5 citations · 5 across the 1 of their papers we have counts for
3 papers
math.OA2018
A Generalized Beurling Theorem in Finite von Neumann Algebras
Don Hadwin, Wenjing Liu, Lauren Sager
In 2016 and 2017, Haihui Fan, Don Hadwin and Wenjing Liu proved a commutative and noncommutative version of Beurling's theorems for a continuous unitarily invariant norm on $L^…
math.OA2018★ 5 cited
A Beurling-Chen-Hadwin-Shen Theorem for Noncommutative Hardy Spaces Associated with Semifinite von Neumann Algebras with Unitarily Invariant Norms
Lauren Sager, Wenjing Liu
We introduce a class of unitarily invariant, locally -dominating, mutually continuous norms with repect to on a von Neumann algebra with a faithful,…
math.OA2016
A Beurling-Blecher-Labuschagne Theorem for noncommutative Hardy spaces associated with semifinite von Neumann algebras
Lauren Sager
In 2008, Blecher and Labuschagne extended Beurling's classical theorem to -invariant subspaces of for a finite von Neumann algebra with…