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The Couette-Taylor Problem - Gerard Iooss
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Gerard Iooss:

The Couette-Taylor Problem - exemplaire signée

1994, ISBN: 0387941541

Edition reliée

[EAN: 9780387941547], New book, [PU: Springer New York], FINITE; INVARIANT; MANIFOLD; NAVIER-STOKESEQUATION; AVERAGE; DIFFERENTIALEQUATION; EQUATION; FLUIDMECHANICS; FUNCTION; GEOMETRY; P… Plus…

NEW BOOK. Frais d'envoi EUR 36.30 AHA-BUCH GmbH, Einbeck, Germany [51283250] [Rating: 5 (of 5)]
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The Couette-Taylor Problem by Pascal Chossat Hardcover | Indigo Chapters
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ISBN: 9780387941547

1. 1 A paradigm About one hundred years ago, Maurice Couette, a French physicist, de­ signed an apparatus consisting of two coaxial cylinders, the space between the cylinders being filled… Plus…

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The Couette-Taylor Problem - Pascal Chossat et Gerard Iooss
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Pascal Chossat et Gerard Iooss:
The Couette-Taylor Problem - edition reliée, livre de poche

1994

ISBN: 0387941541

[EAN: 9780387941547], Near Fine, [PU: Springer-Verlag New York Inc.], Ancien livre de bibliothèque. Légères traces d'usure sur la couverture. Tampon ou marque sur la face intérieure de la… Plus…

NOT NEW BOOK. Frais d'envoi EUR 11.00 Ammareal, Morangis, France [63929678] [Rating: 5 (of 5)]
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The Couette-Taylor Problem (Applied Mathematical Sciences, 102, Band 102) - Chossat, Pascal
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The Couette-Taylor Problem (Applied Mathematical Sciences, 102, Band 102) - Première édition

2011, ISBN: 9780387941547

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[ED: Hardcover/gebunden], [PU: Springer], 1. Auflage, 1994, Bibliotheksexemplar * Seiten: sehr sauber, wie ungelesen * Versand innerhalb 24h, Rechnung mit ausgewiesener MwSt, zuverlässige… Plus…

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The Couette-Taylor Problem - Chossat, Pascal
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Chossat, Pascal:
The Couette-Taylor Problem - edition reliée, livre de poche

ISBN: 9780387941547

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The Couette-Taylor Problem by Pascal Chossat Hardcover | Indigo Chapters

This book presents a systematic and unified approach to the nonlinear stability problem and transitions in the Couette-Taylor problem, by the means of analytic and constructive methods. The most "elementary" one-parameter theory is first presented with great detail. More complex situations are then analyzed (mode interactions, imperfections, non-spatially periodic patterns). The whole analysis is based on the mathematically rigorous theory of center manifold and normal forms, and symmetries are fully taken into account. These methods are very general and can be applied to other hydrodynamical instabilities, or more generally to physical problems modelled by partial differential equations. Non-mathematician readers can skip the mathematically "hard" parts of the book and still catch the ideas and results. This book is primarily intended for graduate students and researchers in fluid mechanics, and more generally for applied mathematicians and physicists who are interested in the analysis of instabilities in systems governed by partial differential equations.

Informations détaillées sur le livre - The Couette-Taylor Problem by Pascal Chossat Hardcover | Indigo Chapters


EAN (ISBN-13): 9780387941547
ISBN (ISBN-10): 0387941541
Version reliée
Date de parution: 1994
Editeur: Pascal Chossat
252 Pages
Poids: 0,543 kg
Langue: eng/Englisch

Livre dans la base de données depuis 2007-11-13T21:30:25+01:00 (Zurich)
Page de détail modifiée en dernier sur 2023-08-09T07:46:40+02:00 (Zurich)
ISBN/EAN: 9780387941547

ISBN - Autres types d'écriture:
0-387-94154-1, 978-0-387-94154-7
Autres types d'écriture et termes associés:
Auteur du livre: pascal chossat gerard iooss, looss
Titre du livre: the couette taylor problem applied mathematical sciences


Données de l'éditeur

Auteur: Pascal Chossat; Gerard Iooss
Titre: Applied Mathematical Sciences; The Couette-Taylor Problem
Editeur: Springer; Springer US
234 Pages
Date de parution: 1994-03-11
New York; NY; US
Langue: Anglais
106,99 € (DE)
109,99 € (AT)
118,00 CHF (CH)
Available
X, 234 p.

BB; Hardcover, Softcover / Mathematik/Analysis; Mathematische Analysis, allgemein; Verstehen; Finite; Invariant; Manifold; Navier-Stokes equation; average; differential equation; equation; fluid mechanics; function; geometry; partial differential equation; stability; theorem; vortices; waves; Analysis; BC

I Introduction.- I.1 A paradigm.- I.2 Experimental results.- I.3 Modeling for theoretical analysis.- I.4 Arrangements of topics in the text.- II Statement of the Problem and Basic Tools.- II.1 Nondimensionalization, parameters.- II.2 Functional frame and basic properties.- II.3 Linear stability analysis.- II.4 Center Manifold Theorem.- III Taylor Vortices, Spirals and Ribbons.- III.1 Taylor vortex flow.- III.2 Spirals and ribbons.- III.3 Higher codimension bifurcations.- IV Mode Interactions.- IV.1 Interaction between an axisymmetric and a nonaxisymmetric mode.- IV.2 Interaction between two nonaxisymmetric modes.- V Imperfections on Primary Bifurcations.- V.1 General setting when the geometry of boundaries is perturbed.- V.2 Eccentric cylinders.- V.3 Little additional flux.- V.4 Periodic modulation of the shape of cylinders in the axial direction.- V.5 Time-periodic perturbation.- VI Bifurcation from Group Orbits of Solutions.- VI.1 Center manifold for group orbits.- VI.2 Bifurcation from the Taylor vortex flow.- VI.3 Bifurcation from the spirals.- VI.4 Bifurcation from ribbons.- VI.5 Bifurcation from wavy vortices, modulated wavy vortices.- VI.6 Codimension-two bifurcations from Taylor vortex flow.- VII Large-scale EfTects.- VII. 1 Steady solutions in an infinite cylinder.- VII.2 Time-periodic solutions in an infinite cylinder.- VII.3 Ginzburg-Landau equation.- VIII Small Gap Approximation.- VIII.1 Introduction.- VIII.2 Choice of scales and limiting system.- VIII.3 Linear stability analysis.- VIII.4 Ginzburg-Landau equations.

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