Interplay between Zamolodchikov-Faddeev and Reflection-Transmission algebras
arXiv:math/0306084 · doi:10.1088/0305-4470/37/2/011
Abstract
We show that a suitable coset algebra, constructed in terms of an extension of the Zamolodchikov-Faddeev algebra, is homomorphic to the Reflection-Transmission algebra, as it appears in the study of integrable systems with impurity.
arXiv comment8 pages; a misprint in eq. (2.14) and (2.15) has been corrected
References in corpus (14)
- Boundary S-Matrix and Boundary State in Two-Dimensional Integrable Quantum Field Theory
- Factorized Scattering in the Presence of Reflecting Boundaries
- Scattering Theory and Correlation Functions in Statistical Models with a Line of Defect
- Classically integrable field theories with defects
- Purely Transmitting Defect Field Theories
- Scattering in the Presence of a Reflecting and Transmitting Impurity
- Reflection-Transmission Algebras
- Aspects of affine Toda field theory on a half line
- Boundary Exchange Algebras and Scattering on the Half Line
- Spontaneous symmetry breaking in the gl(N)-NLS hierarchy on the half line
- On the absence of simultaneous reflection and transmission in integrable impurity systems
- From integrability to conductance, impurity systems
- Vertex operators for quantum groups and application to integrable systems
- Quantum group symmetry of integrable systems with or without boundary
Cited by in corpus (6)
- Constructing quantum vertex algebras
- The quantum non-linear Schrodinger model with point-like defect
- Reflection-Transmission Quantum Yang-Baxter Equations
- Finite Temperature Quantum Field Theory with Impurities
- Solving the quantum non-linear Schrodinger equation with delta-type impurity
- Spontaneous symmetry breaking in the non-linear Schrodinger hierarchy with defect