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Katalog D M O Z : Science : Math : Chaos and Fractals
  • Chaos (39)
  • Fractal Art (129)
  •  
  • Software (64)

  • 36 pages found in Chaos and Fractals:

    Bitshifters
    Images generated by different commercial applications. Includes FAQs and tutorial.
    http://bitshifters.com/fractal.html

    Chaos, Fractals, and Arcadia
    Article on the mathematical ideas lurking in the background of Tom Stoppard's play Arcadia. Includes examples, illustrations and references.
    http://math.bu.edu/DYSYS/arcadia/

    3D Fractals Bicomplex Dynamics
    Resource on the bicomplex generalization of the Mandelbrot set. Includes scientific publications, illustrations, news and downloads.
    http://www.3dfractals.com/

    3D Mountains
    Shows how to create fractal mountains, three-dimensional Mandelbrot and Julia sets, convex, stellated and polyhedra. Includes pictures, plots and mathematical formulations.
    http://www.ibiblio.org/e-notes/3Dapp/Mount.htm

    Dan Freeland
    Explains the basics. Includes gallery and free software for exploring different sets and singularities.
    http://homepage.ntlworld.com/daniel.freeland/

    The Dynamical Systems and Technology Project
    Educational resource from the Boston University. Includes mathematical framework and formulation, animated illustrations and calculation spreadsheets.
    http://math.bu.edu/DYSYS/dysys.html

    The Dynamics of Deterministic Chaos in Numerical Weather Prediction Models
    Explains a general systems theory for chaos, quantum mechanics and gravity as applied to weather patterns. Includes illustrations, scientific publications and references.
    http://www.geocities.com/CapeCanaveral/Lab/5833/

    Efg's Computer Lab: Fractals and Chaos
    Software and information resource on the Mandelbrot set, geometrical explosion sets, and attractors. Includes diagrams and mathematical backgrounds.
    http://www.efg2.com/Lab/FractalsAndChaos

    Fractal Brownian Archipelago
    Shows how brownian motion can model the shape of coastlines. Includes interactive demonstration and a collection of island set.
    http://swiss.csail.mit.edu/~rauch/islands/

    Fractal Dimensions
    Easy to comprehend mathematical approach to understanding the significance of the applied study of fractals and attractors. Includes didactic examples and illustrations.
    http://math.rice.edu/~lanius/fractals/dim.html

    Fractal Explorer
    Tutorial for beginners covering the Mandelbrot and Julia sets, as well as four-dimensional sets. Includes interactive generators and gallery.
    http://www.geocities.com/fabioc/

    Fractal Foundation
    Foundation with purpose of educating people about the mathematical theory and the interconnectedness of complex systems. Includes mission statement, mathematical framework, gallery and contact.
    http://www.fractalfoundation.org

    Fractal Map
    Interactive online Mandelbrot and Julia generator.
    http://frac.samurajdata.se/

    Fractals and Multi Layer Coloring Algorithms
    Scientific paper of the University of the Basque Country, Spain, addressing the mathematical aspects of multi layer colorization. Includes examples and references.
    http://www.mi.sanu.ac.yu/vismath/javier1

    Fractals Unleashed
    Tutorial covering the different types of sets and attractors. Includes mathematical formulations, applets, programs, gallery and an art contest. [English, Russian, Ukrainian]
    http://library.thinkquest.org/26242/

    Homepage of Kristian Gustavsson
    Weblog about the mathematical background of different sets and attractors in the complex plane. Includes downloadable generator and gallery.
    http://www.dd.chalmers.se/~f99krgu/main/index.html

    IFS Attractors
    Index and definition of different attractors. Includes images, plots and glossary.
    http://www.meden.demon.co.uk/Fractals/fractals.html

    Images From Chaos
    Gallery of chaotic and complex systems and attractors from the University of Zaragoza, Spain.
    http://www.cps.unizar.es/~jlsubias/

