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Wikipedia: Chaos Theory - http://en.wikipedia.org/wiki/Chaos_theory
Free encyclopedia article describing the basics of the theory. Addresses mathematical, physical and historical aspects. |
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The Chaos Hypertextbook - http://hypertextbook.com/chaos/
Covering several aspects of the theory by topics, including nonlinear dynamics. Includes experiments for programmable calculators and definitions. |
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Chaos at Maryland - http://www-chaos.umd.edu/
Research group at the University of Maryland. Includes papers, gallery, database, abstracts, software, bibliography and contact. |
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Society for Chaos Theory in Psychology and Life Sciences - http://www.societyforchaostheory.org/
Brings together researchers, theoreticians and practitioners interested in applying dynamical systems theory. Includes membership information, publications, meetings, tutorials and other resources. |
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Online Chaos Course - http://order.ph.utexas.edu/chaos/
Interactive, nontechnical introduction to chaos physics and chaotic motion in classical and quantum mechanics. |
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A Beginner's Guide to Chaos - http://www.yiin.ca/chaos/
Covers the geometric and complex iterative framework by comparing chaos to randomness. Includes illustrations and programs. |
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Nonlinear Science Group - http://complex.gmu.edu/
Research group on nonlinear dynamics and chaos at the George Mason University, U.S. Includes publications, activities and contact information. |
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A Route into Chaos: The Logistic Equation - http://library.thinkquest.org/C005375/start.html
Introduction to sequence related functions. Addresses basics, logistic equation and Lyapunov exponents. [English, German] |
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Chaos Research Group - http://www-chaos.engr.utk.edu/
Interdisciplinary research group at the University of Tennessee concerned with deterministic nonlinear dynamic aspects. Includes overview, publications, bibliography, monographs, glossary and project information. |
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Continued Fractions and Chaos - http://www.cecm.sfu.ca/organics/papers/corless/index.html
Scientific paper exploring some results of the theory of chaotic dynamical systems. Includes abstract, proceeding and references. |