J. Rout

activity

20152019

most citedDiagonal-preserving gauge-invariant isomorphisms of graph

C^{*}

-algebras

41 citations · 64 across the 5 of their papers we have counts for

collaborators

Showing math.OAShow all

4 papers · 1 filter

math.OA2019★ 2 cited

Orbit equivalence of higher-rank graphs

Toke Meier Carlsen, James Rout

We study the notions of continuous orbit equivalence and eventual one-sided conjugacy of finitely-aligned higher-rank graphs and two-sided conjugacy of row-finite higher-rank graph…

math.OA2016

The classification of some generalised Bunce-Deddens algebras

James Rout

We use $K$ -theory to prove an isomorphism theorem for a large class of generalised Bunce-Deddens algebras constructed by Kribs and Solel from a directed graph $E$ and a sequence $ω…

math.OA2016★ 41 cited

Diagonal-preserving gauge-invariant isomorphisms of graph $C^{*}$ -algebras

Toke Meier Carlsen, James Rout

We study graph $C^{*}$ -algebras equipped with generalised gauge actions, and characterise in terms of groupoids and groupoid cocycles when two graph $C^{*}$ -algebras are isomorphic by…

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 $ω$ of positive integers. We descr…

Orbit equivalence of higher-rank graphs

The classification of some generalised Bunce-Deddens algebras

Diagonal-preserving gauge-invariant isomorphisms of graph C∗-algebras

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

Diagonal-preserving gauge-invariant isomorphisms of graph $C^{*}$ -algebras