|Thursday 21 February 2019|
|Events for day: Wednesday 10 October 2018|
| 12:15 - 13:30 Analysis Seminar|
$G$-$C(X)$-algebras and Strongly Self-absorbing $G$-$C^*$-algebras
In this talk, I discuss unital separable $G$-$C(X)$-algebras whose fibers are $G$-equivariantley isomorphic to a fixed strongly self-absorbing $G$-$C^*$-algebra, where $X$ is compact metrizable space and $G$ is a second countable, locally compact Hausdorff group. I first review some motivations for studying strongly self-absorbing $C^*$-algebras and strongly self-absorbing $G$-$C^*$-algebras in the Elliott classification program of $C^*$-algebras. Then I explain an equivariant version of Choi-Effors lifting theorem as an essential tool in this work. Finally, the main results concerning $G$-$C(X)$-algebras whose fibers are $G$-equivarian ...