The dilute A_L models and the integrable perturbations of unitary minimal CFTs
arXiv:hep-th/0305091 · doi:10.1088/0305-4470/37/2/018
Abstract
Recently, a set of thermodynamic Bethe ansatz equations is proposed by Dorey, Pocklington and Tateo for unitary minimal models perturbed by ϕ_{1,2} or ϕ_{2,1} operator. We examine their results in view of the lattice analogues, dilute A_L models at regime 1 and 2. Taking M_{5,6}+ϕ_{1,2} and M_{3,4}+ϕ_{2,1} as the simplest examples, we will explicitly show that the conjectured TBA equations can be recovered from the lattice model in a scaling limit.
14 pages, 2 figures
References in corpus (5)
- Integrable aspects of the scaling q-state Potts models II: finite-size effects
- Integrable aspects of the scaling q-state Potts models I: bound states and bootstrap closure
- Excited State TBA for the perturbed model
- Ising tricriticality and the dilute A model
- Universal amplitude ratios and Coxeter geometry in the dilute A model