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- W3005021881 abstract "We define and study cyclotomic quotients of affine Hecke algebras of type D. We establish an isomorphism between (direct sums of blocks of) these cyclotomic quotients and a generalisation of cyclotomic quiver Hecke algebras which are a family of Z-graded algebras closely related to algebras introduced by Shan, Varagnolo and Vasserot. To achieve this, we first complete the study of cyclotomic quotients of affine Hecke algebras of type B by considering the situation when a deformation parameter p squares to 1. We then relate the two generalisations of quiver Hecke algebras showing that the one for type D can be seen as fixed point subalgebras of their analogues for type B, and we carefully study how far this relation remains valid for cyclotomic quotients. This allows us to obtain the desired isomorphism. This isomorphism completes the family of isomorphisms relating affine Hecke algebras of classical types to (generalisations of) quiver Hecke algebras, originating in the famous result of Brundan and Kleshchev for the type A." @default.
- W3005021881 created "2020-02-14" @default.
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- W3005021881 date "2020-06-01" @default.
- W3005021881 modified "2023-10-05" @default.
- W3005021881 title "Affine Hecke algebras of type D and generalisations of quiver Hecke algebras" @default.
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- W3005021881 doi "https://doi.org/10.1016/j.jalgebra.2019.11.039" @default.
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