Cover of: Exotic Attractors | Jorge Buescu

Exotic Attractors

From Liapunov Stability to Riddled Basins
  • 4.87 MB
  • 2284 Downloads
  • English
by
Birkhäuser Basel , Basel
Mathem
Statementby Jorge Buescu
SeriesProgress in Mathematics -- 153, Progress in Mathematics -- 153
Classifications
LC ClassificationsQA1-939
The Physical Object
Format[electronic resource] :
Paginationv.
ID Numbers
Open LibraryOL27037750M
ISBN 103034874235, 3034874219
ISBN 139783034874236, 9783034874212
OCLC/WorldCa851731554

Moreover, because the book is self-contained, readers can use it as a fine introduction to the modern theory of attractors and related topics. The book is clearly written, and it has many references (about entries); in addition, some results are supported by helpful examples (and even sometimes counterexamples).Brand: Birkhäuser Basel.

Get this from a library. Exotic Attractors: From Liapunov Stability to Riddled Basins. [Jorge Buescu] -- This book grew out of the work developed at the University of Warwick, under the supervision of Ian Stewart, which formed the core of my Ph.

Thesis. Most of the results described were obtained in. ISBN: OCLC Number: Description: xiii, pages: illustrations ; 24 cm. Contents: 1. Attractors in. This book grew out of the work developed at the University of Warwick, under the supervision of Ian Stewart, which formed the core of my Ph.D.

Thesis. Most of the results described were obtained in joint work with Ian; as usual under these circumstances, many have been published in research journals over the last two years. Fishpond Australia, Exotic Attractors: From Liapunov Stability to Riddled Basins (Progress in Mathematics) by JorgeBuescuBuy.

Books online: Exotic Attractors: From Liapunov Stability to Riddled Basins (Progress in Mathematics),d: Birkhäuser Basel.

The notion of attractor in a dynamical system is an underlying theme throughout this work. In a sense, it is the unifying concept which links the various topics in dynamics which are dealt with in this book.

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An attractor is a subset A of the phase space characterized by the following three conditions. A is forward invariant under f: if a is an element of A then so is f(t,a), for all t > 0.; There exists a neighborhood of A, called the basin of attraction for A and denoted B(A), which consists of all points b that "enter A in the limit t → ∞".

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Strange attractors appear in both natural and theoretical diagrams of phase space models. Woman holding a book. An attractor is a component in a dynamic system that increases the likelihood that other components will draw closer to a specific field or point when they approach within a certain distance of the attractor.

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