Don Hadwin

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.FA2014

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

Yanni Chen, Don Hadwin, Ye Zhang

Suppose $α$ is a rotationally symmetric norm on $L^{\infty} (T)$ and $β$ is a "nice" norm on $L^{\infty} (Ω, μ)$ where $μ$ is a $σ$ -finite measure on…

math.FA2011★ 2 cited

R-Orbit Reflexive Operators

Don Hadwin, Ileana Ionascu, Hassan Yousefi

We completely characterize orbit reflexivity and R-orbit reflexivity for square matrices over the real numbers. Unlike the complex case in which every matrix is orbit reflexive and…