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Local Limit Theorem and Equivalence of Dynamic and Static Points of View for Certain Ballistic Random Walks in I.i.d. Environments by Berger, Noam; Cohen, Moran; Rosenthal, Ron is a scholarly article available to read on EtoBox.

What is Local Limit Theorem and Equivalence of Dynamic and Static Points of View for Certain Ballistic Random Walks in I.i.d. Environments about?

In this work, we discuss certain ballistic random walks in random environments on $\mathbb{Z}^d$, and prove the equivalence between the static and dynamic points of view in dimension $d\geq4$. Using this equivalence, we also prove a version of a local limit theorem which relates the local behavior of the quenched and annealed measures of the random walk by a prefactor.

Author

Berger, Noam; Cohen, Moran; Rosenthal, Ron

Published

2014

Language

EN