The analytic structure of trigonometric \(S\)-matrices

DOI10.1016/0550-3213(94)90435-9zbMath1007.81548arXivhep-th/9305042OpenAlexW3102694446MaRDI QIDQ1967630

Timothy J. Hollowood

Publication date: 6 March 2000

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9305042

Mathematics Subject Classification ID

Quantum groups and related algebraic methods applied to problems in quantum theory (81R50) Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Quantum scattering theory (81U99)

Related Items (15)

TRIGONOMETRIC S MATRICES, AFFINE TODA SOLITONS AND SUPERSYMMETRY ⋮ Exact \(S\)-matrices with affine quantum group symmetry ⋮ On soliton quantum \(S\)-matrices in simply laced affine Toda field theories ⋮ Exact \(S\)-matrices for \(d_{n+1}^{(2)}\) affine Toda solitons and their bound states ⋮ From \(S\)-matrices to the thermodynamic Bethe ansatz ⋮ Thermodynamic Bethe ansatz for the AII \(\sigma\)-models ⋮ Exact scattering in the SU\((n)\) supersymmetric principal chiral model ⋮ The relativistic avatars of giant magnons and their S-matrix ⋮ Vertex operators, semiclassical limit for soliton \(S\)-matrices and the number of bound states in affine Toda field theories. ⋮ The exact \(S\)-matrix for an \(\text{osp}(2| 2)\) disordered system. ⋮ A relativistic relative of the magnon S-matrix ⋮ On the construction of trigonometric solutions of the Yang-Baxter equation ⋮ Integrable theories that are asymptotically CFT. ⋮ Critical RSOS models in external fields ⋮ Quantum integrability of sigma models on AII and CII symmetric spaces

Cites Work

• Solvable lattice models related to the vector representation of classical simple Lie algebras
• Exact \(S\)-matrices for non-simply-laced affine Toda theories
• Solitons and the energy-momentum tensor for affine Toda theory
• The full set of c_n-invariant factorized S-matrices
• QUANTIZING SL(N) SOLITONS AND THE HECKE ALGEBRA

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