activity
20192026
most citedA nonlinear stochastic diffusion-convection equation with reflection

1 citations · 1 across the 5 of their papers we have counts for

collaborators

7 papers

math.NA2026

Study of a TPFA scheme for the stochastic Allen-Cahn problem with constraint through numerical experiments

Niklas Sapountzoglou, Aleksandra Zimmermann

This contribution provides numerical experiments for a finite volume scheme for an approximation of the stochastic Allen-Cahn equation with homogeneous Neumann boundary conditions.…

math.NA2025

Convergence rates for a finite volume scheme of a stochastic non-linear parabolic equation

Kavin Rajasekaran, Niklas Sapountzoglou

In this contribution, we provide convergence rates for a finite volume scheme of a stochastic non-linear parabolic equation with multiplicative Lipschitz noise and homogeneous Neum…

math.AP2025

Uniqueness results of a nonlinear stochastic diffusion-convection equation with reflection

Niklas Sapountzoglou

We are interested in the uniqueness of solutions of a nonlinear, pseudomonotone, stochastic diffusion evolution problem with homogeneous Dirichlet boundary conditions with reflecti…

math.AP20241 cited

A nonlinear stochastic diffusion-convection equation with reflection

Niklas Sapountzoglou, Yassine Tahraoui, Guy Vallet +1

We study a nonlinear, pseudomonotone, stochastic diffusion-convection evolution problem on a bounded spatial domain, in any space dimension, with homogeneous boundary conditions an…

math.NA2024

Convergence rates for a finite volume scheme of the stochastic heat equation

Niklas Sapountzoglou, Aleksandra Zimmermann

In this contribution, we provide convergence rates for a finite volume scheme of the stochastic heat equation with multiplicative Lipschitz noise and homogeneous Neumann boundary c…

math.AP2021

Renormalized solutions for stochastic -Laplace equations with -initial data: The multiplicative case

Niklas Sapountzoglou, Aleksandra Zimmermann

We consider a -Laplace evolution problem with multiplicative noise on a bounded domain with homogeneous Dirichlet boundary conditions for .…