arXiv Analytics

Sign in

arXiv:0710.3423 [math.OA]AbstractReferencesReviewsResources

Quasidiagonality of crossed products

Stefanos Orfanos

Published 2007-10-18, updated 2008-11-30Version 2

We prove that the crossed product A x G of a separable, unital, quasidiagonal C*- algebra A by a discrete, countable, amenable, maximally almost periodic group G is quasidiagonal, provided that the action is almost periodic.

Comments: Minor improvements
Journal: J. Operator Theory 66 (1) (2011) 209--216
Categories: math.OA
Subjects: 47A66, 47L65
Related articles: Most relevant | Search more
arXiv:1008.1151 [math.OA] (Published 2010-08-06, updated 2012-10-09)
On spectral approximation, Følner sequences and crossed products
arXiv:0807.2940 [math.OA] (Published 2008-07-18, updated 2011-11-18)
On the commutant of $C(X)$ in $C^*$-crossed products by $\mathbb{Z}$ and their representations
arXiv:1705.08729 [math.OA] (Published 2017-05-24)
Crossed products of operator algebras: applications of Takai duality