Mixing times for the stochastic $p$-Laplace equation

arXiv (Cornell University) 2026 Preprint Open access

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Authors: Gerardo Barrera, Jonas M. Tölle
DOI: 10.48550/arxiv.2602.00853
Cited by: 0

Abstract

We give an overview on existing quantitative results on long-time behavior of the stochastic $p$-Laplace equation with additive Wiener noise, $p>1$. We summarize the existing results in a table. We give explicit quantitative upper and lower estimates for the $\varepsilon$-mixing times of the stochastic $p$-Laplace equations for $p>1$. We summarize the mixing time asymptotics in a table.

Fields of Study & Subjects

Stochastic processes and statistical mechanics Nonlinear Partial Differential Equations Geometric Analysis and Curvature Flows

Publication details

Journal / source
arXiv (Cornell University)
Publication date
31 January 2026
Document type
Preprint