Projects funded by the NCN
Representation theory of finite dimensional algebras
2011/02/A/ST1/00216
Keywords:
algebra quiver Dynkin quiver Euclidean quiver Auslander-Reiten quiver module category Grothendieck group finite representation type tame type finite growth polynomial growth generic module generically tame Euler form Tits form simply connected algebra Galois covering Hochschild cohomology algebra deformation global dimension projective dimension injective dimension Jacobson radical of module category hereditary algebra tilted algebra quasitilted algebra tubular algebra Frobenius algebra symmetric algebra selfinjective algebra repetitive algebra orbit algebra derived category Calabi-Yau dimension syzygy operator periodic module periodic algebra derived equivalence generalized standard component stable tube Ringel-Hall algebra triangulated category Calabi-Yau category preprojective algebra degeneration of module singularity hypersurface Cohen-Macaulay module stable Auslander algebra
Descriptors:
- ST1_2: Algebra
Panel:
ST1 - Mathematics: all areas of mathematics, pure and applied, as well as mathematical foundations of computer science, physics and statistics
Host institution :
Uniwersytet Mikołaja Kopernika, Wydział Matematyki i Informatyki
woj. kujawsko-pomorskie
Principal investigator (from the host institution):
Number of co-investigators in the project: 13
Call: MAESTRO 1 - announced on 2011-06-15
Amount awarded: 1 850 000 PLN
Project start date (Y-m-d): 2012-04-30
Project end date (Y-m-d): 2017-12-30
Project duration:: 68 months (the same as in the proposal)
Project status: Project settled