Definition: A GAUS-AG is a typically semester long (bi-)weekly Arbeitsgemeinschaft with talks by typically GAUS-members aiming to learn together current developments along a coordinated programme. Talks serve multiple purposes with introductory talks laying the foundations of a theory and more advanced talks that dig into technical parts of a new result. Sometimes we invite “the” specialist for the topic of the programme to give a final talk.
We meet every Thursday at 11 p.m. (s.t.) in SR 8 (Mathematikon) in Heidelberg.
The program can be found here.
Organizers: Otmar Venjakob and Marvin Schneider
Past GAUS-AGs
- Anabelian geometry (organizers: Magnus Carlson, Ruth Wild, Jakob Stix and Alexander Schmidt)
- Vector bundles on curves (organizers: Torsten Wedhorn and Timo Richarz)
- The direct summand theorem (organizers: Marlon Kocher and Marvin Schneider)
- Moduli of Quiver Representations and GIT Quotients (organizers: Andrei Bud, Johannes Horn, Martin Möller, Karin Schaller and Martin Ulirsch)
- Hodge Theory (organizers: Georg Tamme, Tom Bachmann, Manuel Blickle, Manfred Lehn and Duco van Straten)
- Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension (organizers: Alireza Shavali, Andrea Conti)