Name: Topics in Bifurcation Theory and Applications (2nd Edition) (en Inglés)
Price: 64400.00 CLP
Availability: InStock
Author: Adelmeyer, Moritz ; Iooss, Gerard
ISBN: 9789810237288

portada Topics in Bifurcation Theory and Applications (2nd Edition) (en Inglés)

Formato

Libro Físico

Autor

Gerard Iooss

Moritz Adelmeyer

Editorial

World Scientific Publishing Company

Año

1999

Idioma

Inglés

N° páginas

196

Encuadernación

Tapa Dura

Dimensiones

22.4 x 16.0 x 1.7 cm

Peso

0.41 kg.

ISBN

9810237286

ISBN13

9789810237288

N° edición

0002

Categorías

Cálculo diferencial y ecuaciones

Topics in Bifurcation Theory and Applications (2nd Edition) (en Inglés)

Gerard Iooss (Autor) · Moritz Adelmeyer (Autor) · World Scientific Publishing Company · Tapa Dura

Libro Físico

$ 64.400

$ 117.090

Ahorras: $ 52.690

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Origen: Reino Unido (Costos de importación incluídos en el precio)

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Reseña del libro "Topics in Bifurcation Theory and Applications (2nd Edition) (en Inglés)"

This textbook presents the most efficient analytical techniques in the local bifurcation theory of vector fields. It is centered on the theory of normal forms and its applications, including interaction with symmetries.The first part of the book reviews the center manifold reduction and introduces normal forms (with complete proofs). Basic bifurcations are studied together with bifurcations in the presence of symmetries. Special attention is given to examples with reversible vector fields, including the physical example given by the water waves. In this second edition, many problems with detailed solutions are added at the end of the first part (some systems being in infinite dimensions). The second part deals with the Couette-Taylor hydrodynamical stability problem, between concentric rotating cylinders. The spatial structure of various steady or unsteady solutions results directly from the analysis of the reduced system on a center manifold. In this part we also study bifurcations (simple here) from group orbits of solutions in an elementary way (avoiding heavy algebra). The third part analyzes bifurcations from time periodic solutions of autonomous vector fields. A normal form theory is developed, covering all cases, and emphasizing a partial Floquet reduction theory, which is applicable in infinite dimensions. Studies of period doubling as well as Arnold's resonance tongues are included in this part.