activity
20072022
most citedHigman's PORC conjecture for a family of groups

7 citations · 21 across the 6 of their papers we have counts for

collaborators

15 papers

math.RT2022★ 3 cited

Content systems and deformations of cyclotomic KLR algebras of type and

Anton Evseev, Andrew Mathas

This paper initiates a systematic study of the cyclotomic KLR algebras of affine types and . We start by introducing a graded deformation of these algebras and the construct…

math.RT2016★ 2 cited

On bases of some simple modules of symmetric groups and Hecke algebras

Melanie de Boeck, Anton Evseev, Sinead Lyle +1

We consider simple modules for a Hecke algebra with a parameter of quantum characteristic . Equivalently, we consider simple modules , labelled by -restricted partitions…

math.RT2016

Blocks of symmetric groups, semicuspidal KLR algebras and zigzag Schur-Weyl duality

Anton Evseev, Alexander Kleshchev

We prove Turner's conjecture, which describes the blocks of the Hecke algebras of the symmetric groups up to derived equivalence as certain explicit Turner double algebras. Turner…

math.RT2016

Turner doubles and generalized Schur algebras

Anton Evseev, Alexander Kleshchev

Turner's Conjecture describes all blocks of symmetric groups and Hecke algebras up to derived equivalence in terms of certain double algebras. With a view towards a proof of this c…

math.RT2015

RoCK blocks, wreath products and KLR algebras

Anton Evseev

We consider RoCK (or Rouquier) blocks of symmetric groups and Hecke algebras at roots of unity. We prove a conjecture of Turner asserting that a certain idempotent truncation of a…

math.RT2015

On graded Cartan invariants of symmetric groups and Hecke algebras

Anton Evseev, Shunsuke Tsuchioka

We consider graded Cartan matrices of the symmetric groups and the Iwahori-Hecke algebras of type A, which have entries in the ring . These matrices may also b…