Rohlin flows on von Neumann algebras
Operator Algebras
2012-09-26 v2
Abstract
We will introduce the Rohlin property for flows on von Neumann algebras and classify them up to strong cocycle conjugacy. This result provides alternative approaches to some preceding results such as Kawahigashi's classification of flows on the injective type II factor, the classification of injective type III factors due to Connes, Krieger and Haagerup and the non-fullness of type III factors. Several concrete examples are also studied.
Keywords
Cite
@article{arxiv.1206.0955,
title = {Rohlin flows on von Neumann algebras},
author = {Toshihiko Masuda and Reiji Tomatsu},
journal= {arXiv preprint arXiv:1206.0955},
year = {2012}
}
Comments
110 pages, Section 7 is rewritten