Averaging Principle for Multiscale Stochastic Klein–Gordon-Heat System

Existence of strong solutions for Itô's stochastic equations via approximations

István Gyöngy · Probability Theory and Related Fields · 1996 · 414 citations · Full text

Engineering, Mathematics, Probability Theory +13

Stochastic Navier-Stokes Equations

Alain Bensoussan · Acta Applicandae Mathematicae · 1995 · 230 citations

A Khasminskii type averaging principle for stochastic reaction–diffusion equations

Sandra Cerrai · The Annals of Applied Probability · 2009 · 200 citations · Full text

Engineering, Mathematics, Physics +16

Averaging principle for a class of stochastic reaction–diffusion equations

Sandra Cerrai, Mark Freidlin · Probability Theory and Related Fields · 2008 · 185 citations · Full text

Engineering, Mathematics, Physics +12

Local martingale and pathwise solutions for an abstract fluids model

Arnaud Debussche, Nathan Glatt-Holtz, Roger Témam · Physica D Nonlinear Phenomena · 2011 · 164 citations · Full text

Engineering, Mechanical Engineering, Physics +16