Asymptotic Behaviors of Solutions of Nonautonomous Functional Differential Equations with Infinite Delay

On the Asymptotic Stability of the Solutions of Functional Differential Equations with Infinite Delay

Existence and uniqueness of solutions for neutral periodic integro-differential equations with infinite delay

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Asymptotic Properties of Solutions to Linear Nonautonomous Delay Differential Equations through Generalized Characteristic Equations

We study some properties concerning the asymptotic behavior of solutions to nonautonomous retarded functional differential equations, depending on the knowledge of certain solutions of the associated generalized characteristic equation.

Asymptotic Stability of Differential Equations with Infinite Delay

A theorem on asymptotic stability is obtained for a differential equation with an infinite delay in a function space which is suitable for the numerical computation of the solution to the infinite delay equation.

An Asymptotic Property of Solutions to Linear Nonautonomous Delay Differential Equations

We study first order linear delay differential equations with variable coefficients and constant delays. Using solutions to a characteristic equation, we show asymptotic properties of solutions to the delay equation. To illustrate the hypothesis of the main theorem, we present an example.