Twisted algebra R-matrices and S-matrices for affine Toda solitons and their bound states
arXiv:hep-th/9509007 · doi:10.1016/0550-3213(96)00054-5
Abstract
We construct new and invariant -matrices and comment on the general construction of -matrices for twisted algebras. We use the former to construct -matrices for affine Toda solitons and their bound states, identifying the lowest breathers with the particles.
Latex, 24 pages. Various misprints corrected. New section added clarifying relationship between R-matrices and S-matrices
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- Exact Form Factors in Integrable Quantum Field Theories: the Sine-Gordon Model
- Quantum group symmetry in sine-Gordon and affine Toda field theories on the half-line
- Integrability of Coupled Conformal Field Theories
- Twisted Quantum Affine Superalgebra , Invariant R-matrices and a New Integrable Electronic Model
- Non-unitarity in quantum affine Toda theory and perturbed conformal field theory
- Thermodynamics of the Complex su(3) Toda Theory
- Loop symmetry of integrable vertex models at roots of unity
- Trigonometric S-Matrices, Affine Toda Solitons and Supersymmetry
- Twisted Quantum Affine Superalgebra and New Invariant R-matrices
- Exact quantum S-matrices for solitons in simply-laced affine Toda field theories
- The R-matrix of the U_q(d_4(3)) algebra and g_2(1) affine Toda field theory
- R-matrices and Tensor Product Graph Method
- Quantum Affine Symmetry and Scattering Amplitudes of the Imaginary Coupled d_4(3) Affine Toda Field Theory
- One-point functions in integrable coupled minimal models
- Remarks on excited states of affine Toda solitons
- Quasi-Spin Graded-Fermion Formalism and Branching Rules
- Breathers in the elliptic sine-Gordon model
- Solitons, Boundaries, and Quantum Affine Algebras
- Vertex operators, semiclassical limit for soliton S-matrices and the number of bound states in Affine Toda Field Theories
- Intertwiners of representations of twisted quantum affine algebras
- Quantum affine Toda solitons