Linear drift and entropy for regular covers
Abstract
We consider a regular Riemannian cover $\M$ of a compact Riemannian manifold. The linear drift $\ell$ and the Kaimanovich entropy $h$ are geometric invariants defined by asymptotic properties of the Brownian motion on $\M$. We show that $\ell^2 \leq h$.
Domains
Dynamical Systems [math.DS]
Origin : Files produced by the author(s)
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