Holomorphic functional calculus on upper triangular forms in finite von Neumann algebras
Operator Algebras
2013-10-10 v1
Abstract
The decompositions of an element of a finite von Neumann algebra into the sum of a normal operator plus an s.o.t.-quasinilpotent operator, obtained using the Haagerup--Schultz hyperinvariant projections, behave well with respect to holomorphic functional calculus.
Cite
@article{arxiv.1310.2524,
title = {Holomorphic functional calculus on upper triangular forms in finite von Neumann algebras},
author = {Ken Dykema and Fedor Sukochev and Dmitriy Zanin},
journal= {arXiv preprint arXiv:1310.2524},
year = {2013}
}
Comments
5 pages