一组不同的积分和半积分测量如何为鉴别核数据差异提供信息?(幻灯片)

A. Clark
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引用次数: 2

摘要

核数据用于各种应用,包括临界安全、反应堆性能和材料保障。尽管用例很广泛,但ICSBEP临界组件的有效中子倍增因子keff主要用于核数据验证;它们对特定的能量区域和核素很敏感,不能唯一地约束核数据。因此,通用核数据库,如ENDF/B-VIII。0[1]可能存在缺陷,这些缺陷虽然在临界应用中不明显,但会对其他应用产生负面影响,例如特殊核材料的无损分析[2,3]和中子诊断亚临界实验[4]。最近,核数据计算学习改进实验(EUCLID)项目开发了一种机器学习工具RAFIEKI,它使用随机森林和SHAP度量来确定哪些核数据对测量和模拟响应之间的预测偏差贡献最大(例如keff)。本文对比RAFIEKI分析应用于keff与RAFIEKI分析与keff配对或LLNL脉冲球测量或亚临界基准。两个例子表明,a)包括脉冲球测量大大增加了9Be核数据对2至15 MeV偏置的重要性,b)包括亚临界基准有可能在0.1至10 MeV之间的240Pu (n,el)和(n,il)截面之间解除纠缠补偿误差。这些结果表明,将RAFIEKI分析应用于包括但不限于keff的响应集可以帮助核数据评估者识别核数据中的问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
How can a diverse set of integral and semi-integral measurements inform identification of discrepant nuclear data? [Slides]
Nuclear data are used for a variety of applications, including criticality safety, reactor performance, and material safeguards. Despite the breadth of use-cases, the effective neutron multiplication factor, keff, of ICSBEP critical assemblies are primarily used for nuclear data validation; these are sensitive to specific energy regions and nuclides and are unable to uniquely constrain nuclear data. As a consequence, general-purpose nuclear data libraries, such as ENDF/B-VIII.0 [1], may have deficiencies that, while not apparent in criticality applications, negatively impact other applications, such as non-destructive analysis of special nuclear material [2, 3] and neutron diagnosed subcritical experiments [4]. Recent work by the Experiments Underpinned by Computational Learning for Improvements in Nuclear Data (EUCLID) project developed a machine learning tool, RAFIEKI, which uses random forests and the SHAP metric to determine which nuclear data contribute most to predicted bias between measured and simulated responses (e.g. keff). This paper contrasts RAFIEKI analysis applied to keff only against RAFIEKI analysis with keff paired with either LLNL pulsed sphere measurements or subcritical benchmarks. Two examples show that a) including pulsed sphere measurements substantially increases 9Be nuclear data importance to bias between 2 and 15 MeV, and b) including subcritical benchmarks has the potential for disentangling compensating errors between 240Pu (n,el) and (n,il) cross-sections between 0.1 and 10 MeV. These results show that RAFIEKI analysis applied to response sets that include, but go beyond, keff can aid nuclear data evaluators in identifying issues in nuclear data.
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