An Introduction to Chaotic Dynamical Systems, 2nd Edition

Robert Devaney/ Robert L. Devaney

ISBN 10: 0813340853 / ISBN 13: 9780813340852

Editore: Westview Pr, 2003

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2nd sub edition. 360 pages. 9.25x6.25x1.25 inches. In Stock. This item is printed on demand. Codice articolo __0813340853

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Titolo: An Introduction to Chaotic Dynamical Systems...

Casa editrice: Westview Pr

Data di pubblicazione: 2003

Legatura: Paperback

Condizione: Brand New

Edizione: seconda edizione

Descrizione articolo

Riassunto:

The study of nonlinear dynamical systems has exploded in the past 25 years, and Robert L. Devaney has made these advanced research developments accessible to undergraduate and graduate mathematics students as well as researchers in other disciplines with the introduction of this widely praised book. In this second edition of his best-selling text, Devaney includes new material on the orbit diagram fro maps of the interval and the Mandelbrot set, as well as striking colour photos illustrating both Julia and Mandelbrot sets. This book assumes no prior acquaintance with advanced mathematical topics such as measure theory, topology, and differential geometry. Assuming only a knowledge of calculus, Devaney introduces many of the basic concepts of modern dynamical systems theory and leads the reader to the point of current research in several areas.

L'autore:

Professor Robert L. Devaney received his A.B. from Holy Cross College and his Ph.D. from the University of California at Berkeley in 1973. He taught at Northwestern University, Tufts University, and the University of Maryland before coming to Boston University in 1980. He served there as chairman of the Department of Mathematics from 1983 to 1986. His main area of research is dynamical systems, including Hamiltonian systems, complex analytic dynamics, and computer experiments in dynamics. He is the author of An Introduction to Chaotic Dynamical Systems, and Chaos, Fractals, and Dynamics: Computer Experiments in Modern Mathematics, which aims to explain the beauty of chaotic dynamics to high school students and teachers.