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WHAT IS a CHAOTIC ATTRACTOR? 1. Introduction J. Yorke Coined the Word 'Chaos' As Applied to Deterministic Systems. R. Devane
Attractors of Dynamical Systems in Locally Compact Spaces
Control of Chaos: Methods and Applications
ONE HUNDRED YEARS of COMPLEX DYNAMICS the Subject of Complex Dynamics, That Is, the Behaviour of Orbits of Holomorphic Functions
Forward Omega Limit Sets of Nonautonomous Dynamical Systems
Toward a Theory of Chaos
A Poincaré-Bendixson Theorem for Hybrid Systems
Some Applications of the Poincaré-Bendixson Theorem Robert Roussarie
Limit Sets of Foliations Annales De L’Institut Fourier, Tome 15, No 2 (1965), P
On the Julia Set of a Typical Quadratic Polynomial with a Siegel Disk
Μ-Limit Sets of Cellular Automata from a Computational Complexity
Arxiv:Math/9410221V1
Computing Omega-Limit Sets in Linear Dynamical Systems Emmanuel Hainry
Positively Invariant If ! ", $ ∈ ' for All $ ∈ ' and All " ≥ 0
Complex Dynamics and Renormalization
A New Algorithm for Rendering Kissing Schottky Groups
The Intrigues and Delights of Kleinian and Quasi-Fuchsian Limit Sets CHRIS KING
Limit Sets of Foliations in Hyperbolic 3-Manifolds
Top View
Lecture Notes on Dynamical Systems, Chaos and Fractal Geometry
Optimal Prediction with Resource Constraints Using the Information Bottleneck
The University of Chicago Some Theorems in Kleinian Groups and Complex Dynamics a Dissertation Submitted to the Faculty of the D
On the Shroer–Sauer–Ott–Yorke Predictability Conjecture for Time-Delay Embeddings
Analogs on the Lorenz Attractor and Ensemble Spread
The Random Case of Conley's Theorem
SPECIAL Α-LIMIT SETS 1. Introduction
Intrinsic Modulation of ENSO Predictability Viewed Through a Local Lyapunov Lens
Fractal Limit Sets and Schottky Groups
Chapter 7: Dynamical Systems
The Generic Limit Set of Cellular Automata Saliha Djenaoui, Pierre Guillon
Omega-Limit Sets of Discrete Dynamical Systems
Limit Sets and Poincaré-Bendixson Theory, Part II
Μ-Limit Sets of Cellular Automata from a Computational Complexity
A Topological Characterization of Omega-Limit Sets on Dynamicalsystems 3
The Structure of Ω-Limit Sets of Asymptotically Non-Autonomous Discrete Dynamical Systems
Schottky Groups and Limit Sets Introduction to Fractal Geometry and Chaos
Chapter 10 Closed Orbits and Limit Sets Consider Nonlinear Dynamical System
Book of Abstracts
Limiting the Complexity of Limit Sets in Self-Regulating Systems
Limit Sets of Teichmüller Geodesics with Minimal Non-Uniquely Ergodic Vertical Foliation
Limit Sets, Attractors and Chaos
Correspondences in Complex Dynamics
Mu-Limit Sets of Cellular Automata from a Computational Complexity Perspective Laurent Boyer, Martin Delacourt, Victor Poupet, Mathieu Sablik, Guillaume Theyssier
COMPLEX DYNAMICAL SYSTEMS 1. Introduction to Fatou Components
Predictability of Precipitation from Continental Radar Images. Part IV: Limits to Prediction
An Introduction to the Limit Set of Kleinian Groups
The Poincaré-Bendixson Theorem in Isabelle/HOL
Chaos on the Interval
Dimensions of Limit Sets of Kleinian Groups
Conjectures About Simple Dynamics for Some Real Newton Maps on R2
Teichmüller Geodesics of Infinite Complexity