Free Access
Volume 21, Number 3, 1987
Page(s) 487 - 520
Published online 31 January 2017
  1. A. AMBROSETTI and G. MANCINI, On a theorem by Ekeland and Lasry concerning the number of periodic Hamiltonian trajectories. J. Diff. équation (43) (1981), pp. 1-6. [Zbl: 0492.70018]
  2. A. AMBROSETTI and G. MANCINI, Solutions of minimal period for a class of convex Hamiltonian Systems, Math. Ann. 255 (1981) [EuDML: 182849] [MR: 615860] [Zbl: 0466.70022]
  3. J. P. AUBIN and I. EKELAND, Applied Nonlinear Analysis, Willey, New York (1984). [MR: 749753] [Zbl: 0641.47066]
  4. F. CLARKE and I. EKELAND, Hamiltonian trajectories having prescribed minimal period. Comm. Pure App. Math., t. 33, 1980, pp. 103-116. [MR: 562546] [Zbl: 0403.70016]
  5. F. CLARKE and I. EKELAND, Nonlinear oscillation and boundary value problem for Hamiltonian system, Archive Rat. Mech. An. [Zbl: 0514.34032]
  6. I. EKELAND and J. M. LASRY, On the number of periodic trajectories for a Hamiltonian flew on a convex energy surface, Ann. Math. 112 (1980), pp. 283-319. [MR: 592293] [Zbl: 0449.70014]
  7. I. EKELAND et R. TEMAM, Analyse convexe et problèmes variationnels, Dunod-Gauthier-Villars, Paris, 1972. [MR: 463993] [Zbl: 0281.49001]
  8. M. HÉNON, Numerical exploration of Hamiltonian systems. North-Holland Publishing company, 1983. [MR: 724464] [Zbl: 0578.70019]
  9. M. HÉNON and C. HEILES, (1964) Astron. J. 69, 73. [MR: 158746]
  10. M. LEVI, Stability of linear Hamiltonian Systems with periodic coefficients. Research Report. IBM Thomas J. W.R.C. (1977).
  11. M. MINOUX, Programmation mathématique, théorie et algorithmes. Tome 1, Dunod (1983) Paris. [MR: 714150] [Zbl: 0546.90056]

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