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20152020
most citedLocal Stable and Unstable Manifolds for Anosov Families

4 citations · 8 across the 5 of their papers we have counts for

collaborators

7 papers

math.DS2020

Genericity of continuous maps with positive metric mean dimension

Jeovanny de Jesus Muentes Acevedo

M. Gromov introduced the mean dimension for a continuous map in the late 1990's, which is an invariant under topological conjugacy. On the other hand, the notion of metric mean dim…

math.DS20191 cited

Properties of mean dimension and metric mean dimension coming from the topological entropy

Jeovanny de Jesus Muentes Acevedo, Carlos Rafael Payares Guevara

In the late 1990's, M. Gromov introduced the notion of mean dimension for a continuous map, which is, as well as the topological entropy, an invariant under topological conjugacy.…

math.DS2019

Mean dimension and metric mean dimension for non-autonomous dynamical systems

Fagner Bernardini Rodrigues, Jeovanny de Jesus Muentes Acevedo

In this paper we extend the definitions of mean dimension and metric mean di-mension for non-autonomous dynamical systems. We show some properties of this extension and furthermore…

math.RA2019

On simple Lie 2-algebra of toral rank 3

Carlos Rafael Payares Guevara, Jeovanny de Jesus Muentes Acevedo

Simple Lie algebras of finite dimension over an algebraically closed field of characteristic 0 or were recently classified. However, the problem over an algebraically closed…

math.DS20174 cited

Local Stable and Unstable Manifolds for Anosov Families

Jeovanny de Jesus Muentes Acevedo

Anosov families were introduced by A. Fisher and P. Arnoux motivated by generalizing the notion of Anosov diffeomorphism defined on a compact Riemannian manifold. In addition to pr…

math.DS20173 cited

Openness for Anosov families

Jeovanny de Jesus Muentes Acevedo

Anosov families were introduced by A. Fisher and P. Arnoux motivated by generalizing the notion of Anosov diffeomorphism defined on a compact Riemannian manifold. Roughly, an Anoso…