Exactly solvable su(N) mixed spin ladders
arXiv:cond-mat/0005165 · doi:10.1023/A:1004886500083
Abstract
It is shown that solvable mixed spin ladder models can be constructed from su(N) permutators. Heisenberg rung interactions appear as chemical potential terms in the Bethe Ansatz solution. Explicit examples given are a mixed spin-1/2 spin-1 ladder, a mixed spin-1/2 spin-3/2 ladder and a spin-1 ladder with biquadratic interactions.
7 pages, Latex, Presented at the Baxter Revolution in Mathematical Physics Conference, Feb 13-19, 2000
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- Exact results for the thermal and magnetic properties of strong coupling ladder compounds
- Thermal and magnetic properties of spin-1 magnetic chain compounds with large single-ion and in-plane anisotropies
- Note on the thermodynamic Bethe Ansatz approach to the quantum phase diagram of the strong coupling ladder compounds
- Thermal and magnetic properties of integrable spin-1 and spin-3/2 chains with applications to real compounds
- Magnetization Plateaux in Bethe Ansatz Solvable Spin-S Ladders
- Quantum phase diagram of an exactly solved mixed spin ladder
- Thermodynamic properties of an integrable quantum spin ladder with boundary impurities
- Thermal Properties of Rung Disordered Two-leg Quantum Spin Ladders: Quantum Monte Carlo Study
- Chain and ladder models with two-body interactions and analytical ground states