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Autocorrelation and Dominance Ratio in Monte Carlo Criticality Calculations

机译:蒙特卡洛临界度计算中的自相关和优势比

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摘要

The cycle-to-cycle correlation (autocorrelation) in Monte Carlo criticality calculations is analyzed concerning the dominance ratio of fission kernels. The mathematical analysis focuses on how the eigenfunctions of a fission kernel decay if operated on by the cycle-to-cycle error propagation operator of the Monte Carlo stationary source distribution. The analytical results obtained can be summarized as follows: When the dominance ratio of a fission kernel is close to unity, autocorrelation of the k-effective tallies is weak and may be negligible, while the autocorrelation of the source distribution is strong and decays slowly. The practical implication is that when one analyzes a critical reactor with a large dominance ratio by Monte Carlo methods, the confidence interval estimation of the fission rate and other quantities at individual locations must account for the strong autocorrelation. Numerical results are presented for sample problems with a dominance ratio of 0.85-0.99, where Shannon and relative entropies are utilized to exclude the influence of initial nonstationarity.
机译:在蒙特卡洛临界计算中,关于裂变核的优势比,分析了周期之间的相关性(自相关)。数学分析的重点是,如果由蒙特卡洛固定源分布的逐周期误差传播算子对裂变核的本征函数进行衰减。得出的分析结果可归纳如下:当裂变核的优势比接近于1时,k有效序数的自相关性很弱并且可以忽略不计,而源分布的自相关性强并且衰减缓慢。实际的含义是,当使用蒙特卡洛方法分析具有大支配率的临界反应堆时,对裂变率和其他位置的其他数量的置信区间估计必须考虑到很强的自相关性。给出了优势比为0.85-0.99的样本问题的数值结果,其中,香农和相对熵被用来排除初始非平稳性的影响。

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