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Tom Braden, R. Macpherson (2000)
From moment graphs to intersection cohomologyMathematische Annalen, 321
H. Andersen, J. Jantzen, W. Soergel (1994)
Representations of quantum groups at a p-th root of unity and of semisimple groups in characteristic p : independence of pAstérisque, 220
W. Soergel (1997)
Kazhdan-Lusztig-Polynome und eine Kombinatorik für Kipp-ModulnRepresentation Theory of The American Mathematical Society, 1
P. Fiebig (2007)
Lusztig's conjecture as a moment graph problemBulletin of the London Mathematical Society, 42
P. Fiebig (2005)
Sheaves on moment graphs and a localization of Verma flagsAdvances in Mathematics, 217
P. Fiebig, M. Lanini (2015)
Filtered moment graph sheavesarXiv: Representation Theory
HH Andersen, JC Jantzen, W Soergel (1994)
Representations of quantum groups at a $$p$$ p th root of unity and of semisimple groups in characteristic $$p$$ p : independence of $$p$$ pAstérisque, 220
G. Williamson (2013)
Schubert calculus and torsion explosionJournal of the American Mathematical Society, 30
B. Cooperstein, G. Mason (1981)
The Santa Cruz Conference on Finite Groups, 37
G. Lusztig (1980)
Hecke algebras and Jantzen's generic decomposition patternsAdvances in Mathematics, 37
J. Jantzen (1977)
Über das Dekompositionsverhalten gewisser modularer Darstellungen halbeinfacher Gruppen und ihrer Lie-AlgebrenJournal of Algebra, 49
G. Lusztig (1979)
Some problems in the representation theory of nite Cheval-ley groups
Periodic structures on affine moment graphs II: multiplicities and modular representations
We give an overview on the series of articles (Fiebig and Lanini, Filtered moment graph sheaves, arXiv:1508.05579 , 2015, Fiebig and Lanini, Periodic structures on affine moment graphs I: dualities and translation functors, arXiv:1504.01699 , 2015, Fiebig and Lanini, Periodic structures on affine moment graphs II: multiplicities and modular representations (in preparation)) that aims at introducing a new approach towards the “combinatorial” category introduced by Andersen, Jantzen and Soergel in their work on Lusztig’s conjecture on the irreducible highest weight characters of modular algebraic groups.
Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg – Springer Journals
Published: Oct 5, 2016
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