Solutions of Minimal Period for a Class of Convex Hamiltonian Systems.

Antonio Ambrosetti; Giovanni Mancini

Mathematische Annalen (1981)

  • Volume: 255, page 405-422
  • ISSN: 0025-5831; 1432-1807/e

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Ambrosetti, Antonio, and Mancini, Giovanni. "Solutions of Minimal Period for a Class of Convex Hamiltonian Systems.." Mathematische Annalen 255 (1981): 405-422. <http://eudml.org/doc/182849>.

@article{Ambrosetti1981,
author = {Ambrosetti, Antonio, Mancini, Giovanni},
journal = {Mathematische Annalen},
keywords = {minimal period; convex Hamiltonian systems; superquadratic Hamiltonian system},
pages = {405-422},
title = {Solutions of Minimal Period for a Class of Convex Hamiltonian Systems.},
url = {http://eudml.org/doc/182849},
volume = {255},
year = {1981},
}

TY - JOUR
AU - Ambrosetti, Antonio
AU - Mancini, Giovanni
TI - Solutions of Minimal Period for a Class of Convex Hamiltonian Systems.
JO - Mathematische Annalen
PY - 1981
VL - 255
SP - 405
EP - 422
KW - minimal period; convex Hamiltonian systems; superquadratic Hamiltonian system
UR - http://eudml.org/doc/182849
ER -

Citations in EuDML Documents

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  1. Salem Mathlouthi, Applications numériques de la dualité en mécanique hamiltonienne
  2. Mario Girardi, Michele Matzeu, Convergence results for periodic solutions of nonautonomous Hamiltonian systems
  3. Mario Girardi, Multiple orbits for hamiltonian systems on starshaped surfaces with symmetries
  4. A. Salvatore, Solutions of minimal period of a wave equation via a generalization of a Hofer's theorem
  5. Antonio Ambrosetti, Vittorio Coti Zelati, Solutions with minimal period for hamiltonian systems in a potential well
  6. Vittorio Coti Zelati, Ivar Ekeland, Pierre-Louis Lions, Index estimates and critical points of functionals not satisfying Palais-Smale
  7. Yiming Long, The minimal period problem of classical hamiltonian systems with even potentials
  8. Antonio Ambrosetti, Critical points and nonlinear variational problems

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