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• W2022026401 abstract "We consider the massless tricritical Ising model M(4,5) perturbed by the thermal operator in a cylindrical geometry and apply integrable boundary conditions, labelled by the Kac labels (r,s), that are natural off-critical perturbations of known conformal boundary conditions. We derive massless thermodynamic Bethe ansatz (TBA) equations for all excitations by solving, in the continuum scaling limit, the TBA functional equation satisfied by the double-row transfer matrices of the A_4 lattice model of Andrews, Baxter and Forrester (ABF) in Regime IV. The resulting TBA equations describe the massless renormalization group flow from the tricritical to critical Ising model. As in the massive case of Part I, the excitations are completely classified in terms of (m,n) systems but the string content changes by one of three mechanisms along the flow. Using generalized q-Vandemonde identities, we show that this leads to a flow from tricritical to critical Ising characters. The excited TBA equations are solved numerically to follow the continuous flows from the UV to the IR conformal fixed points." @default.
• W2022026401 created "2016-06-24" @default.
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• W2022026401 date "2003-06-01" @default.
• W2022026401 modified "2023-09-26" @default.
• W2022026401 title "Excited TBA equations II: massless flow from tricritical to critical Ising model" @default.
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• W2022026401 doi "https://doi.org/10.1016/s0550-3213(03)00254-2" @default.
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