2 citations · 2 across the 6 of their papers we have counts for
7 papers
Existence of periodic solutions for Hamiltonian inclusion systems using Clarke duality
Stefania M. Demaria, Fernando D. Mazzone
We prove the existence of periodic solutions for Hamiltonian differential inclusions under growth conditions involving a G-function.
On the existence of periodic solutions for -Laplacian inclusion systems
Stefania M. Demaria, Fernando D. Mazzone
We apply the direct method of the calculus of variations to prove existence of periodic solutions for differential inclusion systems involving an anisotropic -Laplacian operator…
Clarke duality for Hamiltonian systems with nonstandard growth
Sonia Acinas, Jakub Maksymiuk, Fernando Mazzone
We consider the existence of periodic solutions to Hamiltonian Systems with growth conditions involving G-function. We introduce the notion of symplectic G-function and provide rel…
A generalized Sitnikov problem
Gastón Beltritti, Fernando Mazzone, Martina Oviedo
In this paper we address a -body gravitational problem governed by the Newton's laws, where primary bodies orbit on a plane and an additional massless particle moves o…
Periodic solutions of Euler-Lagrange equations in an anisotropic Orlicz-Sobolev space setting
Fernando D. Mazzone, Sonia Acinas
In this paper we consider the problem of finding periodic solutions of certain Euler-Lagrange equations, which include, among others, equations involving the -Laplace and, more…
Periodic solutions of Euler-Lagrange equations with sublinear pontentials in an Orlicz-Sobolev space setting
Sonia Acinas, Fernando Mazzone
In this paper, we obtain existence results of periodic solutions of hamiltonian systems in the Orlicz-Sobolev space . We employ the direct method of calculus of vari…
An optimization problem for nonliear Steklov eigenvalues with a boundary potential
Julian Fernandez Bonder, Graciela Giubergia, Fernando Mazzone
In this paper, we analyze an optimization problem for the first (nonlinear) Steklov eigenvalue plus a boundary potential with respect to the potential function which is assumed to…