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20162022
most citedModerate deviations for the Langevin equation with strong damping

8 citations · 11 across the 6 of their papers we have counts for

collaborators

6 papers

math.PR2022

A large deviation principle for nonlinear stochastic wave equation driven by rough noise

Li Ruinan, Zhang Beibei

This paper is devoted to investigating Freidlin-Wentzell's large deviation principle for one (spatial) dimensional nonlinear stochastic wave equation $\frac{\partial^2 u^{\e}(t,x)}…

math.PR2022

A large deviation principle for the stochastic heat equation with general rough noise

Ruinan Li, Ran Wang, Beibei Zhang

We study Freidlin-Wentzell's large deviation principle for one dimensional nonlinear stochastic heat equation driven by a Gaussian noise: $$\frac{\partial u^\varepsilon(t,x)}{\part…

math.PR2019★ 1 cited

Ricci curvature and -exponential convergence of Markov processes on graphs

Lingyan Cheng, Ruinan Li, Liming Wu

In this paper, we show that the Ricci curvature lower bound in Ollivier's Wasserstein metric sense of a continuous time jumping Markov process on a graph can be characterized by so…

math.PR2017★ 8 cited

Moderate deviations for the Langevin equation with strong damping

Lingyan Cheng, Ruinan Li, Wei Liu

In this paper, we establish a moderate deviations principle for the Langevin dynamics with strong damping. The weak convergence approach plays an important role in the proof.

math.PR2017★ 2 cited

Exponential convergence in the Wasserstein metric for one dimensional diffusions

Lingyan Cheng, Ruinan Li, Liming Wu

In this paper, we find some general and efficient sufficient conditions for the exponential convergence for the semigroup $…

math.PR2016

Moderate deviations for a stochastic wave equation in dimension three

L. Cheng, R. Li, R. Wang +1

In this paper, we proved a central limit theorem and established a moderate deviation principle for a perturbed stochastic wave equation defined on $[0,T]\times \rr^3$. This equati…