Minimality of one invariant lamination for partially hyperbolic attractors
arXiv:1404.5670 · doi:10.1088/0951-7715/28/6/1897
Abstract
We prove that at least one of the two invariant laminations of a strongly partially hyperbolic attractor with one-dimensional center bundle is minimal. This result extends those in [7] about minimal foliations for robustly transitive diffeomorphisms.