Exactly solvable extended Hubbard model
arXiv:cond-mat/9510105 · doi:10.1103/PhysRevB.53.R1685
Abstract
In this work, we introduce long range version of the extended Hubbard model. The system is defined on a non-uniform lattice. We show that the system is integrable. The ground state, the ground state energies, the energy spectrum are also found for the system. Another long range version of the extended Hubbard model is also introduced on a uniform lattice, and this system is proven to be integrable.
10 pages, Latex. Typoes are fixed in this revised version
References in corpus (8)
- New Exactly Solvable Model of Strongly Correlated Electrons Motivated by High T_c Superconductivity
- Lattice Integrable Systems of Haldane-Shastry Type
- Completeness of the SO(4) Extended Bethe Ansatz for the One-Dimensional Hubbard Model
- Invariants of the Haldane-Shastry Chain
- Spectrum and Thermodynamics of the one-dimensional supersymmetric t-J model with exchange and hopping
- Exact Results of the 1D Supersymmetric t-J Model without Translational Invariance
- Invariants of the Supersymmetric t-J Models
- Holes in a Two-Dimensional Quantum Antiferromagnet