Cubical Models for Positive Scalar Curvature
Thorsten Hertl (University of Göttingen)
Abstract: The space of all positive scalar curvature metrics $R^+(M)$ has attracted a lot of attention during the last decades. Despite that, (almost) all approaches to gain informations rely heavily on methods coming from index theory. Due to its concordance invariance, we propose another space to study which only encoded concordance information in its nature. We will then present an attempt to factorise the index difference over this space. This project is part of my ongoing Ph.D. thesis and is work in progress.
algebraic topologydifferential geometrygeometric topologyK-theory and homology
Audience: researchers in the topic
Göttingen topology and geometry seminar
Series comments: Our seminar takes place via zoom every Tuesday afternoon (Central European Summer Time; the precise time slot varies—please always refer to the listing).
| Organizers: | Simone Cecchini*, Thomas Schick, Zhicheng Han* |
| *contact for this listing |
