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Convergent Series Expansions for Quasi–periodic Motions, Math. Annalen 169, 136–176 (1967). : On the construction of almost periodic solutions for ordinary differential equations. 1970 Proc. Internat. Conf. on Functional Analysis and Related Topics (Tokyo, 1969) pp. 60–67 Univ. : The imbedding problem for Riemannian manifolds. Ann. of Math. (2) 63 (1956), 20–63. : Les Methodes Nouvelles de la Mechanique Celeste, Gauthier Villars, Paris (1892). : Integrability of Hamiltonian sytems on Cantor sets, Comm.

1] With an appendix by Albert Fathi. With an English summary. Ast´erisque, 103-104. Soci´et´e Math´ematique de France, Paris, 1983. i+221 pp. [9] Kolmogorov, A. : On conservation of conditionally periodic motions for a small change in Hamilton’s function. (Russian) Dokl. Akad. ) 98, (1954), 527–530. [10] Kuksin, S. : Perturbation theory of conditionally periodic solutions of infinitedimensional Hamiltonian systems and its applications to the Korteweg-de Vries equation. (Russian) Mat. Sb. ) 136 (178) (1988), no.

Pisa, Cl. , 15 (1988), 115-147. : On the continuation of stable invariant tori for Hamiltonian systems, J. Differential Equations, 15 (1974), 1-69. : Sur les courbes invariantes par les diff´eomorphismes de l’anneau. Vol. 1. (French) [On the curves invariant under diffeomorphisms of the annulus. Vol. 1] With an appendix by Albert Fathi. With an English summary. Ast´erisque, 103-104. Soci´et´e Math´ematique de France, Paris, 1983. i+221 pp. [9] Kolmogorov, A. : On conservation of conditionally periodic motions for a small change in Hamilton’s function.

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