In this paper we present a procedure to put in normal form a nearly-integrable reversible system, not necessarily a Hamiltonian system. Furthermore, non-resonant stability estimates are obtained. As an application we discuss the case of $n$ harmonic oscillators with frequencies satisfying Diophantine conditions
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
In this paper we present a procedure to put in normal form a nearly-integrable reversible system, no...
Nekhoroshev's theorem on the stability of motions in quasi-integrable Hamiltonian systems is revisit...
We consider the problem of boundedness of solutions for the oscillator x " + f (x)x' + ...
Nekhoroshev's theorem on the stability of motions in quasi-integrable Hamiltonian systems is revisit...
In this paper, we will prove a very general result of stability for perturbations of linear integrab...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
Abstract This paper studies the reducibility of almost-periodic Hamiltonian systems with small pertu...
The two main stability results for nearly-integrable Hamiltonian systems are revisited: Nekhoroshev ...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
The stability of nearly–integrable systems can be studied over different time scales and with differ...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
In this paper we present a procedure to put in normal form a nearly-integrable reversible system, no...
Nekhoroshev's theorem on the stability of motions in quasi-integrable Hamiltonian systems is revisit...
We consider the problem of boundedness of solutions for the oscillator x " + f (x)x' + ...
Nekhoroshev's theorem on the stability of motions in quasi-integrable Hamiltonian systems is revisit...
In this paper, we will prove a very general result of stability for perturbations of linear integrab...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
Abstract This paper studies the reducibility of almost-periodic Hamiltonian systems with small pertu...
The two main stability results for nearly-integrable Hamiltonian systems are revisited: Nekhoroshev ...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
The stability of nearly–integrable systems can be studied over different time scales and with differ...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study the stability of a vector field associated to a nearly-integrable Hamiltonian dynamical sys...
We study a family of nonholonomic mechanical systems. These systems consist of harmonic oscillators ...