We prove multiplicity of periodic solutions for a scalar second order differential equation with an asymmetric nonlinearity, thus generalizing previous results by Lazer and McKenna (1987) [1] and Del Pino, Manasevich and Murua (1992) [2]. The main improvement lies in the fact that we do not require any differentiability condition on the nonlinearity. The proof is based on the use of the Poincare\u301\u2013Birkhoff Fixed Point Theorem
In this paper we prove the existence of multiple periodic (harmonic and subharmonic) solutions for a...
We consider a periodic problem driven by the scalar $p-$Laplacian and with a jumping (asymmetric) r...
The existence of at least one nontrivial periodic solution for a class of second order Hamiltonian s...
2noWe prove a multiplicity result of periodic solutions for a system of second order differential eq...
By the use of the Poincaré-Birkhoff fixed point theorem, we prove a multiplicity result for periodic...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
Our aim is to prove a multiplicity result for periodic solutions of Hamiltonian systems in the plan...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
In this paper we study a nonlinear second order periodic problem driven by a scalar p ‐Laplacian and...
In this paper we present some recent multiplicity results for a class of second order Hamiltonian sy...
Abstract Using the fixed point theorem, we study the existence and multiplicity of positive periodic...
We establish the existence of a 2π-periodic solution for a second order semilinear equation in terms...
We are concerned with multiplicity and bifurcation results for solutions of nonlinear second order d...
We give, via topological methods, multiplicity results for small periodic perturbations of scalar se...
summary:A periodic boundary value problem for nonlinear differential equation of the second order is...
In this paper we prove the existence of multiple periodic (harmonic and subharmonic) solutions for a...
We consider a periodic problem driven by the scalar $p-$Laplacian and with a jumping (asymmetric) r...
The existence of at least one nontrivial periodic solution for a class of second order Hamiltonian s...
2noWe prove a multiplicity result of periodic solutions for a system of second order differential eq...
By the use of the Poincaré-Birkhoff fixed point theorem, we prove a multiplicity result for periodic...
In this paper, we study the existence of positive periodic solutions to the equation x" = f (t,...
Our aim is to prove a multiplicity result for periodic solutions of Hamiltonian systems in the plan...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
In this paper we study a nonlinear second order periodic problem driven by a scalar p ‐Laplacian and...
In this paper we present some recent multiplicity results for a class of second order Hamiltonian sy...
Abstract Using the fixed point theorem, we study the existence and multiplicity of positive periodic...
We establish the existence of a 2π-periodic solution for a second order semilinear equation in terms...
We are concerned with multiplicity and bifurcation results for solutions of nonlinear second order d...
We give, via topological methods, multiplicity results for small periodic perturbations of scalar se...
summary:A periodic boundary value problem for nonlinear differential equation of the second order is...
In this paper we prove the existence of multiple periodic (harmonic and subharmonic) solutions for a...
We consider a periodic problem driven by the scalar $p-$Laplacian and with a jumping (asymmetric) r...
The existence of at least one nontrivial periodic solution for a class of second order Hamiltonian s...