Measure, Topology, and Fractal Geometry, 2nd Edition
$69.98
- Hardcover
272 pages
- Release Date
26 November 2007
Summary
From reviews of the first edition:
“In the world of mathematics, the 1980’s might well be described as the “decade of the fractal”. Starting with Benoit Mandelbrot’s remarkable text The Fractal Geometry of Nature, there has been a deluge of books, articles and television programmes about the beautiful mathematical objects, drawn by computers using recursive or iterative algorithms, which Mandelbrot christened fractals. Gerald Edgar’s book is a significant addition to this deluge. Bas…
Book Details
| ISBN-13: | 9780387747484 |
|---|---|
| ISBN-10: | 0387747486 |
| Author: | Gerald Edgar |
| Publisher: | Springer-Verlag New York Inc. |
| Imprint: | Springer-Verlag New York Inc. |
| Format: | Hardcover |
| Number of Pages: | 272 |
| Edition: | 2nd |
| Release Date: | 26 November 2007 |
| Weight: | 612g |
| Dimensions: | 235mm x 155mm |
| Series: | Undergraduate Texts in Mathematics |
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What They're Saying
Critics Review
From the reviews of the second edition:
“As a non-specialist, I found this book very helpful. It gave me a better understanding of the nature of fractals, and of the technical issues involved in the theory. I think it will be valuable as a textbook for undergraduate students in mathematics, and also for researchers wanting to learn fractal geometry from scratch. The material is well-organized and the proofs are clear; the abundance of examples is an asset for a book on measure theory and topology.” (Fabio Mainardi, MathDL, February, 2008)
“This is the second edition of a well-known textbook in the field … . The book may serve as a textbook for a one-semester (advanced) undergraduate course in mathematics. … the book is also suitable for readers interested in theoretical fractal geometry coming from other disciplines (e.g. physics, computer sciences) with a basic knowledge of mathematics. The presentation of the material is appealing … and the style is clear and motivating. … the book will remain as a standard reference in the field.” (José-Manuel Rey, Zentralblatt MATH, Vol. 1152, 2009)
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