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Fractals: A Very Short Introduction
Fractals: A Very Short Introduction
Paperback - English

From the contours of coastlines to the outlines of clouds, and the branching of trees, fractal shapes can be found everywhere in nature. In this Very Short Introduction, Kenneth Falconer explains the basic concepts of fractal geometry, which produced a revolution in our mathematical understanding of patterns in the twentieth century, and explores the wide range of applications in science, and in aspects of economics.

About the Series:
Oxford's Very Short Introductions series offers concise and original introductions to a wide range of subjects--from Islam to Sociology, Politics to Classics, Literary Theory to History, and Archaeology to the Bible. Not simply a textbook of definitions, each volume in this series provides trenchant and provocative--yet always balanced and complete--discussions of the central issues in a given discipline or field. Every Very Short Introduction gives a readable evolution of the subject in question, demonstrating how the subject has developed and how it has influenced society. Eventually, the series will encompass every major academic discipline, offering all students an accessible and abundant reference library. Whatever the area of study that one deems important or appealing, whatever the topic that fascinates the general reader, the Very Short Introductions series has a handy and affordable guide that will likely prove indispensable.

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ADDITIONAL INFO

ISBN
0199675988
EAN
9780199675982
Publisher
Publication Date
01 Dec 2013
Pages
160
Weight (kg)
0.11
Dimensions (cm)
17.0 x 10.9 x 1.0
About Author
About the author Kenneth Falconer is Professor of Pure Mathematics at the University of St Andrews. He was an undergraduate, research student and Research Fellow at Corpus Christi College, Cambridge, and became a Lecturer and then a Reader at the University of Bristol before moving to St Andrews in 1993. He has written three other books and many research papers, largely on fractals, geometric measure theory and convexity.
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