Integrability of the critical point of the Kagomé three-state Potts mode

Abstract

The vicinity of the critical point of the three-state Potts model on a Kagomé lattice is studied by mean of Random Matrix Theory. Strong evidence that the critical point is integrable is given.

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References in corpus (4)

• Energy level statistics of the two-dimensional Hubbard model at low filling
• Random Matrix Theory and Classical Statistical Mechanics. I. Vertex Models
• Random Matrix Theory and Classical Statistical Mechanics: Spin Models
• Spectral Properties of Statistical Mechanics Models