Seminar on Dynamical Systems : Euler International Mathematical Institute, St. Petersburg, 1991 /

This book contains papers based on selected talks given at the Dynamical Systems Seminar which took place at the Euler International Mathematical Institute in St. Petersburg in autumn 1991. The main problem of dynamics as Henri Poincar formulated it one century ago is the investigation of Hamiltonia...

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Bibliographic Details
Corporate Authors: Seminar on Dynamical Systems Euler International Mathematical Institute, SpringerLink (Online service)
Other Authors: Kuksin, Sergej B., 1955-, Lazutkin, V. F. (Vladimir Fedorovich), Pöschel, Jürgen
Format: Conference Proceeding eBook
Language:English
Published: Basel ; Boston : Birkhäuser, [1994]
Series:Progress in nonlinear differential equations and their applications ; v. 12.
Subjects:
Online Access:Connect to the full text of this electronic book
Table of Contents:
  • 10. A note on the existence of heteroclinic orbits in the planar three-body problem / R. Martinez and C. Simo
  • 11. KAM tori for modulated symplectic maps / A. Bazzani
  • 12. Analyticity of normalizing transformations for area preserving maps / A. Bazzani and G. Turchetti
  • 13. On the frequencies of quasi-periodic solutions of analytic nearly integrable hamiltonian systems / H. Russmann
  • 14. New results in the reversible KAM theory / M.B. Sevryuk
  • 15. Maximal almost periodic solutions for Lagrangian equations on infinite dimensional tori / L. Chierchia and P. Perfetti
  • 16. Nonpersistence of breather solutions under perturbation of the Sine-Gordon equation / J. Denzler
  • 17. Attractors, integrable hamiltonian systems and the Reidemeister torsion / A.L. Felshtyn
  • 18. Linear connections for hamiltonian dynamics over isotropic submanifold / M. Karasev and Yu. Vorobjev
  • 19. Four-dimensional integrable hamiltonian systems with simple singular points / L.M. Lerman and Ja. L. Umanskii.
  • 20. Periodic points and Symbolic Dynamics / G. Osipenko
  • 21. On the perturbation of locally non-unique invariant manifolds / G. Osipenko and E. Ershov
  • 22. Complex geometry of the billiard on the ellipsoid and quasicristallic curves / A.P. Veselov
  • Dynamical Systems, Programme.