Paulo R. Pinto

activity

20032026

most citedSubfactor realisation of modular invariants

51 citations · 51 across the 3 of their papers we have counts for

collaborators

4 papers

math.OA2026

KMS and ground states for the normalized dynamics of the tame $C^{*}$ -algebras $O_{m, n}$

Paulo R. Pinto, Filipe Viseu

We study KMS and ground states of the tame $C^{*}$ -algebras $O_{m, n}$ of Ara, Exel and Katsura under the dynamics $σ_{t} (s_{i}) = m^{i t} s_{i}$ , $σ_{t} (t_{j}) = n^{i t} t_{j}$ . Normalized res…

math.OA2024

Universal C*-algebras generated by doubly non-commuting isometries

Marcel de Jeu, Alexey Kuzmin, Paulo R. Pinto

We give an explicit injective representation of the universal $C^{*}$ -algebra that is generated by doubly non-commuting isometries. This injectivity allows us to prove th…

math.OA2024

Hermitian crossed product Banach algebras

Rachid El Harti, Paulo R. Pinto

We show that the Banach *-algebra $ℓ^{1} (G, A, α)$ , arising from a C*-dynamical system $(A, G, α)$ , is an hermitian Banach algebra if the discrete group $G$ is finite or abelian (or m…

math.OA2003★ 51 cited

Subfactor realisation of modular invariants

David E Evans, Paulo R Pinto

We study the problem of realising modular invariants by braided subfactors and the related problem of classifying nimreps. We develop the fusion rule structure of these modular inv…

KMS and ground states for the normalized dynamics of the tame C∗-algebras Om,n​

Universal C*-algebras generated by doubly non-commuting isometries

Hermitian crossed product Banach algebras

Subfactor realisation of modular invariants

KMS and ground states for the normalized dynamics of the tame $C^{*}$ -algebras $O_{m, n}$