1noWe deal with the problem of existence of periodic solutions for the scalar differential equation x′′+f(t,x)=0 when the asymmetric nonlinearity satisfies a one-sided superlinear growth at infinity. The nonlinearity is asked to be next to resonance, and a Landesman–Lazer type of condition will be introduced in order to obtain a positive answer. Moreover we provide also the corresponding result for equations with a singularity and asymptotically linear growth at infinity, showing a further application to radially symmetric systems.reservedmixedSfecci, Andrea*Sfecci, Andre
summary:The existence of nonzero nonnegative solutions are established for semilinear equations at r...
1noWe provide some existence results for Sturm–Liouville boundary value problems associated with the...
It is shown that a class of symmetric solutions of the scalar nonlinear functional differential equa...
We deal with the problem of existence of periodic solutions for the scalar differ- ential equation x...
We prove the existence of infinitely many periodic solutions for radially symmetric systems with a s...
AbstractWe prove the existence of periodic solutions for first order planar systems at resonance. Th...
We consider a nonlinear periodic problem driven by a nonlinear, nonhomogeneous differential operato...
We prove the existence of periodic solutions for first order planar systems at resonance. The nonlin...
We prove the existence of infinitely many periodic solutions for periodically forced radially symmet...
We study the existence of large-amplitude periodic or almost periodic solutions of second order diff...
We prove the existence of positive periodic solutions for the second order nonlinear equation u'' + ...
This paper deals with the existence of periodic solutions to the differential equation x'' + q(t)g(x...
We prove multiplicity of periodic solutions for a scalar second order differential equation with an ...
We study the periodic solutions of equations with asymmetric nonlinearities "at resonance" with the ...
AbstractIn this paper we consider the following Schrödinger equation:{−Δu+V(x)u=g(x,u)for x∈RN,u(x)→...
summary:The existence of nonzero nonnegative solutions are established for semilinear equations at r...
1noWe provide some existence results for Sturm–Liouville boundary value problems associated with the...
It is shown that a class of symmetric solutions of the scalar nonlinear functional differential equa...
We deal with the problem of existence of periodic solutions for the scalar differ- ential equation x...
We prove the existence of infinitely many periodic solutions for radially symmetric systems with a s...
AbstractWe prove the existence of periodic solutions for first order planar systems at resonance. Th...
We consider a nonlinear periodic problem driven by a nonlinear, nonhomogeneous differential operato...
We prove the existence of periodic solutions for first order planar systems at resonance. The nonlin...
We prove the existence of infinitely many periodic solutions for periodically forced radially symmet...
We study the existence of large-amplitude periodic or almost periodic solutions of second order diff...
We prove the existence of positive periodic solutions for the second order nonlinear equation u'' + ...
This paper deals with the existence of periodic solutions to the differential equation x'' + q(t)g(x...
We prove multiplicity of periodic solutions for a scalar second order differential equation with an ...
We study the periodic solutions of equations with asymmetric nonlinearities "at resonance" with the ...
AbstractIn this paper we consider the following Schrödinger equation:{−Δu+V(x)u=g(x,u)for x∈RN,u(x)→...
summary:The existence of nonzero nonnegative solutions are established for semilinear equations at r...
1noWe provide some existence results for Sturm–Liouville boundary value problems associated with the...
It is shown that a class of symmetric solutions of the scalar nonlinear functional differential equa...