Dynamic critical behavior of the Swendsen-Wang algorithm: The two-dimensional three-state Potts model revisited
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[1] Alan D. Sokal,et al. Logarithmic Corrections and Finite-Size Scaling in the Two-Dimensional 4-State Potts Model , 1996 .
[2] R. Baxter. Exactly solved models in statistical mechanics , 1982 .
[3] Coddington,et al. Comparison of cluster algorithms for two-dimensional Potts models. , 1991, Physical review. B, Condensed matter.
[4] B. Nienhuis,et al. Analytical calculation of two leading exponents of the dilute Potts model , 1982 .
[5] J. Cardy,et al. Scaling Theory of the Potts Model Multicritical Point , 1980 .
[6] V. Dotsenko. Critical behaviour and associated conformal algebra of the Z3 Potts model , 1984 .
[7] K. Binder,et al. The Monte Carlo Method in Condensed Matter Physics , 1992 .
[8] A. Sokal,et al. The pivot algorithm: A highly efficient Monte Carlo method for the self-avoiding walk , 1988 .
[9] V. J. Emery,et al. Critical properties of two-dimensional models , 1981 .
[10] T. W. Anderson,et al. Statistical analysis of time series , 1972 .
[11] L. Schulman. In: Finite size scaling and numerical simulation of statistical systems , 1990 .
[12] Vladimir Privman,et al. Finite Size Scaling and Numerical Simulation of Statistical Systems , 1990 .
[13] Wang,et al. Nonuniversal critical dynamics in Monte Carlo simulations. , 1987, Physical review letters.
[14] Alan D. Sokal,et al. How to beat critical slowing down: 1990 update , 1991 .
[15] Gerard T. Barkema,et al. Monte Carlo Methods in Statistical Physics , 1999 .
[16] S. Alexander. Lattice gas transition of He on Grafoil. A continuous transition with cubic terms , 1975 .
[17] D. B. Preston. Spectral Analysis and Time Series , 1983 .
[18] Ray,et al. Mean-field study of the Swendsen-Wang dynamics. , 1989, Physical review. A, General physics.
[19] Anthony N. Burkitt,et al. System size dependence of the autocorrelation time for the Swendsen-Wang Ising model , 1990 .
[20] Dynamic critical behavio(u)r of a cluster algorithm for the Ashkin-Teller model , 1995, hep-lat/9509031.
[21] Cluster method for the Ashkin-Teller model. , 1993, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[22] Phase transitions in two-dimensional systems , 1978 .
[23] N. Metropolis,et al. The Monte Carlo method. , 1949 .
[24] A. D. Sokal,et al. Dynamic critical behavior of a Swendsen-Wang-Type algorithm for the Ashkin-Teller model , 1996 .
[25] C. Fortuin,et al. On the random-cluster model: I. Introduction and relation to other models , 1972 .
[26] A. Sokal,et al. Generalization of the Fortuin-Kasteleyn-Swendsen-Wang representation and Monte Carlo algorithm. , 1988, Physical review. D, Particles and fields.
[27] M. Fisher,et al. Bounded and Inhomogeneous Ising Models. I. Specific-Heat Anomaly of a Finite Lattice , 1969 .
[28] Li,et al. Rigorous lower bound on the dynamic critical exponents of the Swendsen-Wang algorithm. , 1989, Physical review letters.
[29] Ulli Wolff,et al. Critical slowing down , 1990 .
[30] J. Ashkin,et al. Two Problems in the Statistical Mechanics of Crystals. I. The Propagation of Order in Crystal Lattices. I. The Statistics of Two-Dimensional Lattices with Four Components. , 1943 .
[31] D. Scalapino,et al. Singularities and Scaling Functions at the Potts-Model Multicritical Point , 1980 .
[32] C. Fortuin,et al. On the random-cluster model II. The percolation model , 1972 .
[33] A. Sokal. Monte Carlo Methods in Statistical Mechanics: Foundations and New Algorithms , 1997 .
[34] Coddington,et al. Empirical relations between static and dynamic exponents for Ising model cluster algorithms. , 1992, Physical review letters.