In driven critical dynamics of the 3D q-state clock model, two distinct finite-time scaling regions appear, governed by time scales ζ_d ∝ v^{-z/r} and ζ_d' ∝ v^{-z/r'}, with the angular order parameter φ_q switching dominance between them depending on driving velocity v.
Unconventional U(1) to Zq crossover in quantum and classical q-state clock models
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Finite-time scaling with two characteristic time scales: Driven critical dynamics with emergent symmetry
In driven critical dynamics of the 3D q-state clock model, two distinct finite-time scaling regions appear, governed by time scales ζ_d ∝ v^{-z/r} and ζ_d' ∝ v^{-z/r'}, with the angular order parameter φ_q switching dominance between them depending on driving velocity v.