Nested algebraic Bethe ansatz for orthogonal and symplectic open spin chains

@article{Gerrard2019NestedAB,
  title={Nested algebraic Bethe ansatz for orthogonal and symplectic open spin chains},
  author={Allan Gerrard and Vidas Regelskis},
  journal={Nuclear Physics B},
  year={2019}
}

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References

SHOWING 1-10 OF 52 REFERENCES

Nested Algebraic Bethe Ansatz in integrable models: recent results

We review the recent results we have obtained in the framework of algebraic Bethe ansatz based on algebras and superalgebras of rank greater than 1 or on their quantum deformation. We present

Nonstandard Bethe Ansatz equations for open O(N) spin chains

The nested Bethe ansatz for ‘all’ open spin chains with diagonal boundary conditions

We present in a unified and detailed way the nested Bethe ansatz for open spin chains based on or (super)algebras, with arbitrary representations (i.e., ‘spins’) on each site of the chain and

Exact Bethe ansatz solution of O(2N) symmetric theories

The algebraic Bethe ansatz and quantum integrable systems

Methods are considered for applying an algebra with bilinear commutation relations to the theory of quantum integrable systems. This survey describes most of the results obtained in this area over

Algebraic Bethe Ansatz for O(2N) sigma models with integrable diagonal boundaries

A bstractThe finite volume problem of O(2N) sigma models with integrable diagonal boundaries on a finite interval is investigated. The double row transfer matrix is diagonalized by Algebraic Bethe
...