activity
20142023
most citedNoncommutative maximal ergodic inequalities associated with doubling conditions

21 citations · 75 across the 15 of their papers we have counts for

collaborators

16 papers

math.OA2023

Classical actions of quantum permutation groups

Amaury Freslon, Frank Taipe, Simeng Wang

We describe explicitly all actions of the quantum permutation groups on classical compact spaces. In particular, we show that the defining action is the only non-trivial ergodic on…

math.OA2022

Noncommutative maximal ergodic inequalities for amenable groups

Léonard Cadilhac, Simeng Wang

We prove a pointwise ergodic theorem and a maximal inequality for actions of amenable groups on noncommutative measure spaces. To do so, we establish a square function estimate qua…

math.OA2022★ 13 cited

On the factoriality of q-deformed Araki-Woods von Neumann algebras

Panchugopal Bikram, Kunal Mukherjee, Éric Ricard +1

The -deformed Araki-Woods von Neumann algebras are factors for all whenever .…

math.OA2021★ 3 cited

Tannaka-Krein reconstruction and ergodic actions of easy quantum groups

Amaury Freslon, Frank Taipe, Simeng Wang

We give a new alternative version of the reconstruction procedure for ergodic actions of compact quantum groups and we refine it to include characterizations of (braided commutativ…

math.PR2020

Cutoff profiles for quantum Lévy processes and quantum random transpositions

Amaury Freslon, Lucas Teyssier, Simeng Wang

We consider a natural analogue of Brownian motion on free orthogonal quantum groups and prove that it exhibits a cutoff at time . Then, we study the induced classical proc…

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…