On the correspondence between boundary and bulk lattice models and (logarithmic) conformal field theories
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Publication:4600912
DOI10.1088/1751-8121/aa902bzbMath1382.82004arXiv1705.07769OpenAlexW2618000422WikidataQ58082025 ScholiaQ58082025MaRDI QIDQ4600912
Jesper Lykke Jacobsen, Romain Vasseur, Jonathan Belletête, Hubert Saleur, Azat M. Gainutdinov
Publication date: 18 January 2018
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1705.07769
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20)
Related Items (7)
A fusion for the periodic Temperley-Lieb algebra and its continuum limit ⋮ Topological defects in lattice models and affine Temperley-Lieb algebra ⋮ Torus partition function of the six-vertex model from algebraic geometry ⋮ Phase diagram of the triangular-lattice Potts antiferromagnet ⋮ Restriction and induction of indecomposable modules over the Temperley–Lieb algebras ⋮ Quantum integrability and quantum groups: a special issue in memory of Petr P Kulish ⋮ Fusion hierarchies,T-systems andY-systems for the ${A_2^{(1)}}$ models
Cites Work
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- From percolation to logarithmic conformal field theory
- Conformal field theory at central charge \(c=0\): a measure of the indecomposability \((b)\) parameters
- Conformal boundary loop models
- Indecomposability parameters in chiral logarithmic conformal field theory
- TFT construction of RCFT correlators. IV: Structure constants and correlation functions
- Associative algebraic approach to logarithmic CFT in the bulk: the continuum limit of the \(\mathfrak{gl}(1|1)\) periodic spin chain, Howe duality and the interchiral algebra
- Uniqueness of open/closed rational CFT with given algebra of open states
- The blob algebra and the periodic Temperley-Lieb algebra
- The representation theory of affine Temperley-Lieb algebras
- TFT construction of RCFT correlators. I: Partition functions
- Boundary states and symplectic fermions
- Lattice fusion rules and logarithmic operator product expansions
- Continuum limit and symmetries of the periodic \({\mathfrak g}\ell (1|1)\) spin chain
- Bimodule structure in the periodic \({\mathfrak g}\ell (1|1)\) spin chain
- Representations of the Virasoro algebra from lattice models.
- On the structure of the blob algebra
- Standard modules, induction and the structure of the Temperley-Lieb algebra
- Associative-algebraic approach to logarithmic conformal field theories
- A physical approach to the classification of indecomposable Virasoro representations from the blob algebra
- The periodic \(s(2|1)\) alternating spin chain and its continuum limit as a bulk logarithmic conformal field theory at \(c = 0\)
- Logarithmic conformal field theory
- Logarithmic conformal field theory: a lattice approach
- Logarithmic conformal invariance in the Abelian sandpile model
- A modular invariant bulk theory for the \boldsymbol{c=0} triplet model
- On staggered indecomposable Virasoro modules
- ON SCHUR-WEYL DUALITY, An HECKE ALGEBRAS AND QUANTUM sl(N) ON $\otimes^{n+1}{\mathbb C}^N$
- ON COMMUTANTS, DUAL PAIRS AND NON-SEMISIMPLE ALGEBRAS FROM STATISTICAL MECHANICS
- Diagram algebras, Hecke algebras and decomposition numbers at roots of unity
- Algebraic structure of translation-invariant spin-1/2xxzandq-Potts quantum chains
- On a quantum group invariant spin chain with non-local boundary conditions
- The Temperley–Lieb algebra and its generalizations in the Potts andXXZmodels
- Logarithmic minimal models
- Phase diagram of the triangular-lattice Potts antiferromagnet
- High-precision percolation thresholds and Potts-model critical manifolds from graph polynomials
- From boundary to bulk in logarithmic CFT
- Symplectic fermions
- Exact spectra of conformal supersymmetric nonlinear sigma models in two dimensions
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