We consider a Kepler problem, with an additional rotating external force, and study the existence of periodic solutions when a small perturbative term is introduced. Surprisingly enough, we always get at least one of such solutions. Moreover, if a nonresonance assumption is added, then the existence of a second solution is also proved
In this paper, we will be mainly looking at a chain of gravitational pendula coupled by torsion spri...
none3siWe study the problem of existence of periodic solutions to a partial differential equation mo...
Abstract. Using Szulkin’s critical point theory, we prove that the relativistic forced pendulum with...
We consider radial periodic perturbations of a central force field and prove the existence of rotati...
The classical Newton equation for the motion of a body in a gravitational central field is here modi...
We consider periodic perturbations of a central force field having a rotational symmetry, and prove ...
A Newtonian equation in the plane is considered. There is a central force (attractive or repulsive) ...
AbstractWe prove a double variational characterization of the set of all the periodic solutions of t...
We prove existence and multiplicity of periodic motions for the forced $2$-body problem under condit...
We obtain existence of T -periodic solutions to a second order system of ordinary differential equat...
We consider planar systems driven by a central force which depends periodically on time. If the forc...
We consider the perturbed relativistic Kepler problem d/dt ( m x' / sqrt{1-|x'|^2/c^2} ) = -α x / |x...
AbstractThe existence of periodic solutions for systems of forced pendulum-like equations was studie...
Within a given range of energy levels the two fixed centers problem under a variational gravitationa...
AbstractWe consider periodic solutions of Hamiltonian systems in Euclidean spaces whose motion is co...
In this paper, we will be mainly looking at a chain of gravitational pendula coupled by torsion spri...
none3siWe study the problem of existence of periodic solutions to a partial differential equation mo...
Abstract. Using Szulkin’s critical point theory, we prove that the relativistic forced pendulum with...
We consider radial periodic perturbations of a central force field and prove the existence of rotati...
The classical Newton equation for the motion of a body in a gravitational central field is here modi...
We consider periodic perturbations of a central force field having a rotational symmetry, and prove ...
A Newtonian equation in the plane is considered. There is a central force (attractive or repulsive) ...
AbstractWe prove a double variational characterization of the set of all the periodic solutions of t...
We prove existence and multiplicity of periodic motions for the forced $2$-body problem under condit...
We obtain existence of T -periodic solutions to a second order system of ordinary differential equat...
We consider planar systems driven by a central force which depends periodically on time. If the forc...
We consider the perturbed relativistic Kepler problem d/dt ( m x' / sqrt{1-|x'|^2/c^2} ) = -α x / |x...
AbstractThe existence of periodic solutions for systems of forced pendulum-like equations was studie...
Within a given range of energy levels the two fixed centers problem under a variational gravitationa...
AbstractWe consider periodic solutions of Hamiltonian systems in Euclidean spaces whose motion is co...
In this paper, we will be mainly looking at a chain of gravitational pendula coupled by torsion spri...
none3siWe study the problem of existence of periodic solutions to a partial differential equation mo...
Abstract. Using Szulkin’s critical point theory, we prove that the relativistic forced pendulum with...