Methods and results from the representation theory of quivers and finite dimensional algebras have led to many interactions with other areas of mathematics. Such areas include the theory of Lie algebras and quantum groups, commutative algebra, algebraic geometry and topology, and in particular the theory of cluster algebras. The aim of this workshop was to further develop such interactions and to stimulate progress in the representation theory of algebras.
Cite this article
Claire Amiot, William Crawley-Boevey, Osamu Iyama, Henning Krause, Representation Theory of Quivers and Finite Dimensional Algebras. Oberwolfach Rep. 17 (2020), no. 1, pp. 143–230DOI 10.4171/OWR/2020/3