Purely infinite simple $C^*$-algebras arising from free product constructions
funct-an
2016-08-31 v1 Operator Algebras
Abstract
Examples of simple, separable, unital, purely infinite --algebras are constructed, including: (1) some that are not approximately divisible; (2) those that arise as crossed products of any of a certain class of --algebras by any of a certain class of non--unital endomorphisms; (3) those that arise as reduced free products of pairs of --algebras with respect to any from a certain class of states.
Cite
@article{arxiv.funct-an/9601004,
title = {Purely infinite simple $C^*$-algebras arising from free product constructions},
author = {Kenneth J. Dykema and Mikael Rordam},
journal= {arXiv preprint arXiv:funct-an/9601004},
year = {2016}
}
Comments
22 pages, AMS-tex