The quantum strip: Liouville theory for open strings
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Publication:1189224
DOI10.1007/BF02101093zbMath0753.53048MaRDI QIDQ1189224
Eugène Cremmer, Jean-Loup Gervais
Publication date: 26 September 1992
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) Applications of differential geometry to physics (53Z05)
Related Items (15)
Deformed Dolan-Grady relations in quantum integrable models ⋮ Quantum group structure and local fields in the algebraic approach to 2D gravity ⋮ Boundary conformal field theories on random surfaces and the non-critical open string ⋮ Operator coproduct-realization of quantum group transformations in two-dimensional gravity. I ⋮ Universal K-matrix for quantum symmetric pairs ⋮ The many faces of the quantum Liouville exponentials ⋮ The alternating presentation of \(U_q(\widehat{gl_2})\) from Freidel-Maillet algebras ⋮ A note on quantum Liouville theory via the quantum group. An approach to strong coupling Liouville theory ⋮ Operator approach to boundary Liouville theory ⋮ Gravity-matter couplings from Liouville theory ⋮ The genus-zero bootstrap of chiral vertex operators in Liouville theory ⋮ Constant solutions of reflection equations and quantum groups ⋮ Classical \(A_ n\)-W-geometry ⋮ Continuous spins in \(2\)D gravity: Chiral vertex operators and local fields ⋮ The quantum group structure of 2D gravity and minimal models. II: The genus-zero chiral bootstrap
Cites Work
- The quantum group structure of 2D gravity and minimal models. I
- Solving the strongly coupled 2D gravity. I: Unitary truncation and quantum group structure
- Factorizing particles on a half-line and root systems
- Difference equations in statistical mechanics. I: Cluster statistics models.
- Boundary conditions for integrable quantum systems
- Unnamed Item
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