Abstract
A general method is proposed for constructing the Bethe ansatz equations of integrable models without symmetry. As an example, the exact spectrum of the spin ring with a Möbius-like topological boundary condition is derived by constructing a modified relation based on the functional connection between the eigenvalues of the transfer matrix and the quantum determinant of the monodromy matrix. With the exact solution, the elementary excitations of the topological spin ring are discussed in detail. It is found that the excitation spectrum indeed shows a nontrivial topological nature.
- Received 6 June 2013
DOI:https://doi.org/10.1103/PhysRevLett.111.137201
© 2013 American Physical Society