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A First Course In Chaotic Dynamical Systems: Theory And Experiment
Contributor(s): Devaney, Robert L. (Author)

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 ISBN: 0201554062     ISBN-13: 9780201554069
Publisher: CRC Press
OUR PRICE: $91.30  

Binding Type: Hardcover - See All Available Formats & Editions
Published: July 2014
* Out of Print *

Annotation: Written by one of the most respected mathematicians in the field, this book conveys the essential mathematical ideas in dynamical systems using a combination of theory and computer experimentation. This introductory look at dynamical systems includes investigating the rates of approach to attracting and indifferent fixed points to the discovery of Feigenbaum's constant; exploring the window structure in the orbit diagram; and understanding the periods of the bulbs in the Mandelbrot set.

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Additional Information
BISAC Categories:
- Mathematics | Differential Equations - General
Dewey: 515.352
LCCN: 91038310
Series: Studies in Nonlinearity
Physical Information: 1" H x 6.9" W x 9.7" L (1.60 lbs) 340 pages
Features: Bibliography, Illustrated, Index, Price on Product
 
Descriptions, Reviews, Etc.
Publisher Description:
"A First Course in Chaotic Dynamical Systems: Theory and Experiment" is the first book to introduce modern topics in dynamical systems at the undergraduate level. Accessible to readers with only a background in calculus, the book integrates both theory and computer experiments into its coverage of contemporary ideas in dynamics. It is designed as a gradual introduction to the basic mathematical ideas behind such topics as chaos, fractals, Newton's method, symbolic dynamics, the Julia set, and the Mandelbrot set, and includes biographies of some of the leading researchers in the field of dynamical systems. Mathematical and computer experiments are integrated throughout the text to help illustrate the meaning of the theorems presented."Chaotic Dynamical Systems Software, Labs 1-6" is a supplementary laboratory software package, available separately, that allows a more intuitive understanding of the mathematics behind dynamical systems theory. Combined with "A First Course in Chaotic Dynamical Systems," it leads to a rich understanding of this emerging field.
 
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