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Chaos Chaos and Fractals Math


Chaos Chaos and Fractals Math

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Top: Science: Math: Chaos_and_Fractals: Chaos:


Editor's Picks:

- Covers many aspects and appliations of nonlinear mathematic. Includes interactive applets, tutorials and gallery.


  • - Excerpt from the bestseller that brought the forefront of research to public eye. Includes illustrations and links.
  • - Research center of the City University of Hong Kong concerned with fundamental research and industrial applications. Includes mission statement, member list, publications, project and contact information.
  • - Introduction to sequence related functions. Addresses basics, logistic equation and Lyapunov exponents. [English, German]
  • - Lecture notes on periodic orbits.
  • - Introductory course on chaos from the California Institute of Technology, adressing basics, Lorenz attractor and Chua's Circuit. Includes program source code and bibliography.
  • - Discusses the order of deterministic chaos. Includes pictures and background about fractal dimensions.
  • - Interactive, nontechnical introduction to chaos physics and chaotic motion in classical and quantum mechanics.
  • - Short review of book exposing the actual philosophical implications of chaos theory.
  • - Resource for the scientific and non-scientific communities. Includes bibliography, gallery, tutorials, and softwares.
  • - Demonstrates how chaos emerges following a change in a parameter. Includes mathematical formulations and diagrams.
  • - Program designed to create and experiment with classical billiard systems and analyze their chaotic properties. Includes animated tutorial and system requirements.
  • - Illustrates some essential features of the theory which have received media attention in recent years. Includes animated pictures.
  • - Terminology glossary about complex systems and chaotic dynamics.
  • - Discusses the theory and it's applications in various fields, such as medicine, astronomy and art.
  • - Brief introduction to the theory. Includes an essay describing fractional dimensions.
  • - Covers the geometric and complex iterative framework by comparing chaos to randomness. Includes illustrations and programs.
  • - Comprehensive analysis of the Feigenbaum set. Addresses mathematical and historical background.
  • - Research group concerned with various aspects of modeling, analysis and control of nonlinear and chaotic dynamics systems. Includes project and contact information.
  • - Biennial meeting focusing on experimental work in nonlinear dynamics and chaos. Includes proceedings and contact information.
  • - Research group at the University of Maryland. Includes papers, gallery, database, abstracts, software, bibliography and contact.
  • - Brings together researchers, theoreticians and practitioners interested in applying dynamical systems theory. Includes membership information, publications, meetings, tutorials and other resources.
  • - Interdisciplinary research group at the University of Tennessee concerned with deterministic nonlinear dynamic aspects. Includes overview, publications, bibliography, monographs, glossary and project information.
  • - Free encyclopedia article describing the basics of the theory. Addresses mathematical, physical and historical aspects.
  • - Covering several aspects of the theory by topics, including nonlinear dynamics. Includes experiments for programmable calculators and definitions.
  • - FAQs collection from the sci.nonlinear newsgroup. Addresses basics, tutorial, applications and computational resources.
  • - Article that describes how the theory can be applied to education and teaching. Includes citations.
  • - Paper concerned with the chaotic behavior of prime number distribution from the Indian Institute of Tropical Meteorology.
  • - Outlines Barnsley's chaos game, in which a random number generator is used to produce various fractals. Includes fractal screensavers.
  • - Scientific paper exploring some results of the theory of chaotic dynamical systems. Includes abstract, proceeding and references.
  • - Discusses the modeling of fractal plants with L-systems. Includes theoretical background, references and code.

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