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math.RTJul 1, 2019
9
citations (OpenAlex)
authors
  • Daniel Tubbenhauer
  • Paul Wedrich
institutions
  • Australian National University
  • University of Zurich
arXiv abstractPDF
paper

Quivers for SL(2) tilting modules

arXiv:1907.11560 · doi:10.1090/ert/569

Abstract

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 p. Along the way we obtain a presentation for morphisms between p-Jones-Wenzl projectors.

arXiv comment36 pages, many figures, to appear in Represent. Theory, comments welcome

References in corpus (11)

  • Webs and quantum skew Howe duality
  • Super q-Howe duality and web categories
  • Integral presentations of quantum lattice Heisenberg algebras
  • The Blanchet-Khovanov algebras
  • Cellular structures using Uq​-tilting modules
  • Semi-infinite highest weight categories
  • Light ladders and clasp conjectures
  • Diagram categories for Uq​-tilting modules at roots of unity
  • Semisimplicity of Hecke and (walled) Brauer algebras
  • Quantum Satake in type A: part I
  • Trihedral Soergel bimodules

Cited by in corpus (6)

  • SL2 tilting modules in the mixed case
  • Growth rates of the number of indecomposable summands in tensor powers
  • Monoidal categories, representation gap and cryptography
  • Finite symmetric algebras in tensor categories and Verlinde categories of algebraic groups
  • Fractal behavior of tensor powers of the two dimensional space in prime characteristic
  • On a symplectic quantum Howe duality
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