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19942026
most citedExploring the Sensitivity of Next Generation Gravitational Wave Detectors

1.2k citations

Showing 2016 · math-phShow all

7 papers · 2 filters

math-ph2016

Exact solution of the relativistic quantum Toda chain

Xin Zhang, Junpeng Cao, Wen-Li Yang +2

The relativistic quantum Toda chain model is studied with the generalized algebraic Bethe Ansatz method. By employing a set of local gauge transformations, proper local vacuum stat…

math-ph2016

On the solutions of the -Belavin model with arbitrary number of sites

Kun Hao, Junpeng Cao, Guang-Liang Li +3

The periodic -Belavin model on a lattice with an arbitrary number of sites is studied via the off-diagonal Bethe Ansatz method (ODBA). The eigenvalues of the corresponding…

math-ph2016★ 3 cited

Bethe ansatz solution of the -model with arbitrary boundary fields

Xiaotian Xu, Kun Hao, Tao Yang +3

The quantum -model with generic site-dependent inhomogeneity and arbitrary boundary fields is studied via the off-diagonal Bethe Ansatz method. The eigenvalues of the correspo…

math-ph2016★ 26 cited

Thermodynamic limit and boundary energy of the SU(3) spin chain with non-diagonal boundary fields

Fakai Wen, Tao Yang, Zhanying Yang +3

We investigate the thermodynamic limit of the su(n)-invariant spin chain models with unparallel boundary fields. It is found that the contribution of the inhomogeneous term in the…

math-ph2016★ 2 cited

Exact solution of the trigonometric SU(3) spin chain with generic off-diagonal boundary reflections

Guang-Liang Li, Junpeng Cao, Kun Hao +3

The nested off-diagonal Bethe ansatz is generalized to study the quantum spin chain associated with the R-matrix and generic integrable non-diagonal boundary conditions.…

math-ph2016★ 4 cited

A representation basis for the quantum integrable spin chain associated with the su(3) algebra

Kun Hao, Junpeng Cao, Guang-Liang Li +3

An orthogonal basis of the Hilbert space for the quantum spin chain associated with the su(3) algebra is introduced. Such kind of basis could be treated as a nested generalization…