Dynamics in One Complex Variable - These notes study the dynamics of iterated holomorphic mappings from a Riemann surface to itself. The reader is assumed to be familiar with the rudiments of complex variable theory and of two-dimensional differential geometry.

Open Problems in Dynamical Systems - A collection of papers outlining unsolved problems in the field of dynamical systems.

LANL Preprint Server - A collection of recent papers in the field of dynamical systems.

Let's Face Chaos through Nonlinear Dynamics - International Summer School/Conference series, held in Slovenia approximately once every three years.

Dynamical Systems Lab - This set of lectures is designed to explore one-dimensional dynamical systems using the software Chaos and Dynamics.

Pages on Dynamical Systems - A interactive laboratory on dynamical systems, in particular on particle systems.

Java Exploration Tool for Dynamical Systems - This Java Applet can be used for the exploration on two-dimensional analytical defined dynamical systems. The system is defined by a set of two differential equations, which will be evaluated within adjustable regions forming a two-dimensional vector field.

Chaos, Limit Cycles and Twisted Rods - Integrability and chaotic attractors. Limit cycles of the Lienard systems. Elastic instabilites : twisted rods. Path and surface following : continuation algorithms.

Society for Nonlinear Dynamics and Econometrics - The Society seeks to promote the use of nonlinear methods in economics and finance from both a theoretical and empirical perspective.

ICDEA 2001 - 6th International Conference on Difference Equations and Applications. Augsburg, Germany; 30 July -- 3 August 2001.

New Directions in Dynamical Systems - (A satellite conference of ICM 2002.) Ryukoku University and Kyoto University, Kyoto, Japan; 5--15 August 2002.

Turbulent Landscapes - Turbulent Landscapes is the result of 13 artists' explorations of complexity in nature. The exhibit will travel to museums and science centers in upcoming months.

Crowds - Crowd and Egress Dynamics by G. Keith Still.

Ergodic Theory and Dynamical Systems - With a particular emphasis on applications to other areas of mathematics. Mark Pollicott.