The unique ergodicity of equicontinuous laminations.
Hokkaido Mathematical Journal, 39 (2010) pp.389-403
We prove that a transversely equicontinuous minimal lamination on a locally compact metric space $Z$ has a transversely invariant nontrivial Radon measure. Moreover if the space $Z$ is compact, then the tranversely invariant Radon measure is shown to be unique up to a scaling.
|Uncontrolled Keywords||lamination, foliation, transversely invariant measure, unique ergodicity|