20 citations · 39 across the 17 of their papers we have counts for
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math.RT2017
A non-perverse Soergel bimodule in type A
Nicolas Libedinsky, Geordie Williamson
A basic question concerning indecomposable Soergel bimodules is to understand their endomorphism rings. In characteristic zero all degree-zero endomorphisms are isomorphisms (a fac…
math.RT2017★ 1 cited
The anti-spherical category
Nicolas Libedinsky, Geordie Williamson
We study a diagrammatic categorification (the "anti-spherical category") of the anti-spherical module for any Coxeter group. We deduce that Deodhar's (sign) parabolic Kazhdan-Luszt…
math.RT2017
Gentle introduction to Soergel bimodules I: The basics
Nicolas Libedinsky
This paper is the first of a series of introductory papers on the fascinating world of Soergel bimodules. It is combinatorial in nature and should be accessible to a broad audience…