Nekhoroshev estimates for quasi-convex hamiltonian systems
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[1] G. Benettin,et al. A proof of Nekhoroshev's theorem for the stability times in nearly integrable Hamiltonian systems , 1985 .
[2] P. Lochak,et al. Estimates of stability time for nearly integrable systems with a quasiconvex Hamiltonian. , 1992, Chaos.
[3] L. Galgani,et al. Rigorous estimates for the series expansions of Hamiltonian perturbation theory , 1985 .
[4] N. Nekhoroshev. Behavior of Hamiltonian systems close to integrable , 2020, Hamiltonian Dynamical Systems.
[5] A. M. Molchanov. The resonant structure of the solar system: The law of planetary distances , 1968 .
[6] A. Giorgilli,et al. Exponential stability for time dependent potentials , 1992 .
[7] A. Neishtadt. The separation of motions in systems with rapidly rotating phase , 1984 .
[8] Jürgen Pöschel,et al. Integrability of Hamiltonian systems on cantor sets , 1982 .
[9] Antonio Giorgilli,et al. Realization of holonomic constraints and freezing of high frequency degrees of freedom in the light of classical perturbation theory. Part I , 1987 .
[10] A. M. Molchanov. The reality of resonances in the solar system , 1969 .
[11] P. Lochak,et al. Canonical perturbation theory via simultaneous approximation , 1992 .
[12] N N Nekhoroshev,et al. AN EXPONENTIAL ESTIMATE OF THE TIME OF STABILITY OF NEARLY-INTEGRABLE HAMILTONIAN SYSTEMS , 1977 .
[13] J. Pöschel. Integrability of hamiltonian systems on cantor sets , 1982 .
[14] Giovanni Gallavotti,et al. Stability of motions near resonances in quasi-integrable Hamiltonian systems , 1986 .
[15] Francesco Fassò,et al. Lie series method for vector fields and Hamiltonian perturbation theory , 1990 .
[16] V. Arnold,et al. Dynamical Systems III , 1987 .