DOIAbstract
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-periodic solutions having precise oscillatory properties for a class of asymptotically linear second order differential equations
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-periodic solutions having precise oscillatory properties for a class of asymptotically linear second order differential equations
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
We consider the nonautonomous differential equation of second order x '' + a(t)x - b(t)x' + c(t)x(2k...
In this paper, we will introduce the rotation number for the one-dimensional asymmetric p-Laplacian ...
AbstractUsing the relation between rotation numbers and eigenvalues, we prove the existence of nontr...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T ...
We deal with the T-periodic problem associated with a nonlinear scalar differential equation like x″...
Let g:R(\u27n) (---\u3e) R(\u27n) be of class C\u27 and satisfy g(0) = 0. Assume that g is asymptoti...
We establish the existence of a 2π-periodic solution for a second order semilinear equation in terms...
Using some recent results on the rotation numbers approach to the periodic problem, we obtain multip...
AbstractA class of second order ordinary differential equations is considered. It is shown that the ...
Altres ajuts: ICREA AcademiaWe provide sufficient conditions for the existence of periodic solutions...
Abstract: We consider a second-order differential equation containing a large parameter. S...
2noWe prove a multiplicity result of periodic solutions for a system of second order differential eq...
We obtain existence of T -periodic solutions to a second order system of ordinary differential equat...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
We consider the nonautonomous differential equation of second order x '' + a(t)x - b(t)x' + c(t)x(2k...
In this paper, we will introduce the rotation number for the one-dimensional asymmetric p-Laplacian ...
AbstractUsing the relation between rotation numbers and eigenvalues, we prove the existence of nontr...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T-...
Using the relation between rotation numbers and eigenvalues, we prove the existence of nontrivial T ...
We deal with the T-periodic problem associated with a nonlinear scalar differential equation like x″...
Let g:R(\u27n) (---\u3e) R(\u27n) be of class C\u27 and satisfy g(0) = 0. Assume that g is asymptoti...
We establish the existence of a 2π-periodic solution for a second order semilinear equation in terms...
Using some recent results on the rotation numbers approach to the periodic problem, we obtain multip...
AbstractA class of second order ordinary differential equations is considered. It is shown that the ...
Altres ajuts: ICREA AcademiaWe provide sufficient conditions for the existence of periodic solutions...
Abstract: We consider a second-order differential equation containing a large parameter. S...
2noWe prove a multiplicity result of periodic solutions for a system of second order differential eq...
We obtain existence of T -periodic solutions to a second order system of ordinary differential equat...
AbstractConsider the second order scalar ordinary differential equation x″(t) + ƒ(t, x(t)) = 0 (′ = ...
We consider the nonautonomous differential equation of second order x '' + a(t)x - b(t)x' + c(t)x(2k...
In this paper, we will introduce the rotation number for the one-dimensional asymmetric p-Laplacian ...
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