A note on the "logarithmic-W_3" octuplet algebra and its Nichols algebra
arXiv:1301.2227
Abstract
We describe a Nichols-algebra-motivated construction of an octuplet chiral algebra that is a "W_3-counterpart" of the triplet algebra of (p,1) logarithmic models of two-dimensional conformal field theory.
arXiv comment14pp. LateX: amsart++, xy, times
References in corpus (9)
- Indecomposable Fusion Products
- Modular group representations and fusion in logarithmic conformal field theories and in the quantum group center
- The Weyl-Brandt groupoid of a Nichols algebra of diagonal type
- The Triplet Vertex Operator Algebra W(p) and the Restricted Quantum Group at Root of Unity
- The Nichols algebra of screenings
- Root systems and Weyl groupoids for Nichols algebras
- Some remarks on Nichols algebras
- Fusion in the entwined category of Yetter--Drinfeld modules of a rank-1 Nichols algebra
- Lattice construction of logarithmic modules for certain vertex algebras