Minimality and stable Bernouliness in dimension 3

Abstract

In 3-dimensional manifolds, we prove that generically in$Dif{f}_m^1(M)$, the existence of a minimal expanding invariant foliation implies stable Bernoulliness.

References in corpus (2)

• Genericity of zero Lyapunov exponents
• New criteria for ergodicity and non-uniform hyperbolicity