activity
20142016
most citedLebesgue and Hardy spaces for symmetric norms I

5 citations · 9 across the 7 of their papers we have counts for

collaborators

7 papers

math.FA2016

A Beurling Theorem for Generalized Hardy Spaces on a Multiply Connected Domain

Yanni Chen, Don Hadwin, Zhe Liu +1

The object of this paper is to prove a version of the Beurling-Helson-Lowdenslager invariant subspace theorem for operators on certain Banach spaces of functions on a multiply conn…

math.OA2015★ 3 cited

A non-commutative Beurling's theorem with respect to unitarily invariant norms

Yanni Chen, Don Hadwin, Junhao Shen

In 1967, Arveson invented a non-commutative generalization of classical known as finite maximal subdiagonal subalgebras, for a finite von Neumann algebra …

math.FA2015

A General Beurling-Helson-Lowdenslager Theorem on the Disk

Yanni Chen

The classical Beurling-Helson-Lowdenslager theorem characterizes the shift-invariant subspaces of the Hardy space and of the Lebesgue space . In this paper, which is…

math.FA2014

A note on linear approximately orthogonality preserving mappings

Ye Zhang, Yanni Chen, Don Hadwin +1

In this paper, linear -orthogonality preserving mappings are studied. We define as the smallest for which is $\var…

math.FA2014

Lebesgue and Hardy Spaces for Symmetric Norms II: A Vector-Valued Beurling Theorem

Yanni Chen, Don Hadwin, Ye Zhang

Suppose is a rotationally symmetric norm on and is a "nice" norm on where is a -finite measure on…

math.OA2014★ 5 cited

Lebesgue and Hardy spaces for symmetric norms I

Yanni Chen

In this paper, we define and study a class of norms on , called , which properly…

math.OA2014★ 1 cited

Lifting Normal Elements in Nonseparable Calkin Algebras

Ye Zhang, Don Hadwin, Yanni Chen

We use the remarkable distance estimate of Ilya Kachkovskiy and Yuri Safarov, to show that if is a nonseparable Hilbert space and is any closed ideal in that is not…