An open-boundary integrable model of three coupled XY spin chains
arXiv:cond-mat/9710171 · doi:10.1016/S0550-3213(98)00066-2
Abstract
The integrable open-boundary conditions for the model of three coupled one-dimensional XY spin chains are considered in the framework of the quantum inverse scattering method. The diagonal boundary K-matrices are found and a class of integrable boundary terms is determined. The boundary model Hamiltonian is solved by using the coordinate space Bethe ansatz technique and Bethe ansatz equations are derived.
One reference updated; to appear in Nucl. Phys. B
References in corpus (1)
Cited by in corpus (9)
- Integrable open-boundary conditions for the -deformed supersymmetric model of strongly correlated electrons
- Bethe Ansatz equations and exact S matrices for the osp(M|2n) open super spin chain
- The Fermion-ladder Models: Extensions of the Hubbard Model with -pairing
- Integrable Hamiltonians with symmetry from the Fateev-Zamolodchikov model
- Shor-Movassagh chain leads to unusual integrable model
- New integrable boundary conditions for the q-deformed supersymmetric U model and Bethe ansatz equations
- Integrable open boundary conditions for the Bariev model of three coupled XY spin chains
- Nine classes of integrable boundary conditions for the eight-state supersymmetric fermion model
- Jordan-Wigner fermionization for the one-dimensional Bariev model of three coupled XY chains