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Elements of Applied Bifurcation Theory (Applied Mathematical Sciences, 112, Band 112) - Kuznetsov, Yuri
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Elements of Applied Bifurcation Theory (Applied Mathematical Sciences, 112, Band 112) - edition reliée, livre de poche

2004, ISBN: 9780387219066

Springer, Gebundene Ausgabe, Auflage: 3rd ed. 2004, 654 Seiten, Publiziert: 2004-06-29T00:00:01Z, Produktgruppe: Buch, 5.34 kg, Lexika, Hand- & Jahrbücher, Schule & Lernen, Kategorien, Bü… Plus…

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Kuznetsov, Yuri:
Elements of Applied Bifurcation Theory - edition reliée, livre de poche

2004, ISBN: 0387219064

3rd ed. 2004 Gebundene Ausgabe Chaos (wissenschaftlich), Chaosforschung, Chaostheorie, Differentialrechnung und -gleichungen, Angewandte Mathematik, dynamicalsystems; numericalanalysis;… Plus…

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Elements of Applied Bifurcation Theory (Applied Mathematical Sciences, 112, Band 112)

Providing readers with a solid basis in dynamical systems theory, as well as explicit procedures for application of general mathematical results to particular problems, the focus here is on efficient numerical implementations of the developed techniques. The book is designed for advanced undergraduates or graduates in applied mathematics, as well as for Ph.D. students and researchers in physics, biology, engineering, and economics who use dynamical systems as model tools in their studies. A moderate mathematical background is assumed, and, whenever possible, only elementary mathematical tools are used. This new edition preserves the structure of the first while updating the context to incorporate recent theoretical developments, in particular new and improved numerical methods for bifurcation analysis.

Informations détaillées sur le livre - Elements of Applied Bifurcation Theory (Applied Mathematical Sciences, 112, Band 112)


EAN (ISBN-13): 9780387219066
ISBN (ISBN-10): 0387219064
Version reliée
Livre de poche
Date de parution: 2004
Editeur: Springer
631 Pages
Poids: 1,140 kg
Langue: eng/Englisch

Livre dans la base de données depuis 2007-06-13T02:19:18+02:00 (Paris)
Page de détail modifiée en dernier sur 2024-01-26T15:47:05+01:00 (Paris)
ISBN/EAN: 9780387219066

ISBN - Autres types d'écriture:
0-387-21906-4, 978-0-387-21906-6
Autres types d'écriture et termes associés:
Auteur du livre: kuznetsov
Titre du livre: bifur, mathematical bifurcation elements sciences applied applied theory, kuznetsov


Données de l'éditeur

Auteur: Yuri Kuznetsov
Titre: Applied Mathematical Sciences; Elements of Applied Bifurcation Theory
Editeur: Springer; Springer US
632 Pages
Date de parution: 2004-06-29
New York; NY; US
Langue: Anglais
181,89 € (DE)
186,99 € (AT)
201,00 CHF (CH)
Available
XXII, 632 p.

BB; Hardcover, Softcover / Mathematik/Analysis; Kybernetik und Systemtheorie; Verstehen; Mathematica; applied mathematics; bifurcation; dynamical systems; numerical analysis; numerical method; stability; ordinary differential equations; Dynamical Systems; Differential Equations; Applications of Mathematics; Differentialrechnung und -gleichungen; Angewandte Mathematik; BB; BC; EA

1 Introduction to Dynamical Systems.- 2 Topological Equivalence, Bifurcations, and Structural Stability of Dynamical Systems.- 3 One-Parameter Bifurcations of Equilibria in Continuous-Time Dynamical Systems.- 4 One-Parameter Bifurcations of Fixed Points in Discrete-Time Dynamical Systems.- 5 Bifurcations of Equilibria and Periodic Orbits in n-Dimensional Dynamical Systems.- 6 Bifurcations of Orbits Homoclinic and Heteroclinic to Hyperbolic Equilibria.- 7 Other One-Parameter Bifurcations in Continuous-Time Dynamical Systems.- 8 Two-Parameter Bifurcations of Equilibria in Continuous-Time Dynamical Systems.- 9 Two-Parameter Bifurcations of Fixed Points in Discrete-Time Dynamical Systems.- 10 Numerical Analysis of Bifurcations.- A Basic Notions from Algebra, Analysis, and Geometry.- A.1 Algebra.- A.1.1 Matrices.- A.1.2 Vector spaces and linear transformations.- A.1.3 Eigenvectors and eigenvalues.- A.1.4 Invariant subspaces, generalized eigenvectors, and Jordan normal form.- A.1.5 FredholmAlternative Theorem.- A.1.6 Groups.- A.2 Analysis.- A.2.1 Implicit and Inverse Function Theorems.- A.2.2 Taylor expansion.- A.2.3 Metric, normed, and other spaces.- A.3 Geometry.- A.3.1 Sets.- A.3.2 Maps.- A.3.3 Manifolds.- References.

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