Solution of the Thirring Model with Imaginary Mass and Massless Scattering
Hubert Saleur, Sergei Skorik

TL;DR
This paper explicitly solves the Thirring model with imaginary mass using Bethe ansatz, revealing massless excitations with non-trivial scattering and confirming a conjectured S matrix result.
Contribution
It provides an explicit Bethe ansatz solution for the imaginary mass Thirring model and characterizes its massless scattering behavior.
Findings
Identification of left and right moving massless excitations
Computation of the S matrix confirming conjectures
Analysis of the model's relation to minimal conformal theories
Abstract
The Thirring model with imaginary mass (or the sine-Gordon model with imaginary coupling) is deeply related to all the flows between minimal conformal theories. We solve this model explicitely using the Bethe ansatz. We find that there are Left and Right moving massless excitations with non trivial LR scattering. We compute the S matrix and recover the result conjectured by Fendley et al.
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