Existence and uniqueness of solutions for a class of nonlinear functional differential equations in Hilbert spaces are established. Sufficient conditions which guarantee the transference of exponential stability from partial differential equations to partial functional differential equations are studied. The stability results derived are also applied to ordinary differential equations with hereditary characteristics
We consider a class of functional differential equations subject to perturbations, which vary in tim...
The thesis deals with so-called evolutionary equations, a class of abstract linear operator equation...
AbstractThe investigation of stability for hereditary systems is often related to the construction o...
AbstractExistence and uniqueness of solutions for a class of nonlinear functional differential equat...
AbstractExistence and uniqueness of solutions for a class of nonlinear functional differential equat...
Existence and uniqueness of strong solutions for a class of stochastic functional di fferential equa...
Stability conditions for functional differential equations of the form: du (t)/dt = Au(t) + bAu(t-h)...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
AbstractIn this paper, we consider a class of stochastic neutral partial functional differential equ...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
The thesis deals with so-called evolutionary equations, a class of abstract linear operator equation...
AbstractThe investigation of stability for hereditary systems is often related to the construction o...
AbstractExistence and uniqueness of solutions for a class of nonlinear functional differential equat...
AbstractExistence and uniqueness of solutions for a class of nonlinear functional differential equat...
Existence and uniqueness of strong solutions for a class of stochastic functional di fferential equa...
Stability conditions for functional differential equations of the form: du (t)/dt = Au(t) + bAu(t-h)...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
In this work we present a unified approach for treating the existence, uniqueness and asymptotic sta...
AbstractIn this paper, we consider a class of stochastic neutral partial functional differential equ...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
We consider a class of functional differential equations subject to perturbations, which vary in tim...
The thesis deals with so-called evolutionary equations, a class of abstract linear operator equation...
AbstractThe investigation of stability for hereditary systems is often related to the construction o...