Solitons and the energy-momentum tensor for affine Toda theory

DOI10.1016/0550-3213(93)90318-JzbMath0866.35113MaRDI QIDQ2367524

David I. Olive, J. W. R. Underwood, Neil Turok

Publication date: 18 August 1993

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

Mathematics Subject Classification ID

Related Items (22)

Restricted quantum theory of affine Toda solitons ⋮ Exact \(S\)-matrices with affine quantum group symmetry ⋮ On soliton quantum \(S\)-matrices in simply laced affine Toda field theories ⋮ Minimal surfaces in AdS space and integrable systems ⋮ Semi-classical spectrum of the homogeneous sine-Gordon theories ⋮ Negative flows of generalized KdV and mKdV hierarchies and their gauge-Miura transformations ⋮ Hirota's solitons in the affine and the conformal affine Toda models ⋮ Crossing and antisolitons in affine Toda theories. ⋮ The analytic structure of trigonometric \(S\)-matrices ⋮ General Leznov-Savelev solutions for Pohlmeyer reduced AdS\({}_{5}\) minimal surfaces ⋮ Exact electromagnetic duality ⋮ Affine Toda equations and solutions in the homogeneous grading ⋮ Vertex operators, semiclassical limit for soliton \(S\)-matrices and the number of bound states in affine Toda field theories. ⋮ Electrically charged topological solitons ⋮ Classical and quantum solitons in the symmetric space sine-Gordon theories ⋮ Solving non-Abelian loop Toda equations ⋮ Inverse scattering and solitons in \(A_{n-1}\) affine Toda field theories. II ⋮ Multi-soliton solutions of affine Toda models. ⋮ Quantum mass corrections for affine Toda solitons ⋮ Non-unitarity in quantum affine Toda theory and perturbed conformal field theory ⋮ Confinement, solitons and the equivalence between the sine-Gordon and massive Thirring models ⋮ Inverse scattering and solitons in \(A_{n-1}\) affine Toda field theories

Cites Work

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• The mass spectrum and coupling in affine Toda theories.
• Vertex operators for non-simply-laced algebras
• Realization of the basic representations of the Euclidean Lie algebras
• Root systems and purely elastic \(S\)-matrices. II
• The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group
• KAC-MOODY AND VIRASORO ALGEBRAS IN RELATION TO QUANTUM PHYSICS
• QUANTIZING SL(N) SOLITONS AND THE HECKE ALGEBRA

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