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20112022
most citedExponential Ergodicity of stochastic Burgers equations driven by -stable processes

36 citations · 110 across the 27 of their papers we have counts for

collaborators

27 papers

math.PR2022★ 2 cited

Sharp non-uniqueness of solutions to stochastic Navier-Stokes equations

Weiquan Chen, Zhao Dong, Xiangchan Zhu

In this paper we establish a sharp non-uniqueness result for stochastic -dimensional () incompressible Navier-Stokes equations. First, for every divergence free initial…

math.PR2022★ 3 cited

Dissipation enhancement by transport noise for stochastic -Laplace equations

Zhao Dong, Dejun Luo, Bin Tang

The stochastic -Laplace equation with multiplicative transport noise is studied on the torus . It is shown that the dissipation is enhanced by transport…

math.DS2022

Random periodic solutions of nonautonomous stochastic feedback systems with multiplicative noise

Zhao Dong, Weili Zhang, Zuohuan Zheng

We investigate the dynamical behavior of pull-back trajectories for nonautonomous stochastic feedback systems with multiplicative noise. We proved that there exists a random period…

math.PR2021

Global well-posedness and regularity of 3D Burgers equation with multiplicative noise

Zhao Dong, Boling Guo, Jiang-Lun Wu +1

In this paper, we develop low regularity theory for 3D Burgers equation perturbed by a linear multiplicative stochastic force. This method is new and essentially different from the…

math.DS2021★ 2 cited

Random periodic solutions of non-autonomous stochastic differential equations

Zhao Dong, Zuohuan Zheng, Weili Zhang

In this paper, we study the existence of random periodic solutions for nonlinear stochastic differential equations with additive white noise. We extend the input-to-state character…

math.PR2021

Large time behavior of strong solutions for stochastic Burgers equation

Zhao Dong, Feimin Huang, Houqi Su

We consider the large time behavior of strong solutions to a kind of stochastic Burgers equation, where the position x is perturbed by a Brownian noise. It is well known that both…