High-Dimensional Chaotic and Attractor Systems
ISBN: 1402054556
Category: Technical
Tag: Science/Engineering
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Description
High-Dimensional Chaotic and Attractor Systems (Intelligent Systems, Control and Automation: Science and Engineering)

By Vladimir G. Ivancevic, Tijana T. Ivancevic,
Publisher: Springer
Number Of Pages: 720
Publication Date: 2007-02-02
Sales Rank: 3781448
ISBN / ASIN: 1402054556
EAN: 9781402054556
Binding: Hardcover
Manufacturer: Springer
Studio: Springer
Product Description:
This - is a graduatelevel monographic textbook devoted to understanding, prediction and control of highdimensional chaotic and attractor systems of real life. The objective of the book is to provide - the serious reader with a serious scientific tool that will enable the actual performance of competitive research in highdimensional chaotic and attractor dynamics.
The book has nine Chapters. The first Chapter gives a textbook-like introduction into the low-dimensional attractors and chaos. This Chapter has an inspirational character, similar to other books on nonlinear dynamics and deterministic chaos. The second Chapter deals with Smales topological transformations of stretching, squeezing and folding (of the systems phasespace), developed for the purpose of chaos theory. The third Chapter is devoted to Poincarés 3-body problem and basic techniques of chaos control, mostly of Ott-Grebogi-Yorke type. The fourth Chapter is a read.freeduan.com review of both Landaus and topological phase transition theory, as well as Hakens synergetics. The fifth Chapter deals with phase synchronization in high-dimensional chaotic systems. The sixth Chapter presents high-tech Josephson junctions, the basic components for the future quantum computers. The seventh Chapter deals with fractals and fractional Hamiltonian dynamics. The 8th Chapter gives a review of modern techniques for dealing with turbulence, ranging from theparameterspace of the Lorenz attractor to the Lie symmetries. The last, 9th, Chapter attempts to give a brief on the cutting edge techniques of the high-dimensional nonlinear dynamics (including geometries, gauges and solitons, culminating into the chaos field theory).
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