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Dynamical Systems with Applications using Maple™ (Progress in Mathematics) Paperback – 1 Apr 2001

4.7 out of 5 stars 3 customer reviews

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Product details

  • Paperback: 420 pages
  • Publisher: Birkhauser (1 April 2001)
  • Language: English
  • ISBN-10: 0817641505
  • ISBN-13: 978-0817641504
  • Product Dimensions: 15.6 x 2.2 x 23.4 cm
  • Average Customer Review: 4.7 out of 5 stars 3 customer reviews
  • Amazon Bestsellers Rank: 3,090,395 in Books (See Top 100 in Books)
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Review

"The text treats a remarkable spectrum of topics and has a little for everyone. It can serve as an introduction to many of the topics of dynamical systems, and will help even the most jaded reader, such as this reviewer, enjoy some of the interactive aspects of studying dynamics using Maple." a "UK Nonlinear News (1st Edition) "This book covers standard material for an introduction to dynamical systems theory. Written for both advanced undergraduates and new postgraduate students, this book is split into two distinctive parts: continuous systems using ordinary differential equations and discrete dynamical systems. Lynch uses the Maple package as a tool throughout the text to help with the understanding of the subject. The book contains over 250 examples and exercises with solutions and takes a hands-on approach. There are over 300 individual figures including about 200 Maple plots, with simple commands and programs listed at the end of each chapter...This publication will provide a solid basis for both research and education in nonlinear dynamical systems." a "The Maple Reporter (1st Edition) "The book will be useful for all kinds of dynamical systems coursesa ]. [It] shows the power of using a computer algebra program to study dynamical systems, and, by giving so many worked examples, provides ample opportunity for experiments. a ] [It] is well written and a pleasure to read, which is helped by its attention to historical background." a "Mathematical Reviews (1st Edition) "a ] a very nice tutorial on Maple in which quite a few mathematical and graphical commands are illustrated. A student could quickly work through this tutorial and then be ready to do quite a bit withMaplea ].[The second part of Hilberta (TM)s 16th problem] is not the topic encountered in most ODE texts, even if the question has been open for 100 years! a ] Lyncha (TM)s book provides great references, as well as Maple code that could be easily modified by readers who have the tools to quickly engage in quite sophisticated numerical experimentation." a "SIAM Review (1st Edition) "A student or scientist, who works through some chapters of the book, learns a good deal about the presented mathematical concepts and possibilities of the symbolic algebra package to assist the researcher in understanding his mathematical model." a "Dynamical Systems Magazine (1st Edition)

From the Back Cover

"The text treats a remarkable spectrum of topics and has a little for everyone. It can serve as an introduction to many of the topics of dynamical systems, and will help even the most jaded reader, such as this reviewer, enjoy some of the interactive aspects of studying dynamics using Maple."

―UK Nonlinear News (Review of First Edition)

"The book will be useful for all kinds of dynamical systems courses…. [It] shows the power of using a computer algebra program to study dynamical systems, and, by giving so many worked examples, provides ample opportunity for experiments. … [It] is well written and a pleasure to read, which is helped by its attention to historical background."

―Mathematical Reviews (Review of First Edition)

Since the first edition of this book was published in 2001, Maple™ has evolved from Maple V into Maple 13. Accordingly, this new edition has been thoroughly updated and expanded to include more applications, examples, and exercises, all with solutions; two new chapters on neural networks and simulation have also been added. There are also new sections on perturbation methods, normal forms, Gröbner bases, and chaos synchronization.

The work provides an introduction to the theory of dynamical systems with the aid of Maple. The author has emphasized breadth of coverage rather than fine detail, and theorems with proof are kept to a minimum. Some of the topics treated are scarcely covered elsewhere. Common themes such as bifurcation, bistability, chaos, instability, multistability, and periodicity run through several chapters.

The book has a hands-on approach, using Maple as a pedagogical tool throughout. Maple worksheet files are listed at the end of each chapter, and along with commands, programs, and output may be viewed in color at the author’s website. Additional applications and further links of interest may be found at Maplesoft’s Application Center.

Dynamical Systems with Applications using Maple is aimed at senior undergraduates, graduate students, and working scientists in various branches of applied mathematics, the natural sciences, and engineering.

ISBN 978-0-8176-4389-8

§

Also by the author:

Dynamical Systems with Applications using MATLAB®, ISBN 978-0-8176-4321-8

Dynamical Systems with Applications using Mathematica®, ISBN 978-0-8176-4482-6

--This text refers to an alternate Paperback edition.


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Amazon.com: 5.0 out of 5 stars 8 reviews
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5.0 out of 5 starsFirst-rate!
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5.0 out of 5 starsOne of the best!
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5.0 out of 5 starsThe MAPLE programs and web pages make this book unique.
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