activity
20102026
most citedSensitive dependence of Gibbs measures at low temperatures

28 citations · 60 across the 14 of their papers we have counts for

collaborators

14 papers

math.DS2026

Thermodynamic formalism for intermittent maps with multiple neutral fixed points and phase transitions

Daniel Coronel, Francisco Monardes

In this paper, we develop the thermodynamic formalism for intermittent full-branch interval maps with finitely many neutral fixed points and for a broad class of possibly discontin…

math.DS2025

Phase diagram for intermittent maps

Daniel Coronel, Juan Rivera-Letelier

We explore the phase diagram for potentials in the space of Hölder continuous functions of a given exponent and for the dynamical system generated by a Pomeau--Manneville, or inter…

math.DS2025

Phase transitions in temperature for intermittent maps

Daniel Coronel, Irene Inoquio-Renteria, Juan Rivera-Letelier

This article characterizes phase transitions in temperaturefor intermittent maps within a specific space of \textsc{Hölder} continuous potentials, distinguished by their regularity…

math.DS2020

Model sets with Euclidean internal space

Mauricio Allendes Cerda, Daniel Coronel

We give an almost dynamical characterization of inter-model sets with Euclidean internal space. This characterization is similar to previous results for general inter-model sets ob…

math.DS2018★ 5 cited

Sensitive dependence of geometric Gibbs states at positive temperature

Daniel Coronel, Juan Rivera-Letelier

We give the first example of a smooth family of real and complex maps having sensitive dependence of geometric Gibbs states at positive temperature. This family consists of quadrat…

math.DS2017

Robust sensitive dependence of geometric Gibbs states for analytic families of quadratic maps

Daniel Coronel, Juan Rivera-Letelier

For quadratic-like maps, we show a phenomenon of sensitive dependence of geometric Gibbs states: There are analytic families of quadratic-like maps for which an arbitrarily small p…