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20162021
most citedSL2 tilting modules in the mixed case

10 citations · 10 across the 1 of their papers we have counts for

collaborators

8 papers

math.RT2021★ 10 cited

SL2 tilting modules in the mixed case

Louise Sutton, Daniel Tubbenhauer, Paul Wedrich +1

Using the non-semisimple Temperley-Lieb calculus, we study the additive and monoidal structure of the category of tilting modules for in the mixed case. This simu…

math.RT2020

The center of SL2 tilting modules

Daniel Tubbenhauer, Paul Wedrich

In this note we compute the centers of the categories of tilting modules for G=SL2 in prime characteristic, of tilting modules for the corresponding quantum group at a complex root…

math.RT2019

Quivers for SL(2) tilting modules

Daniel Tubbenhauer, Paul Wedrich

Using diagrammatic methods, we define a quiver algebra depending on a prime p and show that it is the algebra underlying the category of tilting modules for SL(2) in characteristic…

math.RA2018

Algebraic properties of zigzag algebras

Michael Ehrig, Daniel Tubbenhauer

We give necessary and sufficient conditions for zigzag algebras and certain generalizations of them to be (relative) cellular, quasi-hereditary or Koszul.

math.RT2017

Relative cellular algebras

Michael Ehrig, Daniel Tubbenhauer

In this paper we generalize cellular algebras by allowing different partial orderings relative to fixed idempotents. For these relative cellular algebras we classify and construct…

math.GT2017

Functoriality of colored link homologies

Michael Ehrig, Daniel Tubbenhauer, Paul Wedrich

We prove that the bigraded colored Khovanov-Rozansky type A link and tangle invariants are functorial with respect to link and tangle cobordisms.