Sufficient conditions for exponential mean square stability of solutions to delayed stochastic partial differential equations of second order in time are established. As a consequence of these results, some ones on the pathwise exponential stability of the system are proved. The stability results derived are applied also to partial differential equations without hereditary characteristics. The results are illustrated with several examples
Sufficient conditions to get exponential stability for the sample paths (with probability one) of a ...
AbstractOne concept of the stability of a solution of an evolutionary equation relates to the sensit...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
In this paper, we shall study the almost sure pathwise exponential stability property for a class of...
A semilinear stochastic partial differential equation with variable delays is considered. Sufficient...
AbstractIn this paper we consider by the energy equality the exponential stability of energy solutio...
In this paper we investigate the almost sure practical stability for a class of stochastic functiona...
The investigation of stability for hereditary systems is often related to the construction of Lyapun...
Abstract. Some criteria for the asymptotic stability of nonlinear stochastic partial differential eq...
Sufficient conditions for pathwise asymptotic exponential stability of the solution of the stochasti...
AbstractIn this work, we investigate stochastic partial differential equations with variable delays ...
A nonlinear stochastic differential equation with the order of nonlinearity higher than one, with se...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
AbstractIn this work, we investigate stochastic partial differential equations with variable delays ...
Sufficient conditions to get exponential stability for the sample paths (with probability one) of a ...
AbstractOne concept of the stability of a solution of an evolutionary equation relates to the sensit...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
Sufficient conditions for exponential mean square stability of solutions to delayed stochastic parti...
In this paper, we shall study the almost sure pathwise exponential stability property for a class of...
A semilinear stochastic partial differential equation with variable delays is considered. Sufficient...
AbstractIn this paper we consider by the energy equality the exponential stability of energy solutio...
In this paper we investigate the almost sure practical stability for a class of stochastic functiona...
The investigation of stability for hereditary systems is often related to the construction of Lyapun...
Abstract. Some criteria for the asymptotic stability of nonlinear stochastic partial differential eq...
Sufficient conditions for pathwise asymptotic exponential stability of the solution of the stochasti...
AbstractIn this work, we investigate stochastic partial differential equations with variable delays ...
A nonlinear stochastic differential equation with the order of nonlinearity higher than one, with se...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
AbstractIn this work, we investigate stochastic partial differential equations with variable delays ...
Sufficient conditions to get exponential stability for the sample paths (with probability one) of a ...
AbstractOne concept of the stability of a solution of an evolutionary equation relates to the sensit...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...