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Original Articles

A numerical method for finding homoclinic orbits of hamiltonian systems

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Pages 155-172 | Received 01 Oct 1991, Accepted 18 Nov 1991, Published online: 18 Nov 2011

References

  • Ambrosetti , A. and Mancini , G. 1981 . On a theorem by Ekeland and Lasry concerning the number of periodic Hamiltonian trajectories . J. Diff. equation , 43 : 1 – 6 .
  • Ambrosetti , A. and Mancini , G. 1981 . Solutions of minimal period for a class of convex Hamiltonian Systems . Math. Ann. , 255
  • Aubin , J.M. and Ekeland , I. 1984 . Applied Nonlinear Analysis , New York : Wiley .
  • Coti Zelati , V. , Ekeland , I. and Séré , E. 1990 . A variational approach to homoclinic orbits in Hamiltonian Systems . Math. Ann. , 288 : 133 – 160 .
  • Séré , E. 1990 . Existence of Infinity Many Homoclinic Orbits in Hamiltonian Systems . Cahier de Ceremade n: 9015 , 288
  • Mathlouthi , S. 1987 . Applications numériques de la dualité en mécanique hamiltonienne . M2AN , 21 ( 3 ) : 487 – 520 .

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