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• W2128268060 abstract "Let [Gfr ] be a finite-dimensional semisimple Lie algebra over the complex numbers. Let A be the finite-dimensional algebra of a (regular or singular) block of the BGG-category [Oscr ] . By results of Soergel, A has a combinatorial description in terms of a subalgebra C 0 of the coinvariant algebra C . König and Mazorchuk have constructed an embedding from C 0 -mod into the category [Fscr ](Δ) of A -modules having a Verma flag. This is the main tool for the classification of [Fscr ] (Δ) into finite, tame and wild representation types presented here. As a consequence a classification of A -mod into finite, tame and wild representation types is obtained, thus re-proving a recent result of Futorny, Nakano and Pollack." @default.
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• W2128268060 date "2001-11-01" @default.
• W2128268060 modified "2023-09-24" @default.
• W2128268060 title "THE COINVARIANT ALGEBRA AND REPRESENTATION TYPES OF BLOCKS OF CATEGORY O" @default.
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• W2128268060 doi "https://doi.org/10.1112/s0024609301008529" @default.
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