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Chaos and Statistical Methods
Proceedings of the Sixth Kyoto Summer Institute, Kyoto, Japan September 12–15, 1983
herausgegeben von Y. KuramotoInhaltsverzeichnis
- I General Concepts.
- Coarse Graining Revisited —The Case of Macroscopic Chaos.
- Gibbs Variational Principle and Fredholm Theory for One-Dimensional Maps.
- Truncated Development of Chaotic Attractors in a Map when the Jacobian is not Small.
- II Fractals in Dynamical and Stochastic Systems.
- On the Dynamics of Iterated Maps VIII: The Map z??(z+1/z), from Linear to Planar Chaos, and the Measurement of Chaos.
- Self-Similar Natural Boundaries of Non-Integrable Dynamical Systems in the Complex t Plane.
- Topological Phase Transitions.
- Dynamical System Related to an Almost Periodic Schrödinger Equation.
- Mean Field Hausdorff Dimensions of Diffusion-Limited and Related Aggregates.
- III Onset of Chaos.
- Stability of the Scenarios Towards Chaos.
- Functional Renormalization-Group Equations Approach to the Transition to Chaos.
- Collapse of Tori in Dissipative Mappings.
- Periodic Forcing Near Intermittency Threshold — Resonance and Collapse of Tori.
- Perturbation Theory Analysis of Bifurcations in a Three-Dimensional Differential System.
- IV One-Dimensional Mappings.
- Noise-Induced Order — Complexity Theoretical Digression.
- Symbolic Dynamics Approach to Intermittent Chaos — Towards the Comprehension of Large Scale Self-Similarity and Asymptotic Non-Stationarity.
- Diffusion and Generation of Non-Gaussianity in Chaotic Discrete Dynamics.
- Analytic Study of Power Spectra of Intermittent Chaos.
- V Bifurcations and Normal Forms.
- Versal Deformation of Singularities and Its Applications to Strange Attractors.
- Some Codimension-Two Bifurcations for Maps, Leading to Chaos.
- Bifurcations in Doubly Diffusive Convection.
- Strange Attractors in a System Described by Nonlinear Differential-Difference Equation.
- Coupled Chaos.
- Bifurcations in 2D Area-Preserving Mappings.
- VI SolitonSystems.
- Chaotic Behavior Induced by Spatially Inhomogeneous Structures such as Solitons.
- Chaotic Behaviour of Quasi Solitons in a Nonlinear Dispersive System.
- VII Fluid Dynamics.
- Inviscid Singularity and Relative Diffusion in Intermittent Turbulence.
- Computational Synergetics and Innovation in Wave and Vortex Dynamics.
- A Scalar Model of MHD Turbulence.
- The Analytic Structure of Turbulent Flows.
- Low Prandtl Number Fluids, a Paradigm for Dynamical System Studies.
- Chaotic Attractors in Rayleigh-Benard Systems.
- Onset of Chaos in Some Hydrodynamic Model Systems of Equations.
- VIII Chemical and Optical Systems.
- Instabilities and Chaos in a Chemical Reaction.
- Optical Turbulence.
- IX Anomalous Fluctuations.
- Scaling Theory of Relative Diffusion in Chaos and Turbulence.
- 1/f Resistance Fluctuations.
- Index of Contributors.



