DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS

BILLOIRE A, LACAZE R, MOREL A, GUPTA S, IRBACK A, Petersson B (1991)
NUCLEAR PHYSICS B 358(1): 231-248.

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We have simulated the 10-state 2d Potts model with the Metropolis and Swendsen-Wang algorithms, in order to compare their performances near a first-order phase transition. We show that a simple Markov model relates the frequencies of the flips between coexisting phases and the auto-correlation times. It leads to a coherent description of the dynamics. The ratio of the algorithm efficiencies has little temperature dependence. A slight increase of the cluster algorithm efficiency with volume, as compared to the Metropolis method, is suggested.
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BILLOIRE A, LACAZE R, MOREL A, GUPTA S, IRBACK A, Petersson B. DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS. NUCLEAR PHYSICS B. 1991;358(1):231-248.
BILLOIRE, A., LACAZE, R., MOREL, A., GUPTA, S., IRBACK, A., & Petersson, B. (1991). DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS. NUCLEAR PHYSICS B, 358(1), 231-248.
BILLOIRE, A., LACAZE, R., MOREL, A., GUPTA, S., IRBACK, A., and Petersson, B. (1991). DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS. NUCLEAR PHYSICS B 358, 231-248.
BILLOIRE, A., et al., 1991. DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS. NUCLEAR PHYSICS B, 358(1), p 231-248.
A. BILLOIRE, et al., “DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS”, NUCLEAR PHYSICS B, vol. 358, 1991, pp. 231-248.
BILLOIRE, A., LACAZE, R., MOREL, A., GUPTA, S., IRBACK, A., Petersson, B.: DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS. NUCLEAR PHYSICS B. 358, 231-248 (1991).
BILLOIRE, A, LACAZE, R, MOREL, A, GUPTA, S, IRBACK, A, and Petersson, Bengt. “DYNAMICS NEAR A 1ST-ORDER PHASE-TRANSITION WITH THE METROPOLIS AND SWENDSEN-WANG ALGORITHMS”. NUCLEAR PHYSICS B 358.1 (1991): 231-248.
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