SSEP coupling.py
From Werner KRAUTH
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print(NPart, sum(Coupling) / len(Coupling)) | print(NPart, sum(Coupling) / len(Coupling)) | ||
- | + | N t_coup / N^3 / log N | |
- | 8 1.2698 | + | 8 1.2698 |
- | 16 1.1993 | + | 16 1.1993 |
- | 32 1.1190 | + | 32 1.1190 |
- | 64 1.1028 | + | 64 1.1028 |
Revision as of 20:01, 12 June 2024
import math import random Ntrials = 100 for NPart in [8, 16, 32, 64]: NSites = 2 * NPart Coupling = [] for Iter in range(Ntrials): ConfLow = {-1:-1, NPart: NSites}; ConfHigh = {-1:-1, NPart: NSites} for k in range(NPart): ConfLow[k] = k ConfHigh[NPart - 1 - k] = NSites - 1 - k iter = 0 while True: iter += 1 Active = random.randint (0, NPart - 1) sigma = random.choice([-1, 1]) if ConfLow[Active + sigma] != ConfLow[Active] + sigma: ConfLow[Active] += sigma if ConfHigh[Active + sigma] != ConfHigh[Active] + sigma: ConfHigh[Active] += sigma CLow = [ConfLow[k] for k in range(NPart)] CHigh = [ConfHigh[k] for k in range(NPart)] for k in range(NPart): if CLow[k]> CHigh[k]: print(Error) if ConfLow == ConfHigh: Coupling.append(iter / NPart ** 3 / math.log(NPart)) break print(NPart, sum(Coupling) / len(Coupling))
N t_coup / N^3 / log N 8 1.2698 16 1.1993 32 1.1190 64 1.1028