8 edition of Coexistence and persistence of strange attractors found in the catalog.
Includes bibliographical references (p. -194) and index.
|Statement||Antonio Pumariño, J. Angel Rodríguez.|
|Series||Lecture notes in mathematics ;, 1658, Lecture notes in mathematics (Springer-Verlag) ;, 1658.|
|Contributions||Rodriguez, J. Angel.|
|LC Classifications||QA3 .L28 no. 1658, Q172.5.C45 .L28 no. 1658|
|The Physical Object|
|Pagination||viii, 194 p. :|
|Number of Pages||194|
|LC Control Number||97011974|
A chaotic attractor is a set of states in a system's state space with very special properties. First of all, the set is an attracting set. So that the system, starting with its initial condition in the appropriate basin, eventually ends up in the set. Even if the system is perturbed off the. Pumarino,˜ A.; Rodr´ıguez J.A. Coexistence and persistence of strange attractors. Lecture Notes in Math. Springer Verlag, Grupo de Sistemas Din´amicos - Universidad de Oviedo Two-dimensional strange attractors.
in ∈ (,) Chaotic regime, strange attractor. For x in ∈ (,) it coexists with 4-points attractor. For x in > only the strange attractor remains. At the beginning of the interval the strange attractor is a line with a large number of folds which, in fact, exhibits a complicated structure similar to Henon. 23 Mar - Explore bannockking's board "Strange attractors" on Pinterest. See more ideas about Chaos theory, Mathematical shapes and Fractals pins.
The Historicity of Economics by Heino H. Nau, , available at Book Depository with free delivery worldwide. 'Strange attractors' reviewed by Rachel Thomas Strange attractors: Poems of love and mathematics Edited by Sarah Glaz and JoAnne Growney Zero is a number of yearning. from "Five Poems about Zero" by Eryk Salvaggio It's not often I get misty−eyed reading a book about mathematics, but that was just what happened when I read.
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Coexistence and persistence of strange attractors. [Antonio Pumariño; J Angel Rodríguez] -- Although chaotic behaviour had often been observed numerically earlier, the first mathematical proof of the existence, with positive probability (persistence) of strange attractors was.
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This book is about the persistence of any number of strange attractors in saddle-focus connections. The coexistence and persistence of any number of strange attractors in a simple three-dimensional scenario are proved, as well as the fact that infinitely many of them exist : $ Coexistence and Persistence of Strange Attractors.
Authors: Pumarino, Antonio, Rodriguez, Angel J. Free Preview. Coexistence of Point, Periodic and Strange Attractors In addition to having a point attractor and a strange attractor, system (1) is now found to have a periodic attractor as well when a is in the vicin-ity ofas shown in Fig.
1, giving rise to the coexistence of point, periodic and strange attrac-tors. The point attractor (green) is. "Strange Attractors" was the best book I have ever read.
It is set for a younger group of readers, but adults will enjoy this book as well. I highly reccomend this book to anyone who simply enjoys reading. The first time I read it was in seventh grade.
I have read it at least five complete times by now/5(9). Strange Attractors book. Read 31 reviews from the world's largest community for readers. John Bandicut awakens, dazed, on the bank of a strange river.
Wi /5. The book I read was called STRANGE ATTRACTORS by William Sleator. The setting was in different time frames. The main characters were two scientists and two daughters, but the main character of them all was named Max. The scientists were both named Adam Sylvan and both daughters were named Eve Sylvan but only one of the families was supposed to /5.
3 A strange attractor represents the “solution” to a nonlinear equation, dynamic or chaotic system. The pattern generated by these strange attractors is fractal in nature.
4 Strange attractors exhibit stable, non-periodic behaviours or dynamics that can be represented as a non-repeating (fractal) pattern in the system’s phase space. Pumariño A., Rodríguez J.A. () The exclusion of parameters.
In: Coexistence and Persistence of Strange Attractors. Lecture Notes in Mathematics, vol Author: Antonio Pumariño, J. Angel Rodríguez. For a one-parameter family of Expanding Baker Maps we prove the existence of an interval of parameters for which the respective transformation is renormalizable.
Moreover, we show the existence of intervals of parameters for which coexistence of strange attractors takes by: 3. All the seven newly proposed fractionalorder chaotic/hyperchaotic systems (FOCSs/FOHSs) ranging from minimum fractional dimension (nf) of toexhibit multiple hidden attractors, such as Author: Manashita Borah.
Strange Attractor Journal Four. Edited by Mark Pilkington pp, A5 PB, £ ISBN Hofmann’s Elixir. Edited by Amanda Feilding PB, pp, £ ISBN Strange Attractor Journal Three. Edited by Mark Pilkington A5 PB, pp, £ ISBN Welcome to. STRANGE ATTRACTORS is the second book in Carver's "Chaos Chronicles" series.
I was rather ambivalent after reading the first installment (NEPTUNE CROSSING). There are aspects of it I liked and other aspects I wasn't especially happy with. STRANGE ATTRACTORS, however, was better/5().
Request PDF | Renormalizable Expanding Baker Maps. Coexistence of strange attractors | We introduce the concept of Expanding Baker Maps and renormalizable Expanding Baker Maps in a. Strange attractors are an extension of iteration to two and three dimensions.
The most famous of these is the Lorenz attractor — a mathematical experiment in weather prediction that uncovered a surprising link between weather, chaos, and fractals. The Lorenz attractor gave rise to the butterfly effect. Strange attractor definition is - the state of a mathematically chaotic system toward which the system trends: the attractor of a mathematically chaotic system.
How to. March Strange attractors: Poems of love and mathematics Edited by Sarah Glaz and JoAnne Growney Zero is a number of yearning. — from "Five Poems about Zero" by Eryk Salvaggio It's not often I get misty-eyed reading a book about mathematics, but that was just what happened when I read this, and several other poems, in the poetry collection Strange Attractors: Poems of love and.
"Strange Attractors" is the sixth episode of the fourth season of the NBC science fiction drama series Heroes and sixty-fifth episode overall. The episode aired on Octo Plot.
This article's plot summary may be too long or excessively Directed by: Tucker Gates. 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 → ∞".
More formally, B(A) is the set of all points b in.Strange Attractors is a thriller, a monstrous roller coaster ride through time and worlds of imagination rarely equaled.
In it, a teenager is trapped by desires he barely comprehends, a desire to hold fast onto a "phaser," a desire to be close to a young woman who might kill him, as well as by a scientist who may be truly insane—or perhaps.
Strange attractors. Edward Lorenz () was among the first to create a portrait of a quantum system. Through his work trying to predict the behavior of simple weather patterns, Lorenz demonstrated three significant attributes of every quantum system.
First, his diagram showed that complex systems are sensitive to initial conditions (input.