We consider the incompressible 3D Navier–Stokes equations subject to a shear induced by
noisy movement of part of the boundary. The effect of the noise is quantified by upper …

We consider three-dimensional stochastically forced Navier-Stokes equations subjected to
white-in-time (colored-in-space) forcing in the absence of boundaries. Upper and lower …

We investigate the pathwise well-posedness of stochastic partial differential equations
perturbed by multiplicative Neumann boundary noise, such as fractional Brownian motion …

The stabilization by noise for parabolic equations in perforated domains, ie domains with
small holes, is investigated. We show that when the holes are small enough, one can …

This paper is motivated by the asymptotic stabilization of abstract SPDEs of linear type. As a
first step, it proposes an abstract contribution to the exact controllability (in a general L p …

In this paper we study the asymptotic behavior of solutions for a class of nonautonomous
reaction-diffusion equations with dynamic boundary conditions possessing finite delay …

We investigate the pathwise well-posedness of stochastic partial differential equations
perturbed by multiplicative Neumann boundary noise, such as fractional Brownian motion …