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Fractals Everywhere 2 Sub Edition

4.1 out of 5 stars 16 customer reviews
ISBN-13: 978-0120790616
ISBN-10: 0120790610
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Editorial Reviews

Review

"The material contained in the second edition is quite obviously more extensive in detail and scope...the style of writing is technically excellent, informative, and entertaining... ."
—Robert McCarty

"The problems and examples are well-chosen and interesting...difficult concepts are introduced in a clear fashion with excellent diagrams and graphs."
—Alan E. Wessel, Santa Clara University --This text refers to an out of print or unavailable edition of this title.

From the Back Cover



"The material contained in the second edition is quite obviously more extensive in detail and scope...the style of writing is technically excellent, informative, and entertaining... ."
-Robert McCarty


"The problems and examples are well-chosen and interesting...difficult concepts are introduced in a clear fashion with excellent diagrams and graphs."
-Alan E. Wessel
Santa Clara University


This volume is the second edition of the highly successful Fractals Everywhere. The Focus of this text is how fractal geometry can be used to model real objects in the physical world.


Features

  • A new chapter on recurrent iterated function systems, including vector recurrent iterated function systems.
  • Problems and tools emphasizing fractal applciations.
  • An all-new answer key to problems in the text, with solutions and hints.


    This edition of Fractals Everywhere is the most up-to-date fractal textbook available today.


    Fractals Everywhere may be supplemented by Michael F. Barnsley's Desktop Fractal Design System (version 2.0) with IBM for Macintosh software. The Desktop Fractal Design System 2.0 is a tool for designing Iterated Function Systems codes and fractal images, and makes an excellent supplement to a course on fractal geometry







    --This text refers to an out of print or unavailable edition of this title.

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    Product Details

    • Paperback: 550 pages
    • Publisher: Morgan Kaufmann Pub; 2 Sub edition (June 1993)
    • Language: English
    • ISBN-10: 0120790610
    • ISBN-13: 978-0120790616
    • Product Dimensions: 1.2 x 7.8 x 10 inches
    • Shipping Weight: 2.5 pounds
    • Average Customer Review: 4.1 out of 5 stars  See all reviews (16 customer reviews)
    • Amazon Best Sellers Rank: #1,442,978 in Books (See Top 100 in Books)

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    Customer Reviews

    Top Customer Reviews

    Format: Paperback
    This is a good book on applications of fractals; the chapters on modeling natural objects with iterated function systems (IFS) and fractal interpolation are especially useful. Many standard topics are included, for example, fractal dimension, Julia and Mandelbrot sets, chaos and the shift dynamical system. Some of the illustrations are captivating.
    However, the book is not well organized, and the writing is extremely wordy to the point of being irritating. Some paragraphs read as if they belonged to a "Dummies" handbook. Also, I have to agree with one reviewer that the treatment of fractal dimension is poor. For one thing, it does not fully develop the intuition behind the concept-- much less the math. This same remark holds for the chapter on chaotic dynamics.
    In summary, the book is fine for applications, but supplement your reading with a more substantial text.
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    Format: Paperback
    This book was written by a regarded expert in the fields of digital image processing and data compression, and illustrates well how some "abstract" mathematical concepts can be applied successfully to such purposes.
    However, it is evident that it was written in a rush, and the results can be seen. I have found a lot of typographic mistakes, errors in the exercises, and even errors in some of its mathematical proofs. Also, the author pays almost no attention to the fundamental concept of fractal geometry: the fractal dimension.
    I read this book because I needed a strong background in fractal geometry to write my Bachelor's thesis, but got dissapointed because of its mathematical defficiencies, and eventually decided to move to better sources on the subject.
    Please check my other reviews in my member page (just click on my name above).
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    Format: Paperback Verified Purchase
    I really enjoyed the author's style. It is not a typical mathematical book. So if you are into strict formal mathematics this is not for you. The author has deep understanding of fractals and he is an expert in Iterated Function Systems (IFS). The shadow theorem is one of the biggest hits on this book.
    What I particularly like from this book is the illustrations. They let you understand fractals intuitively. It is definitely an ideal book for engineers. Try also his other more advanced book SuperFractals
    The only part of the book that is not very well developed is chaos, although the "chaotic dance" presented on the book is good starting point
    Comment 3 people found this helpful. Was this review helpful to you? Yes No Sending feedback...
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    Format: Paperback
    When I started to read it could not swallow it dogmatically, then years brought me here, recurrently going back to the puzzle. Just one recommendation, be sure to understand Real Analysis , Functional Analysis (Contraction Mapping), some Topology, you should be fine. This book is written with brutal (yet delicate) math strokes of talent and passion for math, just like the Van Gogh's painting (on the side). If you like this computer stuff, there are by now some good free tutorial videos on the cloud, particularly those of Ole Christensen at DTU dealing with Applied functional analysis and Wavelets in normed vector spaces i.e.. Beware, this is not an easy book, I would say antipedagogic, the author presumes you are at least real analysis - literate.
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    Format: Hardcover
    This is NOT a first course for anyone except those very, very well versed in mathematical topology. Even more complicated than Benoit Mandelbrot's book. Easy to get lost very quickly and drown in the math.
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    Format: Paperback Verified Purchase
    Barnsley's book has a shortcoming common to many math text books -- it's poorly written. Barnsely's writing style is superfluous and rambling. What I learned from this book was in spite of Barnsley's writing, not because of it.

    Furthermore, the book's illustrations are substandard. There are over five different fonts used in illustrations (including hand written text). This leads to confusion when you're unsure if the text in Barnsley's illustrations is referring to Greek letters or the conventional alphabet. Another shortcoming is that Barnsley intermingles end of chapter exercises with new concepts. You may have problems 1.1 to 1.5 reviewing what you've already learned, and then problem 1.6 introduces completely new material. This is a problem throughout the book, as important concepts are introduced in exercises or otherwise illogical locations.

    On the positive side, solutions to most exercises are presented at the end of the book. Overall the book was useful, but learning the material was unnecessarily difficult due to the book's shortcomings.
    Comment 6 people found this helpful. Was this review helpful to you? Yes No Sending feedback...
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    Format: Hardcover
    This book is an eye popping experience for anyone wishing to explore the nature of fractal geometry. A must have reference for anyone seriously studying the subject. If you are trying to Model objects in the physical world using fractals this is the book to get you jump started.
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    Format: Paperback
    This is a truly excellent textbook on the subject of fractals, complete with some runnable programs and comprehensive explanation of the principles of generating fractals. However, the proofs and examples are meaty, and it takes a long time to wade through the detail. But it is worth it.
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