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A First Course In Chaotic Dynamical Systems - Theory And Experiment (Paperback, 2nd edition)
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A First Course In Chaotic Dynamical Systems - Theory And Experiment (Paperback, 2nd edition)
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A First Course in Chaotic Dynamical Systems: Theory and Experiment,
Second Edition The long-anticipated revision of this well-liked
textbook offers many new additions. In the twenty-five years since
the original version of this book was published, much has happened
in dynamical systems. Mandelbrot and Julia sets were barely ten
years old when the first edition appeared, and most of the research
involving these objects then centered around iterations of
quadratic functions. This research has expanded to include all
sorts of different types of functions, including higher-degree
polynomials, rational maps, exponential and trigonometric
functions, and many others. Several new sections in this edition
are devoted to these topics. The area of dynamical systems covered
in A First Course in Chaotic Dynamical Systems: Theory and
Experiment, Second Edition is quite accessible to students and also
offers a wide variety of interesting open questions for students at
the undergraduate level to pursue. The only prerequisite for
students is a one-year calculus course (no differential equations
required); students will easily be exposed to many interesting
areas of current research. This course can also serve as a bridge
between the low-level, often non-rigorous calculus courses, and the
more demanding higher-level mathematics courses. Features More
extensive coverage of fractals, including objects like the
Sierpinski carpet and others that appear as Julia sets in the later
sections on complex dynamics, as well as an actual chaos "game."
More detailed coverage of complex dynamical systems like the
quadratic family and the exponential maps. New sections on other
complex dynamical systems like rational maps. A number of new and
expanded computer experiments for students to perform. About the
Author Robert L. Devaney is currently professor of mathematics at
Boston University. He received his PhD from the University of
California at Berkeley under the direction of Stephen Smale. He
taught at Northwestern University and Tufts University before
coming to Boston University in 1980. His main area of research is
dynamical systems, primarily complex analytic dynamics, but also
including more general ideas about chaotic dynamical systems.
Lately, he has become intrigued with the incredibly rich
topological aspects of dynamics, including such things as
indecomposable continua, Sierpinski curves, and Cantor bouquets.
General
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