AbstractIn this note, a Massera type criterion for the existence of periodic solutions for linear functional differential equations with advance and delay is established. Because of the presence of an advanced argument, the definition of the fundamental solution operator seems unknown. Hence a method different from the usual one is employed. Applications to periodic problems for nonlinear equations are also given
AbstractOne important question in population models is whether periodic solutions exist and whether ...
AbstractWe introduce a method to obtain explicitly periodic solutions of some types of functional di...
AbstractLiapunov methods are used to give conditions ensuring that solutions of infinite delay equat...
AbstractIn this paper, we prove the almost periodicity of bounded solutions and a so-called Massera ...
AbstractIt is proved that the autonomous difference-differential equation ẍ(t) + (a + b) ẋ(t) + ab...
functional differential equation of delay or advance type. We give a so-called Massera-type criterio...
AbstractFor linear or convex neutral difference equations with finite delay and with infinite delay,...
AbstractThis paper deals with the existence of periodic solutions for some partial functional differ...
AbstractIn this paper, we study stability of periodic solutions of a class of nonlinear functional d...
AbstractWe give conditions for the existence, uniqueness, and certain stability properties of almost...
AbstractExistence criteria are proved for the periodic solutions of a first order nonlinear differen...
AbstractThe equationx″(t)+ω2x(t)=bx([t−1]), where [·] designates the greatest integer function, can ...
AbstractWe deal with the inhomogeneous linear periodic equation with infinite delay of the formdx/dt...
AbstractThis work is devoted to the study of the existence of an unbounded continuum of periodic sol...
AbstractWe study a differential equation for delayed negative feedback which models a situation wher...
AbstractOne important question in population models is whether periodic solutions exist and whether ...
AbstractWe introduce a method to obtain explicitly periodic solutions of some types of functional di...
AbstractLiapunov methods are used to give conditions ensuring that solutions of infinite delay equat...
AbstractIn this paper, we prove the almost periodicity of bounded solutions and a so-called Massera ...
AbstractIt is proved that the autonomous difference-differential equation ẍ(t) + (a + b) ẋ(t) + ab...
functional differential equation of delay or advance type. We give a so-called Massera-type criterio...
AbstractFor linear or convex neutral difference equations with finite delay and with infinite delay,...
AbstractThis paper deals with the existence of periodic solutions for some partial functional differ...
AbstractIn this paper, we study stability of periodic solutions of a class of nonlinear functional d...
AbstractWe give conditions for the existence, uniqueness, and certain stability properties of almost...
AbstractExistence criteria are proved for the periodic solutions of a first order nonlinear differen...
AbstractThe equationx″(t)+ω2x(t)=bx([t−1]), where [·] designates the greatest integer function, can ...
AbstractWe deal with the inhomogeneous linear periodic equation with infinite delay of the formdx/dt...
AbstractThis work is devoted to the study of the existence of an unbounded continuum of periodic sol...
AbstractWe study a differential equation for delayed negative feedback which models a situation wher...
AbstractOne important question in population models is whether periodic solutions exist and whether ...
AbstractWe introduce a method to obtain explicitly periodic solutions of some types of functional di...
AbstractLiapunov methods are used to give conditions ensuring that solutions of infinite delay equat...