activity
20132026
most citedNon-equilibrium steady states for chains of four rotors

27 citations · 167 across the 13 of their papers we have counts for

collaborators

13 papers

math-ph2026

What is a Fluctuation Theorem?

Noé Cuneo, Vojkan Jakšić, Claude-Alain Pillet +1

This book provides a modern review of Fluctuation Relations and Fluctuation Theorems in nonequilibrium statistical mechanics. It focuses on the pioneering perspectives of Gallavott…

quant-ph2025

On entropy production of repeated quantum measurements III. Quantum detailed balance

Tristan Benoist, Noé Cuneo, Vojkan Jakšić +1

In light of the dynamical-systems approach to entropy production in repeated quantum measurements, proposed and illustrated in Commun. Math. Phys. 357, 77-123 (2018) [arXiv:1607.00…

math.PR2023★ 3 cited

Large deviations of return times and related entropy estimators on shift spaces

Noé Cuneo, Renaud Raquépas

We prove the large deviation principle for several entropy and cross entropy estimators based on return times and waiting times on shift spaces over finite alphabets. We consider s…

math-ph2020★ 19 cited

On entropy production of repeated quantum measurements II. Examples

Tristan Benoist, Noé Cuneo, Vojkan Jakšić +1

We illustrate the mathematical theory of entropy production in repeated quantum measurement processes developed in a previous work by studying examples of quantum instruments displ…

math.DS2019★ 21 cited

Additive, almost additive and asymptotically additive potential sequences are equivalent

Noé Cuneo

Motivated by various applications and examples, the standard notion of potential for dynamical systems has been generalized to almost additive and asymptotically additive potential…

math-ph2017★ 25 cited

Non-Equilibrium Steady States for Networks of Oscillators

Noé Cuneo, Jean-Pierre Eckmann, Martin Hairer +1

Non-equilibrium steady states for chains of oscillators (masses) connected by harmonic and anharmonic springs and interacting with heat baths at different temperatures have been th…

math-ph2017★ 15 cited

Large Deviations and Fluctuation Theorem for Selectively Decoupled Measures on Shift Spaces

Noé Cuneo, Vojkan Jakšić, Claude-Alain Pillet +1

We establish the Level-1 and Level-3 Large Deviation Principles (LDPs) for invariant measures on shift spaces over finite alphabets under very general decoupling conditions for whi…

math-ph2017★ 4 cited

Fluctuation Theorem and Thermodynamic Formalism

Noé Cuneo, Vojkan Jakšić, Claude-Alain Pillet +1

We study the Fluctuation Theorem (FT) for entropy production in chaotic discrete-time dynamical systems on compact metric spaces, and extend it to empirical measures, all continuou…

math.DS2017★ 10 cited

Energy Dissipation in Hamiltonian Chains of Rotators

Noé Cuneo, Jean-Pierre Eckmann, C. Eugene Wayne

We discuss, in the context of energy flow in high-dimensional systems and Kolmogorov-Arnol'd-Moser (KAM) theory, the behavior of a chain of rotators (rotors) which is purely Hamilt…

math-ph2016★ 13 cited

On the relaxation rate of short chains of rotors interacting with Langevin thermostats

Noé Cuneo, Christophe Poquet

In this short note, we consider a system of two rotors, one of which interacts with a Langevin heat bath. We show that the system relaxes to its invariant measure (steady state) no…

cond-mat.stat-mech2015★ 27 cited

Non-equilibrium steady states for chains of four rotors

Noé Cuneo, Jean-Pierre Eckmann

We study a chain of four interacting rotors (rotators) connected at both ends to stochastic heat baths at different temperatures. We show that for non-degenerate interaction potent…

math-ph2014★ 26 cited

Non-equilibrium steady state and subgeometric ergodicity for a chain of three coupled rotors

Noé Cuneo, Jean-Pierre Eckmann, Christophe Poquet

We consider a chain of three rotors (rotators) whose ends are coupled to stochastic heat baths. The temperatures of the two baths can be different, and we allow some constant torqu…

math-ph2013★ 4 cited

Controlling General Polynomial Networks

Noé Cuneo, Jean-Pierre Eckmann

We consider networks of massive particles connected by non-linear springs. Some particles interact with heat baths at different temperatures, which are modeled as stochastic drivin…