Staggered Anisotropy Parameter Modification of the Anisotropic Model
arXiv:nlin/0103027 · doi:10.1016/S0550-3213(01)00272-3
Abstract
The anisotropic t-J model ( Perk-Schultz model) with staggered disposition of the anisotropy parameter along a chain is considered and the corresponding ladder type integrable model is constructed. This is a generalisation to spin-1 case of the staggered spin-1/2 model considered earlier. The corresponding Hamiltonian is calculated and, since it contains next to nearest neighbour interaction terms, can be written in a zig-zag form. The Algebraic Bethe Ansatz technique is applied and the eigenstates, along with eigenvalues of the transfer matrix of the model are found.
21 pages, Latex2e with amsfonts package
Cited by in corpus (13)
- On the theory of plateau-plateau transitions in Quantum Hall Effect
- Note on the thermodynamic Bethe Ansatz approach to the quantum phase diagram of the strong coupling ladder compounds
- Chiral spin liquid state of strongly interacting bosons with a moat dispersion: a Monte Carlo simulation
- Hofstadter Problem on the Honeycomb and Triangular Lattices: Bethe Ansatz Solution
- Generalization of the U_q(gl(N)) algebra and staggered models
- Universal finite size scaling around tricriticality between topologically ordered, SPT, and trivial phases
- Unveiling chiral states in the XXZ chain: Finite-size scaling probing symmetry-enriched conformal field theories
- Integrable chain models with staggered R-matrices
- Multi-leg integrable ladder models
- Thermodynamic Bethe Ansatz for the Spin-1/2 Staggered XXZ- Model
- The -module and a Corner Transfer Matrix at q=0
- Chiral vortex-line liquid of three-dimensional interacting Bose systems with moat dispersion
- Integrable XYZ Model with Staggered Anisotropy Parameter