3 citations · 3 across the 3 of their papers we have counts for
3 papers
math.OA2017
Decomposibility and norm convergence properties in finite von Neumann algebras
Ken Dykema, Joseph Noles, Dmitriy Zanin
We study Schur-type upper triangular forms for elements, T, of von Neumann algebras equipped with faithful, normal, tracial states. These were introduced in a paper of Dykema, Suko…
math.OA2015★ 3 cited
On reduction theory and Brown measure for closed unbounded operators
Ken Dykema, Joseph Noles, Fedor Sukochev +1
The theory of direct integral decompositions of both bounded and unbounded operators is further developed; in particular, results about spectral projections, functional calculus an…
math.OA2014
Upper Triangular Forms and Spectral Orderings in a II_1-factor
Joseph Noles
Dykema, Sukochev and Zanin used a Peano curve covering the support of the Brown measure of an operator T in a diffuse, finite von Neumann algebra to give an ordering to the support…