arXiv Analytics

Sign in

arXiv:1704.06072 [math.PR]AbstractReferencesReviewsResources

Quenched Central Limit Theorem for Random Walks in Doubly Stochastic Random Environment

Bálint Tóth

Published 2017-04-20Version 1

We prove the quenched version of the central limit theorem for the displacement of a random walk in bistochastic random environment, under the $H_{-1}$-condition. This note is a sequel of and it is to be read after arXiv:1702.06905.

Comments: 8 pages. This note is not self-contained. It is a sequel of and it is to be read after arXiv:1702.06905
Categories: math.PR
Subjects: 60F05, 60G99, 60K37
Related articles: Most relevant | Search more
arXiv:math/0702100 [math.PR] (Published 2007-02-05, updated 2008-09-24)
Random walk in Markovian environment
arXiv:1701.04294 [math.PR] (Published 2017-01-16)
A quenched central limit theorem for biased random walks on supercritical Galton-Watson trees
arXiv:1212.4447 [math.PR] (Published 2012-12-18, updated 2013-05-14)
Crossing speeds of random walks among "sparse" or "spiky" Bernoulli potentials on integers