Explore the intriguing relationship between spectral gaps and the Baum-Connes conjecture in this 42-minute lecture delivered by Piotr Nowak at the Banach Center. Delve into the mathematical intricacies of these concepts and gain insights into their connections and implications in the field of functional analysis and operator algebras.
Overview
Syllabus
Spectral gaps vs the Baum-Connes conjecture
Taught by
Banach Center
Related Courses
-
Comparing the Baum-Connes Conjecture and the Farrell-Jones Conjecture
-
Principal Equivariant Spectral Triples
-
Helton-Howe Trace, Connes-Chern Character, and Quantization
-
Random Graphs and Nonlinear Spectral Gaps
-
Heights on Character Varieties, Free Subgroups and Spectral Gaps by Emmanuel Breuillard
-
A Gentle Introduction to Type III Factors and Connes' Bicentralizer Problem
