activity
20002005
most citedTensor products with bounded continuous functions

3 citations · 4 across the 5 of their papers we have counts for

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9 papers · 1 filter

math.OA20051 cited

Extension problems for representations of crossed-product C*-algebras

Astrid an Huef, S. Kaliszewski, Iain Raeburn +1

We consider the following problem. Suppose is an action of a locally compact group on a -algebra , is a closed subgroup of , and is a covariant repre…

math.OA20033 cited

Tensor products with bounded continuous functions

Dana P. Williams

We study that natural inclusions $C^b(X) \tensor A$ into and into . In particular, excepting trivial cases, both these maps are isomorp…

math.OA2002

The Dixmier-Douady Class of Groupoid Crossed Products

Paul S. Muhly, Dana P. Williams

We give a formula for the Dixmier-Douady class of a continuous-trace groupoid crossed product that arises from an action of a locally trivial, proper, principal groupoid on a bundl…

math.OA2002

Continuous-Trace Groupoid Crossed Products

Igor Fulman, Paul S. Muhly, Dana P. Williams

Let be a second countable, locally compact groupoid with Haar system, and let be a bundle of -algebras defined over the unit space of on which a…

math.OA2002

Central twisted transformation groups and group -algebras of central group extensions

Siegfried Echterhoff, Dana P. Williams

We examine the structure of central twisted transformation group \cs-algebras $C_{0}(X)\rtimes_{\id,u}G$, and apply our results to the group \cs-algebras of central group extension…

math.OA2002

A symmetric imprimitivity theorem for commuting proper actions

Astrid an Huef, Iain Raeburn, Dana P. Willimas

We initiate a careful study of a generalized symmetric imprimitivity theory for commuting proper actions of locally compact groups H and K on a C*-algebra.