Classics On Fractals

Author:   Gerald A. Edgar
Publisher:   Taylor & Francis Inc
Edition:   New edition
ISBN:  

9780813341538


Pages:   384
Publication Date:   07 August 2003
Format:   Paperback
Availability:   Out of print, replaced by POD   Availability explained
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Classics On Fractals


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Overview

Contains a selection of the classical mathematical papers related to fractal geometry. Commentaries help the modern reader to understand the papers and their relation to modern work.. Fractals are an important topic in such varied branches of science as mathematics, computer science, and physics. Classics on Fractals collects for the first time the historic papers on fractal geometry, dealing with such topics as non-differentiable functions, self-similarity, and fractional dimension. Of particular value are the twelve papers that have never before been translated into English. Commentaries by Professor Edgar are included to aid the student of mathematics in reading the papers, and to place them in their historical perspective. The volume contains papers from the following: Cantor, Weierstrass, von Koch, Hausdorff, Caratheodory, Menger, Bouligand, Pontrjagin and Schnirelmann, Besicovitch, Ursell, Levy, Moran, Marstrand, Taylor, de Rahm, Kolmogorov and Tihomirov, Kiesswetter, and of course, Mandelbrot.

Full Product Details

Author:   Gerald A. Edgar
Publisher:   Taylor & Francis Inc
Imprint:   Westview Press Inc
Edition:   New edition
Dimensions:   Width: 15.20cm , Height: 2.20cm , Length: 22.90cm
Weight:   0.562kg
ISBN:  

9780813341538


ISBN 10:   0813341531
Pages:   384
Publication Date:   07 August 2003
Audience:   College/higher education ,  Professional and scholarly ,  Undergraduate ,  Postgraduate, Research & Scholarly
Format:   Paperback
Publisher's Status:   Out of Stock Indefinitely
Availability:   Out of print, replaced by POD   Availability explained
We will order this item for you from a manufatured on demand supplier.

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Gerald A. Edgar received his B.A. degree from the University of California, Santa Barbara, and his Ph.D. from Harvard University. He has taught at Northwestern University, and is presently Professor of Mathematics at the Ohio State University. His research interests include measure theory and its application in fractal geometry, probability, and functional analysis.

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