Finite-size scaling of interface free energies in the 3d Ising model
M. Pepe (Paris-Sud U.), Ph. de Forcrand (ETH, CERN)
TL;DR
This paper investigates the universality of finite size scaling functions of interface free energies in the 3d Ising model and finds remarkable agreement with 4d SU(2) Yang--Mills theory near phase transitions.
Contribution
It demonstrates the universality of finite size scaling functions across different models near critical points.
Findings
Good agreement with 4d SU(2) Yang--Mills theory at deconfinement transition
Supports universality of interface free energy scaling functions
Highlights connections between statistical mechanics and gauge theories
Abstract
We perform a study of the universality of the finite size scaling functions of interface free energies in the 3d Ising model. Close to the hot/cold phase transition, we observe very good agreement with the same scaling functions of the 4d SU(2) Yang--Mills theory at the deconfinement phase transition.
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