activity
20042026
most citedQuiver Schur algebras and q-Fock space

72 citations · 655 across the 57 of their papers we have counts for

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7 papers · 1 filter

math.QA2024

Braiding on type A Soergel bimodules: semistrictness and naturality

Catharina Stroppel, Paul Wedrich

We consider categories of Soergel bimodules for the symmetric groups S_n in their gl(n)-realizations for all n and assemble them into a locally linear monoidal bicategory. Chain co…

math.QA2024

A braided monoidal -category of Soergel bimodules

Yu Leon Liu, Aaron Mazel-Gee, David Reutter +2

The Hecke algebras for all symmetric groups taken together form a braided monoidal category that controls all quantum link invariants of type A and, by extension, the standard cano…

math.QA2022

Categorification: tangle invariants and TQFTs

Catharina Stroppel

Based on different views on the Jones polynomial we review representation theoretic categorified link and tangle invariants. We unify them in a common combinatorial framework and c…

math.QA2015★ 17 cited

Semisimplicity of Hecke and (walled) Brauer algebras

Henning Haahr Andersen, Catharina Stroppel, Daniel Tubbenhauer

We show how to use Jantzen's sum formula for Weyl modules to prove semisimplicity criteria for endomorphism algebras of -tilting modules (for any field a…

math.QA2015★ 39 cited

Cellular structures using -tilting modules

Henning Haahr Andersen, Catharina Stroppel, Daniel Tubbenhauer

We use the theory of -tilting modules to construct cellular bases for centralizer algebras. Our methods are quite general and work for any quantum group $\textbf{U}_q…

math.QA2007★ 4 cited

A combinatorial approach to functorial quantum sl(k) knot invariants

Volodymyr Mazorchuk, Catharina Stroppel

This paper contains a categorification of the sl(k) link invariant using parabolic singular blocks of category O. Our approach is intended to be as elementary as possible, providin…