Guang-Liang Li, Junpeng Cao, Panpan Xue, Kun Hao, Pei Sun, Wen-Li Yang, Kangjie Shi, Yupeng Wang
Published 2019-02-24Version 1
The $so(5)$ (i.e., $B_2$) quantum integrable spin chains with both periodic and non-diagonal boundaries are studied via the off-diagonal Bethe Ansatz method. By using the fusion technique, sufficient operator product identities (comparing to those in [1]) to determine the spectrum of the transfer matrices are derived. For the periodic case, we recover the results obtained in [1], while for the non-diagonal boundary case, a new inhomogeneous $T-Q$ relation is constructed. The present method can be directly generalized to deal with the $so(2n+1)$ (i.e., $B_n$) quantum integrable spin chains with general boundaries.
Comments: 41 pages, no figure
Off-diagonal Bethe Ansatz solution of the $τ_2$-model
On the solutions of the $Z_n$-Belavin model with arbitrary number of sites
On the inhomogeneous T-Q relation for quantum integrable models
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