activity
20172020
most citedAsymptotic behavior of 3-D stochastic primitive equations of large-scale moist atmosphere with additive noise

1 citations · 2 across the 4 of their papers we have counts for

collaborators

6 papers

math.PR2020

Exponential stability of 3D stochastic primitive equations driven by fractional noise

Lidan Wang, Guoli Zhou

In this article, we study the stability of solutions to 3D stochastic primitive equations driven by fractional noise. Since the fractional Brownian motion is essentially different…

math.PR20191 cited

Global well-posedness of stochastic nematic liquid crystals with random initial and random boundary conditions driven by multiplicative noise

Lidan Wang, Jiang-Lun Wu, Guoli Zhou

The flow of nematic liquid crystals can be described by a highly nonlinear stochastic hydrodynamical model, thus is often influenced by random fluctuations, such as uncertainty in…

math.AP2018

Random attractor for the 2D stochastic nematic liquid crystals flows with multiplicative noise

Guoli Zhou

Under non-periodic boundary conditions, we consider the long-time behavior for stochastic 2D nematic liquid crystals flows with velocity and orientations perturbed by additive nois…

math.PR2018

The asymptotic behavior of primitive equations with multiplicative noise

Rangrang Zhang, Guoli Zhou

This paper is concerned with the existence of invariant measure for 3D stochastic primitive equations driven by linear multiplicative noise under non-periodic boundary conditions.…

math.AP20171 cited

Asymptotic behavior of 3-D stochastic primitive equations of large-scale moist atmosphere with additive noise

Lidan Wang, Guoli Zhou

Using a new and general method, we prove the existence of random attractor for the three dimensional stochastic primitive equations defined on a manifold $\D\subset\R^3$ improving…

math.PR2017

A moderate deviation principle for 2D stochastic primitive equations

Rangrang Zhang, Guoli Zhou

In this paper, we establish a central limit theorem and a moderate deviations for 2D stochastic primitive equations with multiplicative noise. The proof is mainly based on the weak…