A generalization of the Verlinde formula in logarithmic conformal field theory
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Publication:735663
DOI10.1007/s11232-009-0047-xzbMath1173.81018OpenAlexW2086430154MaRDI QIDQ735663
Publication date: 23 October 2009
Published in: Theoretical and Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11232-009-0047-x
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Statistical mechanics of polymers (82D60) Phase transitions (general) in equilibrium statistical mechanics (82B26)
Related Items (4)
A Heisenberg double addition to the logarithmic Kazhdan-Lusztig duality. ⋮ Quantum \(sl(2)\) action on a divided-power quantum plane at even roots of unity ⋮ A differential \({\mathcal U}\)-module algebra for \({\mathcal U}= \overline{\mathcal U}_{q}s\ell (2)\) at an even root of unity ⋮ Character vectors of strongly regular vertex operator algebras
Cites Work
- Fusion rules and modular transformations in 2D conformal field theory
- Modular group representations and fusion in logarithmic conformal field theories and in the quantum group center
- Logarithmic extensions of minimal models: characters and modular transformations
- Toward logarithmic extensions of \(\widehat{s\ell}(2)_k\) conformal field models
- Factorizable ribbon quantum groups in logarithmic conformal field theories
- Kazhdan-Lusztig correspondence for the representation category of the triplet \(W\)-algebra in logarithmic CFT
- The trace function and Hopf algebras
- Nonsemisimple fusion algebras and the Verlinde formula
- Critical percolation in finite geometries
- ON MODULAR INVARIANT PARTITION FUNCTIONS OF CONFORMAL FIELD THEORIES WITH LOGARITHMIC OPERATORS
- Logarithmic torus amplitudes
- Virasoro representations and fusion for general augmented minimal models
- Kazhdan-Lusztig-dual quantum group for logarithimic extensions of Virasoro minimal models
- Radford, Drinfeld and Cardy boundary states in the (1,p) logarithmic conformal field models
- A crossing probability for critical percolation in two dimensions
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