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Importance of parametric uncertainty in predicting probability distributions for burst wait-times in fissile systems

机译:参数不确定性在预测裂变系统中爆发等待时间的概率分布中的重要性

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A method of uncertainty quantification in the calculation of wait-time probability distributions in delayed supercritical systems is presented. The method is based on Monte Carlo uncertainty quantification and makes use of the computationally efficient gamma distribution method for prediction of the wait-time probability distribution. The range of accuracy of the gamma distribution method is examined and parameterised based on the rate and magnitude of the reactivity insertion, the strength of the intrinsic neutron source and the prompt neutron lifetime. The saddlepoint method for inverting the generating function and a Monte Carlo simulation are used as benchmarks against which the accuracy of the gamma distribution method is determined. Finally, uncertainty quantification is applied to models of the Y-12 accident and experiments of Authier et al. (2014) on the Caliban reactor. (C) 2018 The Author(s). Published by Elsevier Ltd.
机译:提出了一种延迟超临界系统等待时间概率分布计算中的不确定性量化方法。该方法基于蒙特卡洛不确定性量化,并利用计算效率高的伽马分布方法来预测等待时间概率分布。根据反应性插入的速率和幅度,本征中子源的强度和中子的迅速寿命,对伽马分布方法的精度范围进行检查和参数化。用来反转生成函数的鞍点方法和蒙特卡罗模拟被用作基准,以此为基准确定伽马分布方法的准确性。最后,将不确定性量化应用于Y-12事故模型和Authier等人的实验。 (2014年)在Caliban反应堆上。 (C)2018作者。由Elsevier Ltd.发布

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