This work is concerned with a Freidlin--Wentzell type large deviation principle for a family of
multiscale quasilinear and semilinear stochastic partial differential equations. Employing the …

The asymptotic analysis of a class of stochastic partial differential equations (SPDEs) with
fully local monotone coefficients covering a large variety of physical systems, a wide class of …

We derive the renormalised equation for the quasi-generalised KPZ equation with space-
time white noise. We complement the program initiated by Gerencs\'er and Hairer for solving …

In this paper, we demonstrate the Wong–Zakai approximation results for two dimensional
stochastic Cahn–Hilliard–Navier–Stokes model. The model consists of a Navier–Stokes …

In this article, we consider the following class of stochastic partial differential equations
(SPDEs): d X (t)= A (t, X (t)) dt+ B (t, X (t)) dW (t)+∫ Z γ (t, X (t-), z) π~(dt, dz), t∈[0, T], X (0) …

The existence of global-in-time bounded martingale solutions to a general class of cross-
diffusion systems with multiplicative Stratonovich noise is proved. The equations describe …

This work aims to prove the small time large deviation principle (LDP) for a class of
stochastic partial differential equations (SPDEs) with locally monotone coefficients in …

In this work, we demonstrate the Wong-Zakai approximation results for two-and three-
dimensional stochastic convective Brinkman-Forchheimer (SCBF) equations forced by …

In this paper, we are concerned with the limit theory of stochastic McKean–Vlasov equations.
First, we prove the optimal L p (p⩾ 2) strong convergence rate of the Wong–Zakai …

In this work the existence and uniqueness of strong solutions are established for a class of
stochastic integral evolution equations with locally monotone and non-Lipschitz coefficients …