Handbook of Dynamical Systems - 1st Edition - ISBN: 9780444531414, 9780080932262

Handbook of Dynamical Systems, Volume 3

1st Edition

Editors: H. Broer F. Takens B. Hasselblatt
Hardcover ISBN: 9780444531414
eBook ISBN: 9780080932262
Imprint: North Holland
Published Date: 12th October 2010
Page Count: 560
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Table of Contents

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


Description

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

Key Features

  • Covers recent literature on various topics related to the theory of bifurcations of differentiable dynamical systems
  • Highlights developments that are the foundation for future research in this field
  • Provides material in the form of surveys, which are important tools for introducing the bifurcations of differentiable dynamical systems

Readership

This is a reference work for students and professionals working with Dynamical Systems.


Details

No. of pages:
560
Language:
English
Copyright:
© North Holland 2010
Published:
Imprint:
North Holland
eBook ISBN:
9780080932262
Hardcover ISBN:
9780444531414
Paperback ISBN:
9780444638212

About the Editors

H. Broer Editor

Affiliations and Expertise

University of Groningen, Department of Mathematics, Groningen, The Netherlands

F. Takens Editor

Affiliations and Expertise

University of Groningen, Department of Mathematics, Groningen, The Netherlands

B. Hasselblatt Editor

Affiliations and Expertise

Tufts University, Department of Mathematics, Medford, MA USA