A selfcontained proof of the KAM theorem in the Thirring model is discussed, completely relaxing the ``strong diophantine property'' hypothesis used in previous paper
Presented on May 29, 2019 at 2:00 p.m. in the Skiles Building, Room 005.Rafael de la Llave is a Pro...
We prove an infinite dimensional KAM theorem which implies the existence of Cantor families of small...
The classical KAM theorem deals with Lagrangean invariant tori in nearly integrable Hamiltonian syst...
: A selfcontained proof of the KAM theorem in the Thirring model is discussed, completely relaxing t...
: A selfcontained proof of the KAM theorem in the Thirring model is discussed. Keywords: KAM, invari...
We discuss some aspects of conservative and dissipative KAM theorems, with particular reference to a...
Rotators interacting with a pendulum via small, velocity independent, potentials are considered. If ...
In this paper, we give a new proof of the classical KAM theorem which avoids small divisors and reli...
Introduction One of the first methods to compute quasi-periodic orbits (i. e. invariant tori with l...
The KAM theorem for analytic quasi-integrable anisochronous Hamiltonian systems yields that the pert...
Perturbation theory is introduced by means of models borrowed from Celestial Mechanics, namely the t...
Kolmogorov-Arnold-Moser (or KAM) theory was developed for conservative dynamical systems that are ne...
The KAM theorem for analytic quasi-integrable anisochronous Hamiltonian systems yields that the pert...
Presented on May 30, 2019 at 2:00 p.m. in the Skiles Building, Room 005.Rafael de la Llave is a Prof...
The classical KAM theorem establishes the persistence of invariant Lagrangean tori in nearly integra...
Presented on May 29, 2019 at 2:00 p.m. in the Skiles Building, Room 005.Rafael de la Llave is a Pro...
We prove an infinite dimensional KAM theorem which implies the existence of Cantor families of small...
The classical KAM theorem deals with Lagrangean invariant tori in nearly integrable Hamiltonian syst...
: A selfcontained proof of the KAM theorem in the Thirring model is discussed, completely relaxing t...
: A selfcontained proof of the KAM theorem in the Thirring model is discussed. Keywords: KAM, invari...
We discuss some aspects of conservative and dissipative KAM theorems, with particular reference to a...
Rotators interacting with a pendulum via small, velocity independent, potentials are considered. If ...
In this paper, we give a new proof of the classical KAM theorem which avoids small divisors and reli...
Introduction One of the first methods to compute quasi-periodic orbits (i. e. invariant tori with l...
The KAM theorem for analytic quasi-integrable anisochronous Hamiltonian systems yields that the pert...
Perturbation theory is introduced by means of models borrowed from Celestial Mechanics, namely the t...
Kolmogorov-Arnold-Moser (or KAM) theory was developed for conservative dynamical systems that are ne...
The KAM theorem for analytic quasi-integrable anisochronous Hamiltonian systems yields that the pert...
Presented on May 30, 2019 at 2:00 p.m. in the Skiles Building, Room 005.Rafael de la Llave is a Prof...
The classical KAM theorem establishes the persistence of invariant Lagrangean tori in nearly integra...
Presented on May 29, 2019 at 2:00 p.m. in the Skiles Building, Room 005.Rafael de la Llave is a Pro...
We prove an infinite dimensional KAM theorem which implies the existence of Cantor families of small...
The classical KAM theorem deals with Lagrangean invariant tori in nearly integrable Hamiltonian syst...
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