Non-semisimple planar algebras from the representation theory of Ūq(𝔰𝔩2)
From MaRDI portal
Publication:4684226
DOI10.1142/S0129055X18500174zbMath1434.16018arXiv1703.00271WikidataQ111286380 ScholiaQ111286380MaRDI QIDQ4684226
No author found.
Publication date: 27 September 2018
Published in: Reviews in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1703.00271
Quantum groups (quantized enveloping algebras) and related deformations (17B37) Ring-theoretic aspects of quantum groups (16T20) Monoidal categories, symmetric monoidal categories (18M05)
Related Items (2)
Diagrammatic construction of representations of small quantum \(\mathfrak{sl}_2\) ⋮ Diagrammatic morphisms between indecomposable modules of Ūq(𝔰𝔩2)
Cites Work
- Unnamed Item
- Unnamed Item
- Indecomposable decomposition of tensor products of modules over the restricted quantum universal enveloping algebra associated to \(\mathfrak{sl}_2\)
- \(A_{2}\)-planar algebras I
- Modular group representations and fusion in logarithmic conformal field theories and in the quantum group center
- A construction of symmetric linear functions on the restricted quantum group \(\overline U_q(sl_2)\).
- Skein theory for the \(D_{2n}\) planar algebras
- Kazhdan-Lusztig correspondence for the representation category of the triplet \(W\)-algebra in logarithmic CFT
- Modules over \(\mathfrak U_ q(\mathfrak s\mathfrak l_ 2)\)
- Canonical bases in tensor products and graphical calculus for \(U_ q(sl_ 2)\)
- Spiders for rank 2 Lie algebras
- The tensor structure on the representation category of the $\mathcal {W}_p$ triplet algebra
- Lattice W-algebras and logarithmic CFTs
- ON SCHUR-WEYL DUALITY, An HECKE ALGEBRAS AND QUANTUM sl(N) ON $\otimes^{n+1}{\mathbb C}^N$
- Finite Dimensional Representations of Ut(sl (2)) at Roots of Unity
This page was built for publication: Non-semisimple planar algebras from the representation theory of Ūq(𝔰𝔩2)
