Niklas Sapountzoglou

activity

20192026

most citedA nonlinear stochastic diffusion-convection equation with reflection

1 citations · 2 across the 8 of their papers we have counts for

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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.AP2024★ 1 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.AP2021

Renormalized solutions for stochastic $p$ -Laplace equations with $L^{1}$ -initial data: The multiplicative case

Niklas Sapountzoglou, Aleksandra Zimmermann

We consider a $p$ -Laplace evolution problem with multiplicative noise on a bounded domain $D \subset R^{d}$ with homogeneous Dirichlet boundary conditions for $1 < p < \infty$ .…

math.AP2019

Well-posedness of renormalized solutions for a stochastic $p$ -Laplace equation with $L^{1}$ -initial data

Niklas Sapountzoglou, Aleksandra Zimmermann

We consider a $p$ -Laplace evolution problem with stochastic forcing on a bounded domain $D \subset R^{d}$ with homogeneous Dirichlet boundary conditions for $1 < p < \infty$ . The…

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

A nonlinear stochastic diffusion-convection equation with reflection

Renormalized solutions for stochastic p-Laplace equations with L1-initial data: The multiplicative case

Well-posedness of renormalized solutions for a stochastic p-Laplace equation with L1-initial data

Renormalized solutions for stochastic $p$ -Laplace equations with $L^{1}$ -initial data: The multiplicative case

Well-posedness of renormalized solutions for a stochastic $p$ -Laplace equation with $L^{1}$ -initial data