R. Conti

activity

19972026

most citedRepresentations of Conformal Nets, Universal C*-Algebras and K-Theory

21 citations · 281 across the 42 of their papers we have counts for

collaborators

Showing 2016Show all

4 papers · 1 filter

math.OA2016

Negative definite functions for C*-dynamical systems

Erik Bedos, Roberto Conti

Given an action $α$ of a discrete group $G$ on a unital C*-algebra $A$ , we introduce a natural concept of $α$ -negative definiteness for functions from $G$ to $A$ , and examine some…

math.GR2016★ 15 cited

The Homflypt polynomial and the oriented Thompson group

Valeriano Aiello, Roberto Conti, Vaughan F. R. Jones

We show how to construct unitary representations of the oriented Thompson group $F$ from oriented link invariants. In particular we show that the suitably normalised HOMFLYPT…

math.OA2016★ 10 cited

A look at the inner structure of the $2$ -adic ring $C^{*}$ -algebra and its automorphism groups

Valeriano Aiello, Roberto Conti, Stefano Rossi

We undertake a systematic study of the so-called $2$ -adic ring $C^{*}$ -algebra $Q_{2}$ . This is the universal $C^{*}$ -algebra generated by a unitary $U$ and an isometry $S_{2}$ s…

math.GR2016★ 10 cited

The Jones polynomial and functions of positive type on the oriented Jones-Thompson groups $F$ and $T$

Valeriano Aiello, Roberto Conti

The pioneering work of Jones and Kauffman unveiled a fruitful relationship between statistical mechanics and knot theory. Recently, Jones introduced two subgroups $F$ and $\v…

Negative definite functions for C*-dynamical systems

The Homflypt polynomial and the oriented Thompson group

A look at the inner structure of the 2-adic ring C∗-algebra and its automorphism groups

The Jones polynomial and functions of positive type on the oriented Jones-Thompson groups F and T

A look at the inner structure of the $2$ -adic ring $C^{*}$ -algebra and its automorphism groups

The Jones polynomial and functions of positive type on the oriented Jones-Thompson groups $F$ and $T$