    Introduction: Chaos, Fractals And Attractors
    Introduction to chaos, attractors and dynamic systems theory. Includes mathematical formulation, images and references.
    http://www.ecometry.biz/

    Introduction to Lacunarity
    Analysis of the degree of gappiness of different sets. Includes mathematical aspects, results and publications.
    http://www-swiss.ai.mit.edu/~rauch/lacunarity/lacunarity.html

    Iterations and the Mandelbrot Set
    Discusses how differently the iterations behave depending on which portions the coefficients are plucked from. Includes basics, concept, formulations and references.
    http://www.cut-the-knot.com/blue/Mandel.html

    Julia and Mandelbrot Set Explorer
    Online navigator for various sets and attractors from the Clark University. Includes background and a short course on complex numbers.
    http://aleph0.clarku.edu/~djoyce/julia/explorer.html

    Kleinian Groups Pictures
    Discusses the mathematical theory of Kleinian groups. Includes illustrations, examples, formalism and program source code.
    http://klein.math.okstate.edu/kleinian/

    The Mandelbrot and Julia Sets Anatomy
    Scientific publication about the anatomy of different sets and attractors and chaotic dynamics. Includes animated samples, articles and mathematical formulations.
    http://www.ibiblio.org/e-notes/MSet/Contents.htm

    Mathematical Figures Using Mathematica
    Collection of sets and attractors. Includes Mathematica source code, mathematical formulations and illustrations.
    http://mathforum.org/advanced/robertd/

    Mathematics: Stilldreamer
    Explains the basics of Sierpinski systems and other sets. Includes interactive example programs with source code.
    http://www.stilldreamer.com/mathematics/

    The Modular Group and Fractals
    Explains the basics of fractals, Riemann Zeta, modular group gamma, Farey fractions and Minkowski question mark. Includes publications.
    http://www.linas.org/math/sl2z.html

    Newton Basins
    Article about the basins of attraction for the Newton's method for finding roots of equations and their resulting representation in the complex plane. Includes mathematical framework and examples.
    http://aleph0.clarku.edu/~djoyce/newton/newton.html

    Project Fractales
    Research group at the INRIA national research center, France. Includes research details, publications and software.
    http://complex.inria.fr/

    Quantum Jumps, EEQT and the Five Platonic Fractals
    Explains how quantum jumps generate new family of fractals on spherical canvas. Includes graphics in several formats, mathematical framework and bibliography.
    http://quantumfuture.net/quantum_future/papers/qfract/

    The Spanky Fractal Database
    Collection of sets, attractors and related material for free distribution. Includes large categorized index of software, information and links.
    http://spanky.triumf.ca/

    Technocosm
    Focuses on the visualization of three dimensional attractors. Includes formula derivations and image galleries.
    http://technocosm.org/chaos/

    Tetrabrot Fractal Videos
    Collection of videos made by rotation, zooming, and cycling through the four-dimensional Tetrabrot sets. Includes basics, mathematical formulations and descriptions.
    http://www.javaspider.com/jfract

    Wikipedia: Fractals
    Free encyclopedia article covering historical aspects and mathematical formulations. Includes two and three dimensional illustration sets.
    http://en.wikipedia.org/wiki/Fractals

    The 3x+1 Fractal
    Paper that generalizes the Collatz problem to complex numbers. Includes insights, results and references. <small>(June 1, 2004)</small>
    http://www.sciencedirect.com/science?_ob=ArticleURL&_udi=B6TYG-4C47CDM-5&_coverDate=06%2F30%2F2004&_alid=262438467&_rdoc=1&_fmt=&_orig=search&_qd=1&_cdi=5618&_sort=d&view=c&_acct=C000043379&_version=1&_urlVersion=0&_userid=791130&md5=92c370a59ff53edd249c27a91b0ed72e

    A Fractal Christmas
    Short Article from Inside Science News Service describing the basics. Includes illustrations and links. <small>(December 1, 2003)</small>
    http://www.aip.org/isns/reports/2003/086.html


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