Projects funded by the NCN
Representation theory and secants of homogeneous varieties
2011/01/N/ST1/05424
Keywords:
Grassmannian Schur functor plethysm secant variety
Descriptors:
- ST1_4: Algebraic and complex geometry
- ST1_7: Lie groups, Lie algebras
Panel:
ST1 - Mathematics: all areas of mathematics, pure and applied, as well as mathematical foundations of computer science, physics and statistics
Host institution :
Instytut Matematyczny PAN
woj. mazowieckie
Principal investigator (from the host institution):
Number of co-investigators in the project: 2
Call: PRELUDIUM 1 - announced on 2011-03-15
Amount awarded: 80 000 PLN
Project start date (Y-m-d): 2011-12-16
Project end date (Y-m-d): 2013-12-15
Project duration:: 24 months (the same as in the proposal)
Project status: Project settled
Information in the final report
- Publication in academic press/journals (3)
- Effective Constructions in Plethysms and Weintraub's ConjectureAuthors:Laurent Manivel, Mateusz MichałekAcademic press:Algebras and Representation Theory (rok: 2013, tom: ?, strony: 45302), Wydawca: SpringerStatus:PublishedDOI:10.1007/s10468-012-9402-y - link to the publication
- Secant cumulants and toric geometryAuthors:Mateusz Michałek. Luke Oeding, Piotr ZwiernikAcademic press:International Mathematical Research Notices (rok: 2013, tom: ?, strony: ?), Wydawca: ?Status:SubmittedDOI:
- Secants of minuscule and cominuscule minimal orbitsAuthors:Laurent Manivel, Mateusz MichalekAcademic press:Canadian Journal of Mathematics (rok: 2013, tom: -, strony: -), Wydawca: -Status:SubmittedDOI: