Lehre

 

Vorlesungen und Seminare

Wintersemester 2023

Bordism and Topological Field Theory: Mo 14-16, Mi 12-14, starting 23rd of October
Seminar: Category Theory by examples: Thu 12-14
Reading Seminar: The six functor formalism, joint with Uni Regensburg
Forschungsseminar, gemeinsam mit den Universitäten Erlangen, Würzburg, Wien

Sommersemester 2022

Workshop: Geometrische Schmankerl

Wintersemester 2021

Hurwitz seminar on knots
Lineare Algebra für EI
Forschungsseminar, gemeinsam mit den Universitäten Erlangen, Würzburg, Wien

Sommersemester 2021

Bordism and Topological Field Theory
Workshop: Geometrische Schmankerl
Forschungsseminar, gemeinsam mit den Universitäten Erlangen, Würzburg, Wien

Wintersemester 2020/21

Topologie (log on as guest on moodle if you do not have an account)
Reading Seminar on "Homotopy Type Theory" joint with Uni Regensburg
Forschungsseminar, gemeinsam mit den Universitäten Erlangen, Würzburg, Wien

Sommersemester 2020

Advanced Topics in Algebraic Topology
Seminar on "From homotopical algebra towards higher categories",  with Ulrich Bauer
Reading Seminar on "Condensed/Pyknotic Mathematics" joint with Uni Regensburg

Wintersemester 2019/20

Algebraic Topology
Seminar on Category Theory by Examples, with Ulrich Bauer

Betreuung von Arbeiten / supervision of students

Masterarbeiten / master theses:

ongoing:
Marvin Jahn
Jonas von Berg

Anja Švraka: Invertible Topological Field Theories and Stable Homotopy Theory
Nicholas Brauch: Picard groupoids and their k-invariants
Max Hess: A characterization of fusion categories in terms of dualizability
Thomas Stempfhuber: Equivalence of left- and right-adjunctibility in higher categories

Bachelorarbeiten / bachelor theses:

Daniel Ruhland: Illustrating how tori detect invertibility of topological field theories
Vilja Grassman: A Connection between Hochschild Cohomology and Deformation Theory
Fabian Fleischer: Poincaré-Lefschetz Dualität
Marvin Jahn: Monads and their applications in Haskell
Lukas Michel: Operads

Odin Hoff Gardå (NTNU): A curious connection between 2- dimensional topological quantum field theories and commutative Frobenius algebras