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Giancarlo Benettin
Giancarlo Benettin
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Email verificata su math.unipd.it
Titolo
Citata da
Citata da
Anno
Lyapunov characteristic exponents for smooth dynamical systems and for Hamiltonian systems; a method for computing all of them. Part 1: Theory
G Benettin, L Galgani, A Giorgilli, JM Strelcyn
Meccanica 15, 9-20, 1980
27681980
Kolmogorov entropy and numerical experiments
G Benettin, L Galgani, JM Strelcyn
Physical Review A 14 (6), 2338, 1976
17131976
On the Hamiltonian interpolation of near-to-the identity symplectic mappings with application to symplectic integration algorithms
G Benettin, A Giorgilli
Journal of Statistical Physics 74, 1117-1143, 1994
3811994
A proof of Nekhoroshev's theorem for the stability times in nearly integrable Hamiltonian systems
G Benettin, L Galgani, A Giorgilli
Celestial Mechanics 37 (1), 1-25, 1985
2431985
Numerical experiments on the free motion of a point mass moving in a plane convex region: Stochastic transition and entropy
G Benettin, JM Strelcyn
Physical review A 17 (2), 773, 1978
2421978
Stability of motions near resonances in quasi-integrable Hamiltonian systems
G Benettin, G Gallavotti
Journal of statistical physics 44 (3), 293-338, 1986
2041986
Proof of Kolmogorov's theorem on invariant tori using canonical transformations defined by the Lie method
G Benettin, L Galgani, A Giorgilli, JM Strelcyn
Nuovo Cimento B;(Italy) 79 (2), 1984
1931984
Kolmogorov entropy of a dynamical system with an increasing number of degrees of freedom
G Benettin, C Froeschle, JP Scheidecker
Physical Review A 19 (6), 2454, 1979
1661979
Realization of holonomic constraints and freezing of high frequency degrees of freedom in the light of classical perturbation theory. Part II
G Benettin, L Galgani, A Giorgilli
Communications in mathematical physics 121, 557-601, 1989
1361989
The Fermi-Pasta-Ulam problem and its underlying integrable dynamics
G Benettin, H Christodoulidi, A Ponno
Journal of Statistical Physics 152, 195-212, 2013
1202013
Realization of holonomic constraints and freezing of high frequency degrees of freedom in the light of classical perturbation theory. Part I
G Benettin, L Galgani, A Giorgilli
Communications in mathematical physics 113, 87-103, 1987
1131987
Time-scales to equipartition in the Fermi–Pasta–Ulam problem: finite-size effects and thermodynamic limit
G Benettin, A Ponno
Journal of Statistical Physics 144, 793-812, 2011
1032011
Power-law behavior of Lyapunov exponents in some conservative dynamical systems
G Benettin
Physica D: Nonlinear Phenomena 13 (1-2), 211-220, 1984
1011984
Nekhoroshev-stability of elliptic equilibria of Hamiltonian systems
F Fasso, M Guzzo, G Benettin
Communications in mathematical physics 197, 347-360, 1998
961998
Nekhoroshev-stability of and in the spatial restricted three-body problem
G Benettin, F Fass, M Guzzo
Regular and chaotic dynamics 3 (3), 56-72, 1998
901998
Universal properties in conservative dynamical systems
G Benettin, C Cercignani, L Galgani, A Giorgilli
Lettere al Nuovo Cimento 28 (1), 1-4, 1980
881980
Reliability of numerical studies of stochasticity. Part 1. Existence of time averages
G Benettin, M Casartelli, L Galgani, A Giorgilli, JM Strelcyn
Nuovo Cim., B;(Italy) 44 (1), 1978
861978
TOUS LES NOMBRES CARACTERISTIQUES DE LYAPOUNOV SONT EFFECTIVEMENT CALCULABLES.
G Benettin, L Galgani, A Giorgilli, S JM
821978
Exponential law for the equipartition times among translational and vibrational degrees of freedom
G Benettin, L Galgani, A Giorgilli
Physics Letters A 120 (1), 23-27, 1987
801987
A Nekhoroshev-type theorem for Hamiltonian systems with infinitely many degrees of freedom
G Benettin, J Frhlich, A Giorgilli
Communications in mathematical physics 119, 95-108, 1988
781988
Il sistema al momento non pu eseguire l'operazione. Riprova pi tardi.
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