Fractals: A Very Short Introduction

Fractals: A Very Short Introduction
Author: K. J. Falconer
Publisher: Oxford University Press
Total Pages: 153
Release: 2013-09-26
Genre: Mathematics
ISBN: 0199675988


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An essential discussion of the popular science and mathematics behind fractals reveals how fractal shapes can be found everywhere in nature from clouds to coastlines, explaining how basic concepts in fractal geometry produced a revolution in mathematical understandings of patterns in the 20th century. Original.


Fractals: A Very Short Introduction
Language: en
Pages: 153
Authors: K. J. Falconer
Categories: Mathematics
Type: BOOK - Published: 2013-09-26 - Publisher: Oxford University Press

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An essential discussion of the popular science and mathematics behind fractals reveals how fractal shapes can be found everywhere in nature from clouds to coast
Fractals: A Very Short Introduction
Language: en
Pages: 153
Authors: Kenneth Falconer
Categories: Mathematics
Type: BOOK - Published: 2013-09-26 - Publisher: OUP Oxford

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Many are familiar with the beauty and ubiquity of fractal forms within nature. Unlike the study of smooth forms such as spheres, fractal geometry describes more
Fractals: A Very Short Introduction
Language: en
Pages: 152
Authors: Kenneth Falconer
Categories: Mathematics
Type: BOOK - Published: 2013-09-26 - Publisher: OUP Oxford

GET EBOOK

Many are familiar with the beauty and ubiquity of fractal forms within nature. Unlike the study of smooth forms such as spheres, fractal geometry describes more
Fractals Everywhere
Language: en
Pages: 565
Authors: Michael F. Barnsley
Categories: Mathematics
Type: BOOK - Published: 2014-05-10 - Publisher: Academic Press

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Fractals Everywhere, Second Edition covers the fundamental approach to fractal geometry through iterated function systems. This 10-chapter text is based on a co
Symmetry: A Very Short Introduction
Language: en
Pages: 161
Authors: Ian Stewart
Categories: Mathematics
Type: BOOK - Published: 2013-05-30 - Publisher: OUP Oxford

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In the 1800s mathematicians introduced a formal theory of symmetry: group theory. Now a branch of abstract algebra, this subject first arose in the theory of eq