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Haragus, Mariana; Iooss, Gerard - Local Bifurcations, Center Manifolds, and Normal Forms in Infinite-Dimensional Dynamical Systems - 9780857291110 - V9780857291110
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Local Bifurcations, Center Manifolds, and Normal Forms in Infinite-Dimensional Dynamical Systems

€ 99.53
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Description for Local Bifurcations, Center Manifolds, and Normal Forms in Infinite-Dimensional Dynamical Systems Paperback.

An extension of different lectures given by the authors, Local Bifurcations, Center Manifolds, and Normal Forms in Infinite Dimensional Dynamical Systems provides the reader with a comprehensive overview of these topics.

Starting with the simplest bifurcation problems arising for ordinary differential equations in one- and two-dimensions, this book describes several tools from the theory of infinite dimensional dynamical systems, allowing the reader to treat more complicated bifurcation problems, such as bifurcations arising in partial differential equations. Attention is restricted to the study of local bifurcations with a focus upon the center manifold reduction and the normal form theory; two ... Read more

Through use of step-by-step examples and exercises, a number of possible applications are illustrated, and allow the less familiar reader to use this reduction method by checking some clear assumptions. Written by recognised experts in the field of center manifold and normal form theory this book provides a much-needed graduate level text on bifurcation theory, center manifolds and normal form theory. It will appeal to graduate students and researchers working in dynamical system theory.

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Product Details

Format
Paperback
Publication date
2010
Publisher
Springer London Ltd United Kingdom
Number of pages
340
Condition
New
Number of Pages
329
Place of Publication
England, United Kingdom
ISBN
9780857291110
SKU
V9780857291110
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Local Bifurcations, Center Manifolds, and Normal Forms in Infinite-Dimensional Dynamical Systems
From the reviews: 'This book relies  on versions of the center manifold theorem that apply to infinite-dimensional dynamical systems...Chapter 4 of the book is distinctive in its presentation of normal forms for bifurcations in ‘reversible’ systems. These are systems in which there is a symmetry that reverses the orientation of time. When this symmetry is a reflection, it leads ... Read more

Goodreads reviews for Local Bifurcations, Center Manifolds, and Normal Forms in Infinite-Dimensional Dynamical Systems


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