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Lindenmayer Systems, Fractals, and Plants - Przemyslaw Prusinkiewicz, James Hanan

Lindenmayer Systems, Fractals, and Plants

Buch | Softcover
122 Seiten
1992 | 1st ed. 1989. 2nd printing 1992
Springer-Verlag New York Inc.
978-0-387-97092-9 (ISBN)
CHF 119,80 inkl. MwSt
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1-systems are a mathematical formalism which was proposed by Aristid 1indenmayer in 1968 as a foundation for an axiomatic theory of develop­ ment. The notion promptly attracted the attention of computer scientists, who investigated 1-systems from the viewpoint of formal language theory. This theoretical line of research was pursued very actively in the seventies, resulting in over one thousand publications. A different research direction was taken in 1984 by Alvy Ray Smith, who proposed 1-systems as a tool for synthesizing realistic images of plants and pointed out the relationship between 1-systems and the concept of fractals introduced by Benoit Mandel­ brot. The work by Smith inspired our studies of the application of 1-systems to computer graphics. Originally, we were interested in two problems: • Can 1-systems be used as a realistic model of plant species found in nature? • Can 1-systems be applied to generate images of a wide class of fractals? It turned out that both questions had affirmative answers. Subsequently we found that 1-systems could be applied to other areas, such as the generation of tilings, reproduction of a geometric art form from East India, and synthesis of musical scores based on an interpretation of fractals. This book collects our results related to the graphical applications of- systems. It is a corrected version of the notes which we prepared for the ACM SIGGRAPH '88 course on fractals.
Reihe/Serie Lecture Notes in Biomathematics ; 79
Co-Autor Aristid Lindenmayer, F.D. Fracchia, K. Krithivasan
Zusatzinfo 142 Illustrations, black and white; V, 122 p. 142 illus.
Verlagsort New York, NY
Sprache englisch
Maße 170 x 244 mm
Gewicht 250 g
Themenwelt Mathematik / Informatik Informatik Grafik / Design
Mathematik / Informatik Informatik Software Entwicklung
Mathematik / Informatik Informatik Theorie / Studium
Mathematik / Informatik Mathematik Algebra
Mathematik / Informatik Mathematik Angewandte Mathematik
Studium Querschnittsbereiche Epidemiologie / Med. Biometrie
Naturwissenschaften Biologie Botanik
ISBN-10 0-387-97092-4 / 0387970924
ISBN-13 978-0-387-97092-9 / 9780387970929
Zustand Neuware
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