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| Fractal Geometry: Mathematical Foundations and Applications | 
enlarge | Author: Kenneth Falconer Publisher: WileyBlackwell Category: Book
List Price: £34.95 Buy New: £27.48 You Save: £7.47 (21%)
New (24) from £27.48
Avg. Customer Rating: 2 reviews Sales Rank: 210770
Media: Paperback Edition: 2nd Edition Number Of Items: 1 Pages: 366 Shipping Weight (lbs): 1.2 Dimensions (in): 8.9 x 6 x 0.8
ISBN: 0470848626 Dewey Decimal Number: 514.742 EAN: 9780470848623 ASIN: 0470848626
Publication Date: September 19, 2003 Availability: Usually dispatched within 1-2 business days
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| Customer Reviews:
An excellent book. June 17, 2004 10 out of 10 found this review helpful
This book is a superset of the content of the Advanced Fractal Geometry undergraduate course at Prof. Falconer's university, St Andrews. Those parts of the book relevant to the course - most of Part One, as well as the chapters on self-similar sets, Julia/Mandelbrot sets and multifractals - explain and illustrate the concepts as clearly as is possible, so that even highly complex concepts (such as the relationship between Legendre transformation and dimensional spectra) are easily understood - well, with a little bit of effort...!As someone who has done that course, I can say that this book is a perfect reference for it and for any other courses that cover similar material. Well worthy of my five, good sir.
It is all there--whole and parts!! February 10, 2003 13 out of 13 found this review helpful
Fractals make headlines from time to time[--are they everywhere?], and and they make lovely color pictures; but they are also part of a substantial mathematical theory, one with an exciting mathematical history. This very important book presents the subject in a way that it can be taught to students, and it starts with the basics, systematically, step by step, building up the material. Or it can be used for selfstudy! It has great exercises too! In view of the many applications to geometric analysis, to PDE, and to statistics, it is likely that fractal geometry will soon be a standard math course taught in many (more) math departments. By now it is widely recognized that the selfsimilarity aspects of the wavelet algorithms are key to their sucess. The book came out in 1990, and the author has an equally attractive book on the subject from 1985[The geometry of fractal sets] with a slightly more potential theoretic bent.
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