Personal profile

Research interests

My research is the area of Smooth Dynamical Systems, specifically those presenting some kind of hyperbolic behavior, meaning that each point has directions on its tangent space in which the derivative of the map contracts or expands vectors. We study the differential, topological and ergodic (measure theoretical) properties of these maps. Although this is a well established field in Dynamical Systems, there are still many open problems, especially if we take into account non-invertible maps.
My current research is on
  • the classification of probability measures of particular interest (SRB measures, equilibrium states) for partially hyperbolic non-invertible maps on closed manifolds;
  • Theoretical and computational proofs of the existence of blenders, and how they imply robust topological properties.

Education/Academic qualification

Mathematics, PhD, Regularity of foliations and rigidity for Anosov endomorphisms, Univeridade Estadual De Campinas (State University of Campinas)

1 Mar 20182 May 2022

Award Date: 2 May 2022

Applied Mathematics, Master, Periodic billiard orbits in obtuse triangles, Universidade de Saõ Paulo (University of Sao Paulo)

12 Feb 20169 Mar 2018

Award Date: 9 Mar 2018

Mathematics Education, Bachelor, Universidade de Saõ Paulo (University of Sao Paulo)

1 Jan 201831 Dec 2021

Applied and Computational Mathematics, Bachelor, Universidade de Saõ Paulo (University of Sao Paulo)

1 Feb 201217 Dec 2015

External positions

Postdoctoral researcher, Universidade Federal Fluminense (Fluminense Federal University)

1 Jun 202231 May 2023

Research area keywords

  • Dynamical systems
  • Ergodic theory

Collaborations and top research areas from the last five years

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