David McConnell

activity

20122016

collaborators

3 papers

math.OA2016

A Stone-Čech Theorem for $C_{0} (X)$ -algebras

David McConnell

For a $C_{0} (X)$ -algebra $A$ , we study $C (K)$ -algebras $B$ that we regard as compactifications of $A$ , generalising the notion of (the algebra of continuous functions on) a compactif…

math.OA2014

Exact C $^{*}$ -algebras and $C_{0} (X)$ -structure

David McConnell

We study tensor products of a $C_{0} (X)$ -algebra $A$ and a $C_{0} (Y)$ -algebra $B$ , and analyse the structure of their minimal tensor product $A \otimes B$ as a $C_{0} (X \times Y)$ -alg…

math.OA2012

The Glimm space of the minimal tensor product of C $^{*}$ -algebras

David McConnell

We show that for C $^{*}$ -algebras $A$ and $B$ , there is a natural open bijection from $Glimm (A) \times Glimm (B)$ to $Glimm (A \otimes_{α} B)$ (where $A…

A Stone-Čech Theorem for C0​(X)-algebras

Exact C∗-algebras and C0​(X)-structure

The Glimm space of the minimal tensor product of C∗-algebras

A Stone-Čech Theorem for $C_{0} (X)$ -algebras

Exact C $^{*}$ -algebras and $C_{0} (X)$ -structure

The Glimm space of the minimal tensor product of C $^{*}$ -algebras