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SUMMARY:Irreducible representations of nilpotent groups generate classifia
 ble C*-algebras
DTSTART:20170220T140000
DTEND:20170220T150000
DTSTAMP:20260916T061416Z
UID:eb4080f65ae8c5369187dd26377a3f68529821ac2abf7089fa7532f3
CATEGORIES:Conferences - Seminars
DESCRIPTION:Ellizabeth Gillsapy\nIn 2015\, Eckhardt and McKenney proved 
 that for any finitely generated torsion-free nilpotent group G\, the C*-a
 lgebra $C^*_\\pi(G)$ generated by a faithful irreducible representation $
 \\pi$ of G is classifiable by its Elliott invariant.  This talk (based o
 n joint work with Caleb Eckhardt) will present the generalization of th
 e Eckhardt-McKenney result to the case of arbitrary finitely generated n
 ilpotent groups\, which relies primarily on showing that $C^*_\\pi(G)$ sa
 tisfies the UCT.  Along the way\, we also show that $C^*_\\pi(G)$ is a c
 utdown of a twisted group C*-algebra.
LOCATION:MA A1 12
STATUS:CONFIRMED
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