activity
20032026
most citedBMO spaces associated with semigroups of operators

34 citations · 115 across the 35 of their papers we have counts for

collaborators

37 papers

math.FA2026

Fourier rearrangements on discrete groups: and operator-norm subsequence convergence

Tao Mei, Sebastian Vargas-Loaiza

Let be an infinite finitely generated group that is hyperbolic or of polynomial growth. For belonging to the reduced group algebra , we construct a rearrang…

math.FA2021★ 1 cited

Paley's inequality for nonabelian groups

ChianYeong Chuah, Yazhou Han, Zhenchuan Liu +1

This article studies Paley's theory for lacunary Fourier series on (nonabelian) discrete groups. The results unify and generalize the work of Rudin for abelian discrete groups and…

math.OA2021

A Hörmander-Mikhlin multiplier theory for free groups and amalgamated free products of von Neumann algebras

Tao Mei, Éric Ricard, Quanhua Xu

We establish a platform to transfer -completely bounded maps on tensor products of von Neumann algebras to -completely bounded maps on the corresponding amalgamated free…

math.OA2019★ 2 cited

Free Fourier Multipliers associated with the firstSegment

Tao Mei, Quanhua Xu

We study Fourier multipliers on free group associated with the first segment of the reduced words, and prove that they are completely bounded on the noncommutat…

math.CA2019

An operator-valued theory for symmetric CZOs

Guixiang Hong, Honghai Liu, Tao Mei

We provide a natural BMO-criterion for the -boundedness of Calderón-Zygmund operators with operator-valued kernels satisfying a symmetric property. Our arguments involve both…

math.FA2019

Algebraic Calderón-Zygmund theory

Marius Junge, Tao Mei, Javier Parcet +1

Calderón-Zygmund theory has been traditionally developed on metric measure spaces satisfying additional regularity properties. In the lack of good metrics, we introduce a new appro…