G. Núñez

most citedMinimality and stable Bernouliness in dimension 3

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math.DS2020

New examples of stably ergodic diffeomorphisms in dimension 3

Gabriel Nuñez, Davi Obata, Jana Rodriguez Hertz

We prove that in the isotopy class of any volume preserving partially hyperbolic diffeomorphism in a $3$ -dimensional manifold, there is a non-partially hyperbolic stably ergodic di…

math.DS2019

Stable minimality of expanding foliations

Gabriel Nuñez, Jana Rodriguez Hertz

We prove that generically in $Diff_{m}^{1} (M)$ , if an expanding $f$ -invariant foliation $W$ of dimension $u$ is minimal and there is a periodic point of unstable index $u$ ,…

math.DS2019★ 1 cited

Minimality and stable Bernouliness in dimension 3

Gabriel Nuñez, Jana Rodriguez Hertz

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