Oscillations de systèmes hamiltoniens non linéaires. III

Ivar Ekeland

Bulletin de la Société Mathématique de France (1981)

  • Volume: 109, page 297-330
  • ISSN: 0037-9484

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Ekeland, Ivar. "Oscillations de systèmes hamiltoniens non linéaires. III." Bulletin de la Société Mathématique de France 109 (1981): 297-330. <http://eudml.org/doc/87399>.

@article{Ekeland1981,
author = {Ekeland, Ivar},
journal = {Bulletin de la Société Mathématique de France},
keywords = {Hamiltonian convex and coercive; very rapid growth of Hamiltonian},
language = {fre},
pages = {297-330},
publisher = {Société mathématique de France},
title = {Oscillations de systèmes hamiltoniens non linéaires. III},
url = {http://eudml.org/doc/87399},
volume = {109},
year = {1981},
}

TY - JOUR
AU - Ekeland, Ivar
TI - Oscillations de systèmes hamiltoniens non linéaires. III
JO - Bulletin de la Société Mathématique de France
PY - 1981
PB - Société mathématique de France
VL - 109
SP - 297
EP - 330
LA - fre
KW - Hamiltonian convex and coercive; very rapid growth of Hamiltonian
UR - http://eudml.org/doc/87399
ER -

References

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  8. [7] EKELAND-LASRY. — On the number of periodic solutions for a Hamiltonian flow on a convex energy surface, Ann. Math. (à paraître). 
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  12. [11] ROCKAFELLAR. — Measurable dependance of convex sets and functions on parameters, J. Math. An. Appl., vol. 28, 1969, p. 4-25. Zbl0202.33804MR40 #288
  13. [12] ROCKAFELLAR. — Integrals which are convex functionals, Pacific J. Math., vol. 24, n° 3, 1968, p. 525-539. Zbl0159.43804MR38 #4984
  14. [13] ROCKAFELLAR. — Integrals which are convex functions II, Pacific J. Math., vol. 39, 1971, p. 439-469. Zbl0236.46031MR46 #9710
  15. [14] ROCKAFELLAR. — Convex integral functionals and duality, Contributions to Nonlinear Functional Analysis, ZARANTONELLO, éd., Academic Press, N.Y., 1971, p. 215-236. Zbl0295.49006MR52 #11693
  16. [15] MEYER. — Probabilités et potentiels, Hermann, Paris. Zbl0138.10402
  17. [16] AMANN-ZEHNDER. — Nontrivial solutions for a class of nonresonance problems and applications to nonlinear differential equations (à paraître). 

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