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Determining the density of states for classical statistical models by a flat-histogram random walk

机译:通过平面直方图随机游动确定经典统计模型的状态密度

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We describe an efficient and general Monte Carlo algorithmusing a flat-histogram random walk to obtain a very accurate estimate of the density of states for classical statistical models. Using this method, we not only can avoid repeating simulations at multiple temperatures but can also estimate the free energy and entropy, quantities which are not directly accessible by conventional monte Carlo simulations. We apply our algorithm to a spin system to show its accuracy. Since all possible points in the random walk space are visited with the same probability, this algorithm is especially useful for complex systems with rough landscapes such as spin glass models.
机译:我们描述了一种有效且通用的蒙特卡洛算法,它使用平面直方图随机游走来获得经典统计模型的状态密度的非常准确的估计。使用这种方法,我们不仅可以避免在多个温度下重复仿真,而且可以估算自由能和熵,而传统蒙特卡洛仿真无法直接访问这些量。我们将算法应用于自旋系统以显示其准确性。由于随机游走空间中所有可能的点都以相同的概率访问,因此该算法对于具有粗糙景观的复杂系统(例如旋转玻璃模型)特别有用。

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