Deformations of nilpotent groups and homotopy symmetric C*-algebras
Ulrich Pennig (University of Münster)
Tuesday 8th March, 2016 16:00-17:00 Maths 522
The homotopy symmetric C*-algebras are those for which one can unsuspend in E-theory. In joint work with Marius Dadarlat we develop a new condition that characterizes homotopy symmetric nuclear C*-algebras. It can be used to show that the property of being homotopy symmetric passes to nuclear C*-subalgebras and it also implies a number of other significant permanence properties. Using this new approach, one can show that the augmentation ideal I(G) of a countable discrete torsion free nilpotent group G is homotopy symmetric.