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Fractal Growth Phenomena ePub download

by Tamas Vicsek

  • Author: Tamas Vicsek
  • ISBN: 9971508303
  • ISBN13: 978-9971508302
  • ePub: 1455 kb | FB2: 1813 kb
  • Language: English
  • Category: Mathematics
  • Publisher: World Scientific Publishing Company (January 1, 1989)
  • Pages: 355
  • Rating: 4.1/5
  • Votes: 455
  • Format: txt docx azw lrf
Fractal Growth Phenomena ePub download

Fractal Growth Phenomena. The investigation of phenomena involving fractals has gone through a spectacular development in the last decade.

Fractal Growth Phenomena. Many physical, technological and biological processes have been shown to be related to and described by objects with non-integer dimensions. The physics of growth phenomena represents one of the most important fields in which fractal geometry is widely applied. During the past couple of years considerable experimental, numerical and theoretical information has accumulated about such processes.

The book 'Fractal Growth Phenomena' by T Vicsek is a complete up-to-date introduction, documentation and reference guide to this field. The book is written in a precise and fascinating manner. The clear style allows a fast understanding of the material also for those who did not study mathematics or physics.

PDF On Jan 1, 1989, Tamás Vicsek and others published Fractal Growth Phenomena. All content in this area was uploaded by Tamás Vicsek on Dec 06, 2016. Computers in Physics. Fractal Growth Phenomena. Tamás Vicsek and Harvey Gould. Citation: Computers in Physics 3, 108 (1989); doi: 1. 063/1.

The investigation of phenomena involving fractals has gone through a spectacular development in the last decade. Singapore ; Teaneck, . Books for People with Print Disabilities. Trent University Library Donation.

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This interest in surface growth phenomena has been motivated largely by the fact that a wide variety of natural .

This book presents these developments in a single volume by bringing together the works containing the most important results in this field. The material is divided into chapters consisting of reprints related to a single major topic. Each chapter has a general introduction to a particular aspect of growing fractal surfaces.

oceedings{Vicsek1989FractalGP, title {Fractal Growth Phenomena}, author {Tam{'a}s Vicsek and Harvey .

oceedings{Vicsek1989FractalGP, title {Fractal Growth Phenomena}, author {Tam{'a}s Vicsek and Harvey Gould}, year {1989} }. Tamás Vicsek, Harvey Gould. Foreword, B. Mandelbrot introduction fractal geometry fractal measures methods for determining fractal dimensions local growth models diffusion-limited growth growing self-affine surfaces cluster-cluster aggregation (CCA) computer simulations experiments on Laplacian growth new developments.

In mathematics the Vicsek fractal, also known as Vicsek snowflake or box fractal, is a fractal arising from a construction similar to that of the Sierpinski carpet, proposed by Tamás Vicsek. It has applications including as compact antennas, particularly in cellular phones

The investigation of phenomena involving fractals has gone through a spectacular development in the last decade. Fractal Growth Phenomena

The investigation of phenomena involving fractals has gone through a spectacular development in the last decade. Many physical, technological and biological processes have been shown to be related to and described by objects with non-integer dimensions. The physics of far-from-equilibrium growth phenomena represents one of the most important fields in which fractal geometry is widely applied. During the past couple of years considerable experimental, numerical and theoretical information has accumulated about such processes. This book, written by a well known expert in the field, summarizes the basic concepts born in the studies of fractal growth and also presents some of the most important new results for more specialized readers. It contains beautiful color plates demonstrating the richness of the geometry of fractal patterns. Accordingly, it may serve as a textbook on the geometrical aspects of fractal growth and treats this area in sufficient depth to make it useful as a reference book. No specific mathematical knowledge is required for reading this book which is intended to give a balanced account of the field.
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