Abstract
A
bstract
Using the analytic Bethe ansatz, we initiate a study of the scaling limit of the quasi-periodic
D
3
2
spin chain. Supported by a detailed symmetry analysis, we determine the effective scaling dimensions of a large class of states in the parameter regime
γ
∈ (0
,
π
4
). Besides two compact degrees of freedom, we identify two independent continuous components in the finite-size spectrum. The influence of large twist angles on the latter reveals also the presence of discrete states. This allows for a conjecture on the central charge of the conformal field theory describing the scaling limit of the lattice model.
