
Handbook of Dynamical Systems: Volume 3
Volume 3
North-Holland (Publisher)
Published on 10. November 2010
Book
Hardback
560 pages
978-0-444-53141-4 (ISBN)
Description
In this volume, the authors present a collection of surveys on various aspects of the theory of bifurcations of differentiable dynamical systems and related topics. By selecting these subjects, they focus on those developments from which research will be active in the coming years. The surveys are intended to educate the reader on the recent literature on the following subjects: transversality and generic properties like the various forms of the so-called Kupka-Smale theorem, the Closing Lemma and generic local bifurcations of functions (so-called catastrophe theory) and generic local bifurcations in 1-parameter families of dynamical systems, and notions of structural stability and moduli.
More details
Series
Language
English
Place of publication
United States
Publishing group
Elsevier Science & Technology
Target group
Professional and scholarly
This is a reference work for students and professionals working with Dynamical Systems.
Dimensions
Height: 229 mm
Width: 152 mm
Weight
1180 gr
ISBN-13
978-0-444-53141-4 (9780444531414)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions

H. Broer | F. Takens | B. Hasselblatt
Handbook of Dynamical Systems: Volume 3
Book
08/2016
North-Holland
€253.50
Shipment within 15-20 days

H. Broer | F. Takens | B. Hasselblatt
Handbook of Dynamical Systems
E-Book
11/2010
North-Holland
€195.00
Available for download
Previous edition

Book
11/2005
Elsevier
€229.03
Withdrawn from sale
Persons
Editor
University of Groningen, Department of Mathematics, Groningen, The Netherlands
University of Groningen, Department of Mathematics, Groningen, The Netherlands
Tufts University, Department of Mathematics, Medford, MA USA
Content
1. Introduction, 2. Complex linearization, 3. KAM Theory for circle and annulus maps, 4. KAM Theory for flows, 5. Further developments in KAM Theory, 6. Quasi-periodic bifurcations: dissipative setting, 7. Quasi-periodic bifurcation theory in other settings, 8. Further Hamiltonian KAM Theory, 9. Whitney smooth bundles of KAM tori, 10. Conclusion