activity
20152022
most citedRapid thermalization of spin chain commuting Hamiltonians

46 citations · 169 across the 13 of their papers we have counts for

collaborators

14 papers

quant-ph2022★ 46 cited

Rapid thermalization of spin chain commuting Hamiltonians

Ivan Bardet, Ángela Capel, Li Gao +3

We prove that spin chains weakly coupled to a large heat bath thermalize rapidly at any temperature for finite-range, translation-invariant commuting Hamiltonians, reaching equilib…

quant-ph2021★ 25 cited

Entropy decay for Davies semigroups of a one dimensional quantum lattice

Ivan Bardet, Ángela Capel, Li Gao +3

Given a finite-range, translation-invariant commuting system Hamiltonians on a spin chain, we show that the Davies semigroup describing the reduced dynamics resulting from the join…

quant-ph2020★ 18 cited

Approximate tensorization of the relative entropy for noncommuting conditional expectations

Ivan Bardet, Angela Capel, Cambyse Rouzé

In this paper, we derive a new generalisation of the strong subadditivity of the entropy to the setting of general conditional expectations onto arbitrary finite-dimensional von Ne…

quant-ph2019★ 24 cited

On the modified logarithmic Sobolev inequality for the heat-bath dynamics for 1D systems

Ivan Bardet, Angela Capel, Angelo Lucia +2

The mixing time of Markovian dissipative evolutions of open quantum many-body systems can be bounded using optimal constants of certain quantum functional inequalities, such as the…

quant-ph2019

Group transference techniques for the estimation of the decoherence times and capacities of quantum Markov semigroups

Ivan Bardet, Marius Junge, Nicholas LaRacuente +2

Capacities of quantum channels and decoherence times both quantify the extent to which quantum information can withstand degradation by interactions with its environment. However,…

math-ph2018★ 12 cited

Characterization of equivariant maps and application to entanglement detection

Ivan Bardet, Benoît Collins, Gunjan Sapra

We study equivariant linear maps between finite-dimensional matrix algebras, as introduced by Bhat. These maps satisfy an algebraic property which makes it easy to study their posi…