Transmission matrices in gl(N) & U_q(gl(N)) quantum spin chains
arXiv:1304.5901 · doi:10.1007/JHEP08(2013)103
Abstract
The gl(N) and U_q(gl(N)) quantum spin chains in the presence of integrable spin impurities are considered. Within the Bethe ansatz formulation, we derive the associated transmission amplitudes, and the corresponding transmission matrices -representations of the underlying quadratic algebra- that physically describe the interaction between the various particle-like excitations displayed by these models and the spin impurity.
21 pages, Latex. Typos corrected
References in corpus (13)
- Quantum and classical integrable sine-Gordon model with defect
- Solving topological defects via fusion
- On purely transmitting defects in affine Toda field theory
- Liouville integrable defects: the non-linear Schrodinger paradigm
- Type-II Bäcklund Transformations via Gauge Transformations
- A transmission matrix for a fused pair of integrable defects in the sine-Gordon model
- Comments on defects in the a_r Toda field theories
- Integrable defects in affine Toda field theory and infinite dimensional representations of quantum groups
- The sine-Gordon model with integrable defects revisited
- Sigma models in the presence of dynamical point-like defects
- Defects in the discrete non-linear Schrodinger model
- An Algebraic Setting for Defects in the XXZ and Sine-Gordon Models
- Transmission amplitudes from Bethe ansatz equations