Abstract In this paper, we develop a new progressive stopping time technique to prove the existence and uniqueness of a special type of global solutions for the stochastic Boussinesq equations driven by Levy processes. Then we prove the existence of invariant measure
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
We study an optimal stopping problem for a stochastic differential equation with delay driven by a L...
We prove the well-posedness of Cauchy problem to the stochastic Korteweg-de Vries Benjamin-Ono equat...
This paper studies the Boussinesq equations perturbed by multiplicative white noise and shows the ex...
Abstract The stochastic 3D Boussinesq equations with additive noise are considered. We prove the loc...
The stochastic delay dierential equation dXt Z r Xt u adu dZt t is considered where Zt i...
AbstractThe resolution of the stochastic generalized Boussinesq equation driven by a white noise is ...
Existence of invariant measures for semi-linear stochastic evolution equa-tions in separable real Hi...
A stochastic Boussinesq model for the B´enard problem is considered as a system of stochastic Navier...
The stochastic equation dXt = dSt + a(t,Xt)dt, t ≥ 0, is considered where S is a one-dimensional Lev...
AbstractThe purpose of this paper is twofold. Firstly, we investigate the problem of existence and u...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
The stochastic equation dXt = dLt + a(t,Xt)dt, t ≥ 0, is considered where L is a d-dimensional Levy ...
The theory of stochastic dynamic equations extends and unifies the theories of stochastic difference...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
We study an optimal stopping problem for a stochastic differential equation with delay driven by a L...
We prove the well-posedness of Cauchy problem to the stochastic Korteweg-de Vries Benjamin-Ono equat...
This paper studies the Boussinesq equations perturbed by multiplicative white noise and shows the ex...
Abstract The stochastic 3D Boussinesq equations with additive noise are considered. We prove the loc...
The stochastic delay dierential equation dXt Z r Xt u adu dZt t is considered where Zt i...
AbstractThe resolution of the stochastic generalized Boussinesq equation driven by a white noise is ...
Existence of invariant measures for semi-linear stochastic evolution equa-tions in separable real Hi...
A stochastic Boussinesq model for the B´enard problem is considered as a system of stochastic Navier...
The stochastic equation dXt = dSt + a(t,Xt)dt, t ≥ 0, is considered where S is a one-dimensional Lev...
AbstractThe purpose of this paper is twofold. Firstly, we investigate the problem of existence and u...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
The stochastic equation dXt = dLt + a(t,Xt)dt, t ≥ 0, is considered where L is a d-dimensional Levy ...
The theory of stochastic dynamic equations extends and unifies the theories of stochastic difference...
We establish the existence, uniqueness and attraction properties of an ergodic invariant measure for...
We study an optimal stopping problem for a stochastic differential equation with delay driven by a L...
We prove the well-posedness of Cauchy problem to the stochastic Korteweg-de Vries Benjamin-Ono equat...