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"Frobenius twists" in the representation theory of the symmetric group

Mathematics – Representation Theory
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$B_2$-crystals: axioms, structure, models

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$d$-Koszul algebras, 2-$d$ determined algebras and 2-$d$-Koszul algebras

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$EE_8$-lattices and dihedral groups

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$G$-complete reducibility and semisimple modules

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$G$-stable pieces and Lusztig's dimension estimates

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$G$-stable pieces and partial flag varieties

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$H^*$-algebras and quantization of para-Hermitian spaces

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$m$-cluster categories and $m$-replicated algebras

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$q$-Inverting pairs of linear transformations and the $q$-tetrahedron algebra

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$R$--groups and elliptic representations for similitude groups

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$W$-graph versions of tensoring with the $§_n$ defining representation

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$\mathcal{C}$-filtered modules and proper costratifying systems

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(GL(2n,C),SP(2n,C)) is a Gelfand Pair

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(GL(n+1,F),GL(n,F)) is a Gelfand pair for any local field F

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(Ir)Reducibility of some commuting varieties associated with involutions

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(O(V+F), O(V)) is a Gelfand pair for any quadratic space V over a local field F

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1-dimensional representations and parabolic induction for W-algebras

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1-quasi-hereditary algebras

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1-quasi-hereditary algebras: Examples and invariant submodules of projectives

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