Elias williamson singular

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  • This fixes a gap in an earlier work of the authors
  • We use a formulation of Soergel
  • Authors: Ben Elias
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  • Introduction to Soergel Bimodules

    Max Planck Institute for Mathematics

    Abstract Algebra

    We initiate the study of $K$ -theory Soergel bimodules, a global and $K$ -theoretic version of Soergel bimodules

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    We define and study categories of singular Soergel bimodules, which are certain natural generalisations of

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    We construct a functor from the Hecke category to a

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    Ben Elias, Noah Snyder, and Geordie Williamson

    Ben Elias

    Here, a singular Hecke category categofies the module triv S 0 algebra [BK09]

    We de ne a composition, , of nto be a nite sequence of non Thesis

    These notes contain no original material

    Work in progress of Ben Elias and Geordie Williamson uses D sp 4 to extend the quantum algebraic Satake equivalence [9] Ben Elias and Geordie Williamson

    2022

    In recent work Elias and Williamson have proved these properties in full generality by showing that these bimodules possess "Hodge type" properties

    SINGULAR LIGHT LEAVES BEN ELIAS, HANKYUNG KO, NICOLAS LIBEDINSKY, AND LEONARDO PATIMO Abstract

    We also classify object-preserving

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    Hankyung Ko In Section 2, we recall basic facts about ∗ $*$-multiplication, double cosets, and Williamson's theory of singular expressions

    The analogous two‐colored Jones–Wenzl projector plays an important role in the Elias–Williamson construction of the diagrammatic Hecke category

    We are finally in a position to complete the induction outlined in Chap

    Soergel bimodules can be described as summands of Bott–Samelson bimodules (attached to sequences

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