On the maximality of subdiagonal algebras
Quanhua Xu
math.OAarXiv:math/0505304
Abstract
We consider Arveson's problem on the maximality of subdiagonal algebras. We prove that a subdiagonal algebra is maximal if it is invariant under the modular group of a faithful normal state which is preserved by the conditional expectation associated with the subdiagonal algebra.
Create a lesson
Related papers
Sharp Hausdorff--Young inequalities for some locally compact quantum groups
Jinsong Wu, Fulin Yang
Factoriality of Mixed q-Gaussian Algebras at the Boundary
Hang Yang
The ultrapower Rω is not a group factor
Minghui Ma
Super McDuff and Uniformly Super McDuff II1 factor
Xinyan Cao, Zhaolin Yao, Xiaoyan Zhou
Every classifiable simple C*-algebra has a C*-diagonal
Samuel Evington, Philipp Sibbel
Geometric Aspects of C*-Extreme Points II
Neha Hotwani