| Description |
1 online resource (x, 156 pages) : illustrations |
| Series |
Frontiers in applied dynamical systems ; volume 10 |
|
Frontiers in applied dynamical systems ; v. 10.
|
| Contents |
Introduction -- Part I Nonautonomous differential equations - Spectral theory, stability and continuation -- Nonautonomous bifurcation -- Reduction techniques -- Part II Nonautonomous difference equations - Spectral theory, stability and continuation -- Nonautonomous bifurcation -- Reduction techniques |
| Summary |
Bifurcation theory is a major topic in dynamical systems theory with profound applications. However, in contrast to autonomous dynamical systems, it is not clear what a bifurcation of a nonautonomous dynamical system actually is, and so far, various different approaches to describe qualitative changes have been suggested in the literature. The aim of this book is to provide a concise survey of the area and equip the reader with suitable tools to tackle nonautonomous problems. A review, discussion and comparison of several concepts of bifurcation is provided, and these are formulated in a unified notation and illustrated by means of comprehensible examples. Additionally, certain relevant tools needed in a corresponding analysis are presented |
| Analysis |
Mathematics |
| Bibliography |
Includes bibliographical references and index |
| Notes |
Description based on online resource; title from digital title page (viewed on July 12, 2023) |
| Subject |
Bifurcation theory.
|
|
Dynamics.
|
|
Bifurcation theory
|
|
Dynamics
|
|
Teoria de la bifurcació.
|
|
Dinàmica.
|
| Genre/Form |
Llibres electrònics.
|
| Form |
Electronic book
|
| Author |
Pötzsche, Christian, author.
|
|
Rasmussen, Martin, 1975- author.
|
| ISBN |
303129842X |
|
9783031298424 |
|
