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20162021
most citedMultidimensional entropic uncertainty relation based on a commutator matrix in position and momentum spaces

3 citations · 3 across the 1 of their papers we have counts for

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quant-ph2021

Realignment separability criterion assisted with filtration for detecting continuous-variable entanglement

Anaelle Hertz, Matthieu Arnhem, Ali Asadian +1

We introduce a weak form of the realignment separability criterion which is particularly suited to detect continuous-variable entanglement and is physically implementable (it requi…

quant-ph2020

Relating the Entanglement and Optical Nonclassicality of Multimode States of a Bosonic Quantum Field

Anaelle Hertz, Nicolas J. Cerf, Stephan De Bièvre

The quantum nature of the state of a bosonic quantum field manifests itself in its entanglement, coherence, or optical nonclassicality which are each known to be resources for quan…

quant-ph2019

Quadrature coherence scale driven fast decoherence of bosonic quantum field states

Anaelle Hertz, Stephan De Bièvre

We introduce, for each state of a bosonic quantum field, its quadrature coherence scale (QCS), a measure of the range of its quadrature coherences. Under coupling to a thermal bath…

quant-ph2019

Multi-copy uncertainty observable inducing a symplectic-invariant uncertainty relation in position and momentum phase space

Anaelle Hertz, Ognyan Oreshkov, Nicolas J. Cerf

We define an uncertainty observable, acting on several replicas of a continuous-variable bosonic state, whose trivial uncertainty lower bound induces nontrivial phase-space uncerta…

quant-ph2018

Continuous-variable entropic uncertainty relations

Anaelle Hertz, Nicolas J. Cerf

Uncertainty relations are central to quantum physics. While they were originally formulated in terms of variances, they have later been successfully expressed with entropies follow…

quant-ph20173 cited

Multidimensional entropic uncertainty relation based on a commutator matrix in position and momentum spaces

Anaelle Hertz, Luc Vanbever, Nicolas J. Cerf

The uncertainty relation for continuous variables due to Byalinicki-Birula and Mycielski expresses the complementarity between two -uples of canonically conjugate variables $(x_…