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TitleFractal Geometry and Computer Graphics [electronic resource] / edited by Josรฉ L. Encarnaรงรฃo, Georgios Sakas, Heinz-Otto Peitgen, Gabriele Englert
ImprintBerlin, Heidelberg : Springer Berlin Heidelberg, 1992
Connect tohttp://dx.doi.org/10.1007/978-3-642-95678-2
Descript XII, 257 p. online resource

SUMMARY

Fractal geometry has become popular in the last 15 years, its applications can be found in technology, science, or even arts. Fractal methods and formalism are seen today as a general, abstract, but nevertheless practical instrument for the description of nature in a wide sense. But it was Computer Graphics which made possible the increasing popularity of fractals several years ago, and long after their mathematical formulation. The two disciplines are tightly linked. The book contains the scientificcontributions presented in an international workshop in the "Computer Graphics Center" in Darmstadt, Germany. The target of the workshop was to present the wide spectrum of interrelationships and interactions between Fractal Geometry and Computer Graphics. The topics vary from fundamentals and new theoretical results to various applications and systems development. All contributions are original, unpublished papers.The presentations have been discussed in two working groups; the discussion results, together with actual trends and topics of future research, are reported in the last section. The topics of the book are divides into four sections: Fundamentals, Computer Graphics and Optical Simulation, Simulation of Natural Phenomena, Image Processing and Image Analysis


CONTENT

I. Part: Fundamentals -- Linear Cellular Automata, Substitutions, Hierarchical Iterated Function Systems and Attractors -- Escape-time Visualization Method for Language-restricted Iterated Function Systems -- 1/f Noise and Fractals in Economic Time Series -- Fractal Sounds -- Fractal Geometry in Vaporisation -- MRT Imaging of Time Dependent Processes -- II. Part: Computer Graphics -- Fractals and Formal Texture Specification -- Boundary Tracking of Complicated Surfaces with Applications to 3-D Julia Sets -- 3D-Rendering of Fractal Landscapes -- Fractal Interpolation of Random Fields of Fractional Brownian Motion -- III. Part: Simulation -- Simulation of Malignant Cell Growth -- Simulation of Individual Behaviour -- Improbable Events in Deterministically Growing Patterns -- Modeling Turbulent Gaseous Motion Using Time-Varying Fractals -- Devilโ{128}{153}s Gearworks -- IV. Part: Picture Analysis -- Dentronic Analysis of Pictures, Fractals and other Complex Structures -- Texture Analysis Using Fractal Dimensions -- Limited Selfsimilarity -- Fractal 3D Analysis of Blood Vessels and Bones -- V. Part: Working Group Results -- Random Fractals Working Group Results -- Modeling and Simulation Working Group Results


Mathematics Computer simulation Computer graphics Application software Geometry Mathematics Geometry Computer Applications Computer Graphics Simulation and Modeling



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