Boundary S-matrix for the Integrable q-Potts Model
Leung Chim
TL;DR
This paper derives boundary S-matrices for the off-critical q-state Potts model, providing exact solutions for particle reflections under different boundary conditions, and confirms consistency with known Ising model results.
Contribution
It presents the first exact boundary S-matrices for the off-critical q-Potts model, extending integrable boundary scattering theory.
Findings
Boundary S-matrices for fixed and free boundary conditions derived
Results agree with known Ising limit cases
Advances understanding of boundary effects in integrable models
Abstract
The 2D off-critical q-state Potts model with boundaries was studied as a factorizable relativistic scattering theory. The scattering S-matrices for particles reflecting off the boundaries were obtained for the cases of ``fixed'' and ``free'' boundary conditions. In the Ising limit, the computed results agreed with recent work[5].
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