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Nonautonomous Bifurcation Theory : Concepts and Tools / by Vasso Anagnostopoulou, Christian Pötzsche, Martin Rasmussen
(Frontiers in Applied Dynamical Systems: Reviews and Tutorials. ISSN:23644931)
Edition | 1st ed. 2023. |
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Publisher | Cham : Springer Nature Switzerland : Imprint: Springer |
Year | 2023 |
Language | English |
Size | X, 156 p. 1 illus : online resource |
Authors | *Anagnostopoulou, Vasso author Pötzsche, Christian author Rasmussen, Martin author SpringerLink (Online service) |
Subjects | LCSH:Dynamical systems LCSH:Mathematics FREE:Dynamical Systems FREE:Mathematics |
Notes | 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 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 HTTP:URL=https://doi.org/10.1007/978-3-031-29842-4 |
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E-Book | Location | Media type | Volume | Call No. | Status | Reserve | Comments | ISBN | Printed | Restriction | Designated Book | Barcode No. |
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E-Book | オンライン | 電子ブック |
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Springer eBooks | 9783031298424 |
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EB00223521 |