Diagonal solutions to reflection equations in higher spin XXZ model
arXiv:hep-th/9504069 · doi:10.1016/0375-9601(96)00267-8
Abstract
A general fusion method to find solutions to the reflection equation in higher spin representations starting from the fundamental one is shown. The method is illustrated by applying it to obtaining the diagonal boundary matrices in an alternating spin and spin chain. The hamiltonian is also given. The applicability of the method to higher rank algebras is shown by obtaining the diagonal matrices for a spin chain in the representation of from the representation.
Plain tex, 10 pages, 4 figures, revised version, some comments are added
References in corpus (10)
- Boundary K-Matrices for the Six Vertex and the n(2n-1) A_{n-1} Vertex Models
- Diagonalization of the XXZ Hamiltonian by Vertex Operators
- Boundary K-matrices for the XYZ, XXZ AND XXX spin chains
- Algebraic Structures Related to Reflection Equations
- Addendum to ``Integrability of Open Spin Chains with Quantum Algebra Symmetry''
- Integrable XYZ Spin Chain with Boundaries
- Exact solution of the invariant quantum spin chains
- Constant Solutions of Reflection Equations and Quantum Groups
- Non-diagonal solutions to reflection equations in spin chains
- Boundary K-matrix for the quantum Mikhailov-Shabat model