Interpolation between Hubbard and supersymmetric t-J models. Two-parameter integrable models of correlated electrons
arXiv:cond-mat/9908265 · doi:10.1088/0305-4470/32/46/101
Abstract
Two new one-dimensional fermionic models depending on two independent parameters are formulated and solved exactly by the Bethe-ansatz method. These models connect continuously the integrable Hubbard and supersymmetric t-J models.
11pages and no figures
References in corpus (2)
Cited by in corpus (22)
- The Analytic Bethe Ansatz for a Chain with Centrally Extended su(2|2) Symmetry
- Quantum Deformations of the One-Dimensional Hubbard Model
- Integrability of the AdS_5 x S^5 superstring and its deformations
- The Quantum Deformed Mirror TBA I
- Yang-Baxter integrable Lindblad equations
- Exact solutions of exactly integrable quantum chains by a matrix product ansatz
- The Bethe ansatz as a matrix product ansatz
- A Quantum Affine Algebra for the Deformed Hubbard Chain
- The Classical Trigonometric r-Matrix for the Quantum-Deformed Hubbard Chain
- Integrable hard rod deformation of the Heisenberg spin chains
- Critical Properties of an Integrable Supersymmetric Eletronic Model
- Results on the symmetries of integrable fermionic models on chains
- Hubbard-Shastry lattice models
- A variational approach for the Quantum Inverse Scattering Method
- Finite temperature correlations for the U_q(sl(2|1))-invariant generalized Hubbard model
- Bethe equations for generalized Hubbard models
- The splitting of electrons and violation of the Luttinger sum rule
- A range three elliptic deformation of the Hubbard model
- Asymmetric exclusion model with several kinds of impurities
- Exact solution of a two-parameter extended Bariev model
- Valence bond ground states in quantum antiferromagnets and quadratic algebras
- Coideal Quantum Affine Algebra and Boundary Scattering of the Deformed Hubbard Chain