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原文連結
論文資訊
- 類型：已發表論文
- 日期：2000
摘要
We present a new 蒙地卡羅 algorithm for studying site or bond 滲流 on any lattice. The algorithm allows us to calculate quantities such as the cluster size distribution or spanning probability over the entire range of site or bond occupation probabilities from zero to one in a single run which takes an amount of time 縮放律 linearly with the number of sites on the lattice. We use our algorithm to determine that the 滲流 transition occurs at p(c) = 0.592 746 21(13) for site 滲流 on the square lattice and to provide clear numerical confirmation of the conjectured 4/3-power stretched-exponential tails in the spanning probability functions.
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