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| About site: http://mathworld.wolfram.com/LindenmayerSystem.html |
Title: Artificial Life/Lindenmayer Systems - Lindenmayer System Overview of L-systems at Wolfram MathWorld. Includes supporting links and demonstration notebook.
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Lindenmayer System -- from Wolfram MathWorld   Algebra Applied Mathematics Calculus and Analysis Discrete Mathematics Foundations of Mathematics Geometry History and Terminology Number Theory Probability and Statistics Recreational Mathematics Topology Alphabetical Index Interactive Entries Random Entry New in MathWorld MathWorld Classroom About MathWorld Contribute to MathWorld Send a Message to the Team MathWorld Book 12,890 entries Last updated: Thu Aug 28 2008   Discrete Mathematics > Computational Systems >Applied Mathematics > Complex Systems > Fractals >Interactive Entries > Interactive Demonstrations >Lindenmayer System   A Lindenmayer system, also known as an L-system, is a string rewriting system that can be used to generate fractals with dimension between 1 and 2. Several example fractals generated using Lindenmayer systems are illustrated above.SEE ALSO: Arrowhead Curve, Box Fractal, Dragon Curve, Exterior Snowflake, Fractal, Hilbert Curve, Koch Snowflake, Peano Curve, Peano-Gosper Curve, Sierpiński Curve, String RewritingREFERENCES:Bulaevsky, J. " -System Based Fractals." http://ejad.best.vwh.net/java/fractals/lsystems.shtml.Bulaevsky, J. "A Process to Generate Fractals." http://ejad.best.vwh.net/java/fractals/process.shtml.Charpentier, M. "L-Systems in PostScript." http://www.cs.unh.edu/~charpov/Programming/L-systems/.Dickau, R. M. "Two-dimensional L-systems." http://mathforum.org/advanced/robertd/lsys2d.html.Prusinkiewicz, P. and Hanan, J. Lindenmayer Systems, Fractal, and Plants. New York: Springer-Verlag, 1989.Prusinkiewicz, P. and Lindenmayer, A. The Algorithmic Beauty of Plants. New York: Springer-Verlag, 1990.Stevens, R. T. Fractal Programming in C. New York: Holt, 1989.Wagon, S. "Recursion via String Rewriting." §6.2 in Mathematica in Action. New York: W. H. Freeman, pp. 190-196, 1991.CITE THIS AS:Weisstein, Eric W. "Lindenmayer System."From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/LindenmayerSystem.html Contact the MathWorld Team© 1999-2008 Wolfram Research, Inc. | Terms of UseLindenmayer System in the    Turtle-Graphics Unfolding Fractal Structures Get your own MathWorld T-shirt » Other Wolfram Web Resources » Wolfram Research Mathematica Home Page Mathematica Documentation Center Wolfram Demonstrations Project Online Integrator Functions Site Wolfram Tones Wolfram Science Wolfram Blog more… |
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Overview | of | L-systems | at | Wolfram | MathWorld. | | Includes | supporting | links | and | demonstration | notebook. |
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http://mathworld.wolfram.com/LindenmayerSystem.html
Lindenmayer System 2008 August
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Overview of L-systems at Wolfram MathWorld. Includes supporting links and demonstration notebook.
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