First order elliptic systems and the existence of homoclinic orbits in Hamiltonian systems.

H. Hofer; K. Wysocki

Mathematische Annalen (1990)

  • Volume: 288, Issue: 3, page 483-504
  • ISSN: 0025-5831; 1432-1807/e

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Hofer, H., and Wysocki, K.. "First order elliptic systems and the existence of homoclinic orbits in Hamiltonian systems.." Mathematische Annalen 288.3 (1990): 483-504. <http://eudml.org/doc/164745>.

@article{Hofer1990,
author = {Hofer, H., Wysocki, K.},
journal = {Mathematische Annalen},
keywords = {nontrivial homoclinic orbits; Hamiltonian system; Sard-Smale theory for Fredholm operators},
number = {3},
pages = {483-504},
title = {First order elliptic systems and the existence of homoclinic orbits in Hamiltonian systems.},
url = {http://eudml.org/doc/164745},
volume = {288},
year = {1990},
}

TY - JOUR
AU - Hofer, H.
AU - Wysocki, K.
TI - First order elliptic systems and the existence of homoclinic orbits in Hamiltonian systems.
JO - Mathematische Annalen
PY - 1990
VL - 288
IS - 3
SP - 483
EP - 504
KW - nontrivial homoclinic orbits; Hamiltonian system; Sard-Smale theory for Fredholm operators
UR - http://eudml.org/doc/164745
ER -

Citations in EuDML Documents

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  1. Simonetta Abenda, Solitary waves for Maxwell-Dirac and Coulomb-Dirac models
  2. Éric Séré, Looking for the Bernoulli shift
  3. Antonio Ambrosetti, Vittorio Coti Zelati, Multiple homoclinic orbits for a class of conservative systems
  4. Piero Montecchiari, Multiplicity of homoclinic orbits for a class of asymptotically periodic Hamiltonian systems
  5. Jacques Giacomoni, Louis Jeanjean, A variational approach to bifurcation into spectral gaps
  6. Fabio Giannoni, Louis Jeanjean, Kazunaga Tanaka, Homoclinic orbits on non-compact riemannian manifolds for second order hamiltonian systems
  7. Francesca Alessio, Piero Montecchiari, Multibump solutions for a class of lagrangian systems slowly oscillating at infinity
  8. Chao-Nien Chen, Xijun Hu, Maslov index for homoclinic orbits of hamiltonian systems
  9. Antonio Ambrosetti, Critical points and nonlinear variational problems

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