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Neutron transport in one dimensional spherical geometry with stochastic fissile spheres

机译:具有随机裂变球的一维球形几何中子传输

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A binary statistical transport equation is derived in this paper for the binary stochastic media with randomly distributed fissile spheres. Monte Carlo method is used to calculate the mean chord length of the background sphere while the deterministic S_N method is used to solve the statistical transport equation in 1-D spherical geometry. Test problems are constructed and discussed. The probability density function (PDF) of k_(eff), the ensemble average value of k_(eff) and the flux distribution are calculated for cases with different scattering ratio, different chord-path ratio and different numbers of random fissile spheres. It is found that the ensemble average value of k_(eff) and flux distribution of the binary problem with randomly distributed fissile spheres can be predicted by the given model in most cases.
机译:本文推导了具有随机分布的易裂变球体的二元随机介质的二元统计输运方程。蒙特卡罗方法用于计算背景球的平均弦长,而确定性S_N方法用于求解一维球面几何中的统计输运方程。测试问题已构建和讨论。计算了不同散射比,不同弦径比和不同裂变球数的情况下k_(eff)的概率密度函数(PDF),k_(eff)的整体平均值和通量分布。发现在大多数情况下,给定模型可以预测k_(eff)的集合平均值和具有可随机分布的裂变球的二元问题的通量分布。

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