Research interest

My main research interests focus on applying analytic and probabilistic tools in problems arising in quantum information theory. Much of my research focuses on the Markovian description of open quantum systems and more particularly on the emergent theory of non-commutative functional inequalities.

During my thesis, I worked on the emergence of "classical" probability inside the theory of quantum open system.

Published articles

with Denis Bernard and Yan Pautrat, Passage times, exit times and Dirichlet problems for open quantum walks, in Journal of Statistical Physics

with Stéphane Attal, Classical and quantum parts of the Environment in the quantum Langevin Equation, in Annals of Institut Henry Poincaré, section probability and statistics

Classical and quantum parts of the Quantum Dynamics: the discrete-time case, in Annales Henri Poincaré

Submitted articles

with B. Collins, G. Sapra, Characterization of equivariant maps and application to entanglement detection

with Cambyse Rouzé, Hypercontractivity and logarithmic Sobolev inequality for non-primitive quantum Markov semigroups and estimation of decoherence rates

with Hugo Bringuier, Yan Pautrat and Clément Pellegrini, Recurrence and transience of continuous-time open quantum walks

with Cécilia Lancien and Ion Nechita, de Finetti reductions for partially exchangeable probability distributions

Estimating the decoherence time using non-commutative Functional Inequalities

Quantum extensions of dynamical systems and of Markov semigroups

Page modifiée le 15 octobre 2018