AbstractStability of moments of the mild solution of a semilinear stochastic evolution equation is studied and sufficient conditions are given for the exponential stability of the pth moment in terms of Liapunov function. Sufficient conditions for sample continuity of the solution are also obtained and the exponential stability of sample paths is proved. Three examples are given to illustrate the theory
This work consists of four chapters on some aspects of stochastic semilinear evolution equations (SP...
We prove existence and uniqueness of strong solutions for a class of semilinear stochastic evolution...
We consider the exponential stability of stochastic evolution equations with Lipschitz continuous no...
AbstractSufficient conditions for almost surely asymptotic stability with a certain decay function o...
AbstractSufficient conditions for almost surely asymptotic stability with a certain decay function o...
AbstractCriteria for boundedness, asymptotic stability of sample paths given by solutions to nonline...
A semilinear stochastic partial differential equation with variable delays is considered. Sufficient...
AbstractIn this paper, we consider a class of stochastic neutral partial functional differential equ...
Sufficient conditions to get exponential stability for the sample paths (with probability one) of a ...
AbstractThe aim of this paper is to investigate exponential stability of paths for a class of Hilber...
Semilinear stochastic evolution equations with multiplicative Lévy noise and monotone nonlinear dri...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
summary:Existence, uniqueness and regularity of mild solutions to semilinear nonautonomous stochasti...
AbstractIn this paper, we study a class of semilinear functional evolution equations in which the no...
summary:Existence, uniqueness and regularity of mild solutions to semilinear nonautonomous stochasti...
This work consists of four chapters on some aspects of stochastic semilinear evolution equations (SP...
We prove existence and uniqueness of strong solutions for a class of semilinear stochastic evolution...
We consider the exponential stability of stochastic evolution equations with Lipschitz continuous no...
AbstractSufficient conditions for almost surely asymptotic stability with a certain decay function o...
AbstractSufficient conditions for almost surely asymptotic stability with a certain decay function o...
AbstractCriteria for boundedness, asymptotic stability of sample paths given by solutions to nonline...
A semilinear stochastic partial differential equation with variable delays is considered. Sufficient...
AbstractIn this paper, we consider a class of stochastic neutral partial functional differential equ...
Sufficient conditions to get exponential stability for the sample paths (with probability one) of a ...
AbstractThe aim of this paper is to investigate exponential stability of paths for a class of Hilber...
Semilinear stochastic evolution equations with multiplicative Lévy noise and monotone nonlinear dri...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
summary:Existence, uniqueness and regularity of mild solutions to semilinear nonautonomous stochasti...
AbstractIn this paper, we study a class of semilinear functional evolution equations in which the no...
summary:Existence, uniqueness and regularity of mild solutions to semilinear nonautonomous stochasti...
This work consists of four chapters on some aspects of stochastic semilinear evolution equations (SP...
We prove existence and uniqueness of strong solutions for a class of semilinear stochastic evolution...
We consider the exponential stability of stochastic evolution equations with Lipschitz continuous no...