊行会の論文
- 1982-12-25
著者
-
DAIDO Hiroaki
Department of Physics, Kyoto University
-
Daido Hiroaki
Research Institute For Fundamental Physics Kyoto University
-
DAIDO Hiroaki
Research Institute for Fuudamental Physics, Kyoto University
関連論文
- Thermal Fluctuation of a Self-Oscillating Reaction System under a Periodic External Force. II : Quasi-Periodic Region
- Aging Transition and Universal Scaling in Globally Coupled Oscillators(Oscillation, Chaos and Network Dynamics in Nonlinear Science)
- Coupling Sensitivity of Chaos : A New Universal Property of Chaotic Dynamical Systems
- Resonance and Intermittent Transition from Torus to Chaos in Periodically Forced Systems near Intermittency Threshold
- Critical Conditions of Macroscopic Mutual Entrainment in Uniformly Coupled Limit-Cycle Oscillators
- Origin of the Unique Feature of a Phase Transition in a Class of Large Populations of Coupled Oscillators : Complex Dynamics in Nonlinear Systems
- Population Dynamics of Randomly Interacting Self-Oscillators. I : Tractable Models without Frustration : Condensed Matter and Statistical Physics
- Onset of Intermittency from Torus
- Period-Doubling Bifurcations and Associated Universal Properties Including Parameter Dependence
- Order Function and Macroscopic Mutual Entrainment in Uniformly Coupled Limit-Cycle Oscillators
- Clock-Controlled Prey-Predator Dynamics : Temporal Segregation of Activities
- Thermal Fluctuation of a Self-Oscillating Reaction System Entrained by a Periodic External Force
- Coupling Sensitivity of Chaos
- Discrete-Time Population Dynamics of Interacting Self-Oscillators
- Analytical Conditions for the Appearance of homoclinic and Heteroclinic Points of a 2-dimensional Mapping : The Case of the Henon Mapping
- On the Scaling Behavior in a Map of a Circle onto Itself
- Nonuniversal Accumulation of Bifurcations Leading to Homoclinic Tangency
- Complexity and Scaling of Frequency Plateaus in Chains of Coupled Nonlinear Oscillators
- Intrinsic Fluctuation and Its Critical Scaling in a Class of Populations of Oscillators with Distributed Frequencies