Bhishan Jacelon

collaborators

7 papers

math.OA2026

A $C^{*}$ -algebraic Hoffman-Wielandt theorem

Bhishan Jacelon

We observe that the $2$ -norm distance $d_{U, 2}$ between the unitary orbits of normal elements in a $II_{1}$ factor $M$ is equal to the $2$ -Wasserstein distance bet…

math.OA2026

Brown-Voiculescu entropy revisited

Bhishan Jacelon, Robert Neagu

Aided by the tools and outlook provided by modern classification theory, we take a new look at the Brown-Voiculescu entropy of endomorphisms of nuclear C*-algebras. In particular,…

math.OA2025

Tracially lyriform $C^{*}$ -algebras

Bhishan Jacelon

Quantum metric Choquet simplices are special kinds of compact quantum metric spaces designed for distance measurement in and around the category of stably finite Elliott-classifiab…

math.OA2025

Applications of $C^{*}$ -classification

Bhishan Jacelon

We provide some background on the category of classifiable $C^{*}$ -algebras, whose objects are infinite-dimensional, simple, separable, unital $C^{*}$ -algebras that h…

math.OA2025

Quantum metric Choquet simplices

Bhishan Jacelon

Precipitating a notion emerging from recent research, we formalise the study of a special class of compact quantum metric spaces. Abstractly, the additional requirement we impose o…

math.OA2025

Operator $K$ -theoretic analysis of random adjacency matrices

Bhishan Jacelon, Igor Khavkine

We appeal to results from combinatorial random matrix theory to deduce that various random graph $C^{*}$ -algebras are asymptotically almost surely Kirchberg algebras with tr…

A C∗-algebraic Hoffman-Wielandt theorem

Brown-Voiculescu entropy revisited

Tracially lyriform C∗-algebras

Applications of C∗-classification

Quantum metric Choquet simplices

Operator K-theoretic analysis of random adjacency matrices

A $C^{*}$ -algebraic Hoffman-Wielandt theorem

Tracially lyriform $C^{*}$ -algebras

Applications of $C^{*}$ -classification

Operator $K$ -theoretic analysis of random adjacency matrices