AbstractWe study the problem of the existence and multiplicity of positive periodic solutions to the scalar ODEu″+λa(t)g(u)=0,λ>0, where g(x) is a positive function on R+, superlinear at zero and sublinear at infinity, and a(t) is a T-periodic and sign indefinite weight with negative mean value. We first show the nonexistence of solutions for some classes of nonlinearities g(x) when λ is small. Then, using critical point theory, we prove the existence of at least two positive T-periodic solutions for λ large. Some examples are also provided
AbstractThis paper deals with the existence of positive periodic solutions for the nth-order ordinar...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
By the use of a higher dimensional version of the Poincar\ue9\u2013Birkhoff theorem, we are able to ...
We study the problem of the existence and multiplicity of positive periodic solutions to the scal...
The present Ph.D. thesis is devoted to the study of positive solutions to indefinite problems. In pa...
We prove the existence of a pair of positive T -periodic solutions as well as the existence of posit...
We study the periodic boundary value problem associated with the second order nonlinear equation u''...
We study the periodic boundary value problem associated with the second order nonlinear differential...
We prove the existence of positive periodic solutions for the second order nonlinear equation u'' + ...
We investigate the existence, non-existence, multiplicity of positive periodic solutions, both harmo...
AbstractWe prove the existence of positive solutions of second-order nonlinear differential equation...
We study the positive subharmonic solutions to the second order nonlinear ordinary differential equa...
AbstractWe prove the existence of three positive solutions for the Neumann problem associated to u″+...
AbstractWe consider a nonlinear periodic problem, driven by the scalar p-Laplacian, with a parametri...
This paper deals with the existence of periodic solutions to the differential equation x'' + q(t)g(x...
AbstractThis paper deals with the existence of positive periodic solutions for the nth-order ordinar...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
By the use of a higher dimensional version of the Poincar\ue9\u2013Birkhoff theorem, we are able to ...
We study the problem of the existence and multiplicity of positive periodic solutions to the scal...
The present Ph.D. thesis is devoted to the study of positive solutions to indefinite problems. In pa...
We prove the existence of a pair of positive T -periodic solutions as well as the existence of posit...
We study the periodic boundary value problem associated with the second order nonlinear equation u''...
We study the periodic boundary value problem associated with the second order nonlinear differential...
We prove the existence of positive periodic solutions for the second order nonlinear equation u'' + ...
We investigate the existence, non-existence, multiplicity of positive periodic solutions, both harmo...
AbstractWe prove the existence of positive solutions of second-order nonlinear differential equation...
We study the positive subharmonic solutions to the second order nonlinear ordinary differential equa...
AbstractWe prove the existence of three positive solutions for the Neumann problem associated to u″+...
AbstractWe consider a nonlinear periodic problem, driven by the scalar p-Laplacian, with a parametri...
This paper deals with the existence of periodic solutions to the differential equation x'' + q(t)g(x...
AbstractThis paper deals with the existence of positive periodic solutions for the nth-order ordinar...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
By the use of a higher dimensional version of the Poincar\ue9\u2013Birkhoff theorem, we are able to ...