Quenched invariance principle for random walks on dynamically averaging random conductances
Journal article, Peer reviewed
Published version
View/ Open
Date
2021Metadata
Show full item recordCollections
- Department of Mathematics [966]
- Registrations from Cristin [10399]
Abstract
We prove a quenched invariance principle for continuous-time random walks in a dynamically averaging environment on Z. In the beginning, the conductances may fluctuate substantially, but we assume that as time proceeds, the fluctuations decrease according to a typical diffusive scaling and eventually approach constant unit conductances. The proof relies on a coupling with the standard continuous time simple random walk.