At the discontinuous transition of the 2D q-Potts model for q>4, the order-order interface forms a disordered layer whose boundaries converge diffusively to a pair of non-intersecting Brownian motions.
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Discontinuous transition in 2D Potts: II. Order-Order Interface convergence
At the discontinuous transition of the 2D q-Potts model for q>4, the order-order interface forms a disordered layer whose boundaries converge diffusively to a pair of non-intersecting Brownian motions.