Katsutoshi Shinohara
Published 2006-02-22, updated 2010-06-29Version 2
It was shown that in robustly transitive, partially hyperbolic diffeomorphisms on three dimensional closed manifolds, the strong stable or unstable foliation is minimal. In this article, we prove ``almost all'' leaves of both stable and unstable foliations are dense in the whole manifold.
Entropy-expansiveness for partially hyperbolic diffeomorphisms
Atomic disintegrations for partially hyperbolic diffeomorphisms
Stably positive Lyapunov exponents for $SL(2,\mathbb{R})$ linear cocycles over partially hyperbolic diffeomorphisms
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