Exact solution of the one-dimensional Hubbard model with arbitrary boundary magnetic fields
@article{Li2014ExactSO, title={Exact solution of the one-dimensional Hubbard model with arbitrary boundary magnetic fields}, author={Yuan-Yuan Li and Junpeng Cao and Wen-Li Yang and Kangjie Shi and Yupeng Wang}, journal={Nuclear Physics}, year={2014}, volume={879}, pages={98-109} }
30 Citations
Exact solution of the one-dimensional super-symmetric t?J model with unparallel boundary fields
- Mathematics
- 2014
The exact solution of the one-dimensional super-symmetric t-J model under generic integrable boundary conditions is obtained via the Bethe ansatz methods. With the coordinate Bethe ansatz, the…
On the Bethe states of the one-dimensional supersymmetric t − J model with generic open boundaries
- Physics
- 2017
A bstractBy combining the algebraic Bethe ansatz and the off-diagonal Bethe ansatz, we investigate the supersymmetric t − J model with generic open boundaries. The eigenvalues of the transfer matrix…
Exact spectrum of the spin-s Heisenberg chain with generic non-diagonal boundaries
- Mathematics, Physics
- 2015
A bstractThe off-diagonal Bethe ansatz method is generalized to the high spin integrable systems associated with the su(2) algebra by employing the spin-s isotropic Heisenberg chain model with…
Exact solution of the XXZ alternating spin chain with generic non-diagonal boundaries
- Mathematics
- 2014
Bethe ansatz for an AdS/CFT open spin chain with non-diagonal boundaries
- Mathematics
- 2015
A bstractWe consider the integrable open-chain transfer matrix corresponding to a Y = 0 brane at one boundary, and a Yθ = 0 brane (rotated with the respect to the former by an angle θ) at the other…
Thermodynamic limit and boundary energy of the su(3) spin chain with non-diagonal boundary fields
- Physics
- 2017
Asymptotic correlation functions and FFLO signature for the one-dimensional attractive Hubbard model
- Physics
- 2018
Nested off-diagonal Bethe ansatz and exact solutions of the su(n) spin chain with generic integrable boundaries
- Mathematics
- 2013
A bstractThe nested off-diagonal Bethe ansatz method is proposed to diagonalize multi-component integrable models with generic integrable boundaries. As an example, the exact solutions of the…
References
SHOWING 1-10 OF 53 REFERENCES
Bethe Ansatz Equation for the Hubbard Model with Boundary Fields
- Physics, Mathematics
- 1997
We apply the coordinate Bethe ansatz method to the one-dimensional Hubbard model with boundary fields. We find two integrable boundaries, that is, the boundary chemical potential and the boundary…
Integrable boundary conditions for the one-dimensional Hubbard model
- Physics
- 1997
We discuss the integrable boundary conditions for the one-dimensional (1D) Hubbard Model in the framework of the Quantum Inverse Scattering Method (QISM). We use the fermionic R -matrix proposed by…
Algebraic Bethe ansatz for the one-dimensional Hubbard model with open boundaries
- Physics, Mathematics
- 1999
The one-dimensional Hubbard model with open boundary conditions is exactly solved by means of the algebraic Bethe ansatz. The eigenvalue of the transfer matrix and the energy spectrum, as well as the…
Finite-size corrections in the XXZ model and the Hubbard model with boundary fields
- Physics
- 1996
The XXZ model and the Hubbard model with boundary fields are discussed. Using the exact solutions of the present models, the finite-size corrections of the ground-state energy and the low-lying…
Off-diagonal Bethe ansatz solutions of the anisotropic spin-12 chains with arbitrary boundary fields
- Mathematics
- 2013
Off-diagonal Bethe ansatz and exact solution of a topological spin ring.
- PhysicsPhysical review letters
- 2013
A general method is proposed for constructing the Bethe ansatz equations of integrable models without U(1) symmetry and it is found that the excitation spectrum shows a nontrivial topological nature.
Off-diagonal Bethe ansatz solution of the XXX spin chain with arbitrary boundary conditions
- Mathematics
- 2013
Hubbard chain with reflecting ends
- Physics
- 1985
The one-dimensional Hubbard model bounded by infinitely high potential walls is exactly diagonalised by Bethe-Yang ansatz techniques. The 'surface' energy is studied for the half-filled band and in…
Exact integrability of the one-dimensional Hubbard model.
- PhysicsPhysical review letters
- 1986
It is shown in this work that any two transfer matrices of a family commute mutually, at the root of the commutation relation is the ubiquitous Yang-Baxter factorization condition.