Representation Theory of Quivers and Finite-Dimensional Algebras
Claire Amiot
Université de Grenoble I, Gières, FranceGustavo Jasso
Universität zu Köln, GermanyJan Schröer
Universität Bonn, Germany

Abstract
The core topic of the workshop was the representation theory of quivers and finite-dimensional (associative) algebras with a focus on internal structures of module categories, preprojective algebras, geometric aspects of quiver representations, Cohen–Macaulay representations, and incidence algebras, posets and combinatorics. The workshop also covered several links to other areas of mathematics, including homological algebra, commutative algebra, algebraic geometry, Fukaya categories of surfaces, and Lie theory.
Cite this article
Claire Amiot, Gustavo Jasso, Jan Schröer, Representation Theory of Quivers and Finite-Dimensional Algebras. Oberwolfach Rep. 23 (2026), no. 1, pp. 345–432
DOI 10.4171/OWR/2026/6