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20032022
most citedEquilibrium States for Random Non-uniformly Expanding Maps

28 citations · 75 across the 15 of their papers we have counts for

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12 papers · 1 filter

math.DS2020

Equilibrium states for natural extensions of non-uniformly expanding local homeomorphisms

Todd Fisher, Krerley Oliveira

We examine uniqueness of equilibrium states for the natural extension of a topologically exact, non-uniformly expanding, local homeomorphism with a Hölder continuous potential func…

math.DS2020

Equilibrium states for hyperbolic potentials via inducing schemes

Jose F. Alves, Krerley Oliveira, Eduardo Santana

In a context of non-uniformly expanding maps, possibly with the presence of a critical set, we prove the existence of finitely many ergodic equilibrium states for hyperbolic potent…

math.DS2019★ 3 cited

Equilibrium states for certain partially hyperbolic attractors

Todd Fisher, Krerley Oliveira

We prove that a class of partially hyperbolic attractors introduced by Castro and Nascimento have unique equilibrium states for natural classes of potentials. We also show if the a…

math.DS2017

Sequential Gibbs Measures and Factor Maps

Giovane Ferreira, Krerley Oliveira

We define the notion of sequential Gibbs measures, inspired by on the classical notion of Gibbs measures and recent examples from the study of non-uniform hyperbolic dynamics. Exte…

math.DS2011★ 10 cited

Non-uniform Hyperbolicity and Non-uniform Specification

Krerley Oliveira, Xueting Tian

In this paper we deal with an invariant ergodic hyperbolic measure for a diffeomorphism assuming that it is either or is and the Oseledec splitting…

math.DS2010

Every expanding measure has the nonuniform specification property

Krerley Oliveira

Exploring abundance and non lacunarity of hyperbolic times for endomorphisms preserving an ergodic probability with positive Lyapunov exponents, we obtain that there are periodic p…