activity
20032020
most citedOn entropy production of repeated quantum measurements I. General theory

42 citations · 255 across the 15 of their papers we have counts for

collaborators

17 papers

math-ph2020

Ke Li's lemma for quantum hypothesis testing in general von Neumann algebras

Yan Pautrat, Simeng Wang

A lemma stated by Ke Li in [arXiv:1208.1400] has been used in e.g. [arXiv:1510.04682,arXiv:1706.04590,arXiv:1612.01464,arXiv:1308.6503,arXiv:1602.08898] for various tasks in quantu…

math-ph2019

Invariant measure for stochastic Schrödinger equations

Tristan Benoist, Martin Fraas, Yan Pautrat +1

Quantum trajectories are Markov processes that describe the time-evolution of a quantum system undergoing continuous indirect measurement. Mathematically, they are defined as solut…

math-ph2018

Heat conservation and fluctuations between quantum reservoirs in the Two-Time Measurement picture

Tristan Benoist, Annalisa Panati, Yan Pautrat

This work concerns the statistics of the Two-Time Measurement definition of heat variation in each reservoir of a thermodynamic quantum system. We study the cumulant generating fun…

math.PR2018

Recurrence and transience of continuous-time open quantum walks

Ivan Bardet, Hugo Bringuier, Yan Pautrat +1

This paper is devoted to the study of continuous-time processes known as continuous-time open quantum walks (CTOQWs). A CTOQW represents the evolution of a quantum particle constra…

math-ph2017★ 10 cited

Landauer's Principle for Trajectories of Repeated Interaction Systems

Eric P. Hanson, Alain Joye, Yan Pautrat +1

We analyze Landauer's principle for repeated interaction systems consisting of a reference quantum system in contact with an environment which is a chai…

math.PR2017

Invariant Measure for Quantum Trajectories

Tristan Benoist, Martin Fraas, Yan Pautrat +1

We study a class of Markov chains that model the evolution of a quantum system subject to repeated measurements. Each Markov chain in this class is defined by a measure on the spac…