Dynamic Critical Behavior of the Swendsen-Wang Algorithm: The Two-Dimensional 3-State Potts Model Revisited

Details Dynamic Critical Behavior of the Swendsen-Wang Algorithm: The Two-Dimensional 3-State Potts Model Revisited Dynamic Critical Behavior of the Swendsen-Wang Algorithm: The Two-Dimensional 3-State Potts Model Revisited

1996-05-14

arxiv.org/abs/hep-lat/9605018v2

J.Statist.Phys. 87 (1997) 1-36

Physics

High Energy Physics

High Energy Physics - Lattice

35 pages including 3 figures. Self-unpacking file containing the LaTeX file, the needed macros (epsf.sty, indent.sty, subeqnar

Scientific paper

10.1007/BF02181478

We have performed a high-precision Monte Carlo study of the dynamic critical
behavior of the Swendsen-Wang algorithm for the two-dimensional 3-state Potts
model. We find that the Li-Sokal bound ($\tau_{int,E} \geq const \times C_H$)
is almost but not quite sharp. The ratio $\tau_{int,E} / C_H$ seems to diverge
either as a small power ($\approx 0.08$) or as a logarithm.

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