We prove a fractional averaging principle for interacting slow-fast systems. The mode of
convergence is in Hölder norm in probability. The main technical result is a quenched …

Our first result is a stochastic sewing lemma with quantitative estimates for mild incremental
processes, with which we study SPDEs driven by fractional Brownian motions in a random …

In this paper we study fluctuations of small noise multiscale diffusions around their
homogenized deterministic limit. We derive quantitative rates of convergence of the …

In this paper we prove the strong averaging principle for a slow-fast system of rough
differential equations. The slow and the fast component of the system are driven by a rather …

We prove a large deviation principle for the slow-fast rough differential equations under the
controlled rough path framework. The driver rough paths are lifted from the mixed fractional …

S. BOURGUIN, AND K. SPILIOPOULOS Abstract. In this paper we study fluctuations of small
noise multiscale diffusions around their homogenized deterministic limit. We derive …

In this paper, we focus on the averaging principle for a class of stochastic differential
equations driven by a small fractional Brownian noise. The fast component is driven by a …

A Complete Bibliography of Publications in Multiscale Modeling & Simulation Page 1 A
Complete Bibliography of Publications in Multiscale Modeling & Simulation Nelson HF …