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20072023
most citedZappa-Szép product groupoids and C*-blends

9 citations · 21 across the 12 of their papers we have counts for

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13 papers · 1 filter

math.OA2023

Self-similar quantum groups

Nathan Brownlowe, David Robertson

We introduce the notion of self-similarity for compact quantum groups. For a finite set , we introduce a -algebra , which is the quantum automorphism group of…

math.OA2018★ 1 cited

Reconstructing directed graphs from generalised gauge actions on their Toeplitz algebras

Nathan Brownlowe, Marcelo Laca, David Robertson +1

We show how to reconstruct a finite directed graph E from its Toeplitz algebra, its gauge action, and the canonical finite-dimensional abelian subalgebra generated by the vertex pr…

math.OA2015★ 9 cited

Zappa-Szép product groupoids and C*-blends

Nathan Brownlowe, David Pask, Jacqui Ramagge +2

We study the external and internal Zappa-Szép product of topological groupoids. We show that under natural continuity assumptions the Zappa-Szép product groupoid is étale if and on…

math.OA2015

Groupoid Fell bundles for product systems over quasi-lattice ordered groups

Adam Rennie, David Robertson, Aidan Sims

Consider a product system over the positive cone of a quasi-lattice ordered group. We construct a Fell bundle over an associated groupoid so that the cross-sectional algebra of the…

math.OA2015

KMS states on generalised Bunce-Deddens algebras and their Toeplitz extensions

David Robertson, James Rout, Aidan Sims

We study the generalised Bunce-Deddens algebras and their Toeplitz extensions constructed by Kribs and Solel from a directed graph and a sequence of positive integers. We descr…

math.OA2014★ 2 cited

A new look at crossed product correspondences and associated C*-algebras

Erik Bédos, S. Kaliszewski, John Quigg +1

When a locally compact group acts on a C*-correspondence, it also acts on the associated Cuntz-Pimsner algebra in a natural way. Hao and Ng have shown that when the group is amenab…