Chaos and Fractals: An Elementary Introduction 1st Edition

So I was fortunate enough to take David Feldman's MOOC through the Santa Fe Institute on dynamical systems. He was just amazing in the course, one of the most likeable teachers I have ever had. Dynamical systems (chaos and fractals are part of that, sort of, kind of), are not trivial to understand. Yet Dr. Feldman is such a master teacher that he makes it look easy and interesting, very interesting. The good news is that he writes like he teaches. This book gets into far more detail than the more popular titles by Gleik and others. It is not a tome like the ones targeted at math geniuses either. It is right in the middle, not too much, not too little, but just right. The middle bear of chaos. Feldman is as patient a writer as he is a teacher and will repeat himself in a masterful way to ensure you get the concept. He writing is approachable, just like he is. He is wicked smart, but does not need to rub it in your face. And he does not.The book is broad in its aim to give you a complete overview of chaos and fractals (dynamical systems) along with the math, but in a way that anyone can get it. This is a must have. His MOOC is a must take and he is a gift to the world of students. He is that rare teacher you never forget and always appreciate and his book is the same.

This is a really amazing hint which explains chaos and fractals starting from very basic mathematics and functions. I was really surprised by the elegance and coherence of the explanations throughout this book.I strongly suggest you also solve the exercises from the end of each chapter. In order to be able to simulate some of the exercises it helps to have some basic knowledge of matlab / octave or something similar.Nonetheless, from my point of view this book is a must read for everyone with an engineering / mathematics / economics background.

Chaos and Fractals is a clearly written back that presents the concepts of chaos and fractals using essentially high school algebra.The author concentrates on the classical iterated function systems: the logistic map. The hallmarks of chaos: a deterministic system with aperiodic bounded orbits and sensitive dependence on initial conditions are demonstrated. The introduction of fractals and different concepts of dimensions. There is an enjoyable discussion of Julia sets and the Mandelbrot set. The relationship between chaos and fractals is hinted at and there is a superficial introduction to differential equations.Overall this is, as the title expresses, an elementary introduction to these interesting topics.

Succinct and lucid text apt for seniors in HS or first college year math.

I can't believe how well writen this book is. There are paragraphs here I reread just for the shear pleasure of the language. I have never read another math book where such care was taken with the writing. If you want to know about Chaos and Fractals and you are an adult start here.

I have read many books on the subject. This one is the best. The author goes out of his way to explain things clearly. No matter how complex the topic, he does a great job explaining it with both words and graphics.

Interested in Fractals? Want to learn more? This is the book to get. An easy read with easy to understand diagrams and figures. A must have book for the fledgling learner.

Ive read a bunch of Chaos and Fractals books, and this one is really the basic place to start Chaos and Fractals math. And now with Prof Feldman's online course (Complexity Explorer website) theres really no excuse to learn the subject anymore :). Very well done Prof. Feldman!. This is a great book and I really felt envy of Prof Feldman Students.Other book I really liked is Flake's Computational Beauty of Nature which you can read in parallel or after this one.

Described by my 17 year old son as a real page-turner. He is very interested in maths theory and this was recommended by a summer school teacher for anyone thinking of doing maths at Uni.

A brilliant book on a fascinating topic. The author turns a highly complex topic into a delightfully learning experience for non-experts.The only 'catch' is the subtitle "An Elementary Introduction", as in order to follow the book and engage in the exercises from the start it does require that the reader has had some previous training in algebra. Apart from that, it is a must read for anyone interested in the field of dynamical systems. Thank you Professor Feldman.

It's a great book but there are no solutions to the exercises. Feldman says he aimed to make the book suitable for self study but this is hamstrung without the solutions. OUP provide solutions to instructors but not to students. I've submitted a request anyway and unless OUP relax their policy it goes back on the shelf.Edit: the OUP have sent me the solutions so bumped up to four stars, would have been 5 if they had put the solutions in the book in the first place.