Critical temperature equals coordination energy divided by the log of a multiplicity factor that splits into a lattice-topological constant and a q-state sampling term.
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cond-mat.stat-mech 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Quench dynamics of the 3D Z2 gauge model yield a dynamical exponent z_p ≈ 2.6 for the percolation order parameter that matches the energy-density exponent and remains robust across initial conditions and geometric observables.
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Critical Temperatures from Domain-Wall Microstate Counting: A Topological Solution for the Potts Universality Class
Critical temperature equals coordination energy divided by the log of a multiplicity factor that splits into a lattice-topological constant and a q-state sampling term.
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Critical quench dynamics of Wegner's $\mathbb{Z}_2$ gauge model: a geometric perspective
Quench dynamics of the 3D Z2 gauge model yield a dynamical exponent z_p ≈ 2.6 for the percolation order parameter that matches the energy-density exponent and remains robust across initial conditions and geometric observables.