In this paper, what is already known about defect 2 blocks of symmetric groups is used to deduce information about the corresponding blocks of Schur algebras. This information includes Ext-quivers and decomposition numbers, as well as Loewy structures of the Weyl modules, principal indecomposable modules and tilting modules
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
AbstractThis paper determines much of the structure of blocks whose defect group is dihedral, semidi...
AbstractWe study Koszul duality for finite dimensional hereditary algebras, and various generalisati...
We study Rouquier blocks of symmetric groups and Schur algebras in detail, and obtain explicit descr...
AbstractIn Erdmann and Henke (Math. Proc. Cambridge Philos. Soc., to appear) we determine precisely ...
AbstractIn this paper we study [3:2]-pairs of symmetric group algebras and their ‘intermediate’ bloc...
We prove Turner’s conjecture, which describes the blocks of the Hecke algebras of the symmetric grou...
We prove Turner’s conjecture, which describes the blocks of the Hecke algebras of the symmetric grou...
This volume presents a fully self-contained introduction to the modular representation theory of the...
AbstractWe obtain a result labelling the vertices of the ordinary quiver of the principal p-block of...
. These notes give a fully self--contained introduction to the (modular) representation theory of th...
We study, via character-theoretic methods, an l-analogue of the modular representation theory of the...
AbstractIn Erdmann and Henke (Math. Proc. Cambridge Philos. Soc., to appear) we determine precisely ...
In this paper we give a new proof for the description of the blocks of any semisimple simply connect...
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
AbstractThis paper determines much of the structure of blocks whose defect group is dihedral, semidi...
AbstractWe study Koszul duality for finite dimensional hereditary algebras, and various generalisati...
We study Rouquier blocks of symmetric groups and Schur algebras in detail, and obtain explicit descr...
AbstractIn Erdmann and Henke (Math. Proc. Cambridge Philos. Soc., to appear) we determine precisely ...
AbstractIn this paper we study [3:2]-pairs of symmetric group algebras and their ‘intermediate’ bloc...
We prove Turner’s conjecture, which describes the blocks of the Hecke algebras of the symmetric grou...
We prove Turner’s conjecture, which describes the blocks of the Hecke algebras of the symmetric grou...
This volume presents a fully self-contained introduction to the modular representation theory of the...
AbstractWe obtain a result labelling the vertices of the ordinary quiver of the principal p-block of...
. These notes give a fully self--contained introduction to the (modular) representation theory of th...
We study, via character-theoretic methods, an l-analogue of the modular representation theory of the...
AbstractIn Erdmann and Henke (Math. Proc. Cambridge Philos. Soc., to appear) we determine precisely ...
In this paper we give a new proof for the description of the blocks of any semisimple simply connect...
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
We study Koszul duality for finite dimensional hereditary algebras, and various generalisations to t...
AbstractThis paper determines much of the structure of blocks whose defect group is dihedral, semidi...
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