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Most advanced math textbooks contain one or two chapters that turn me off. I must say that every chapter in this book had useful information or very good applications.
The opening chapter is a brief introduction to Maple V (some Maple 8 commands are posted on the books website). Note that Maple 9 is now out and no doubt Maple X will soon follow.
Chapters 1-7 cover planar systems in some detail, vectorfield in DEplot is a real winner here. Chapters 8 and 9 cover 3D and nonautonomous systems - the poincare command in Maple is a real time saver.
Chapters 10-12 cover a lot of research results on limit cycles - the most lucid I have seen in any textbook.
The remaining half of the book concentrates on both real and complex discrete systems. There are the usual cobweb diagrams, bifurcation diagrams and Mandelbrot set. Where this book comes into its own, however, is in Chapters 16-20.
Lasers and nonlinear optics are investigated using complex iterative maps. Fractals and even multifractals are discussed in some detail. The book ends with a chapter dedicated to chaos control.
Overall, the book is concise with pertinent examples and applications. It is not dogged down with math notation, theorems and proofs.
Strogatz, Perko and Allgood are good books to practice more Maple programing techniques.
2. Maple programs can be viewed on the Web - they all work.
3. Covers some topics not in other books.
4. You don't need to be a math major to understand the book.
5. There are no bad points.
I would rate this book as highly as Steven Strogatz's "Nonlinear Dynamics and Chaos" (now in paperback) and the book "Chaos - an Introduction to Dynamical Systems" by James Yorke et al.
Book is best for students who want to get programs working quickly. There is a website with working programs. You should also look at Maple Application website for many many examples.
I recomend book to everyone.
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