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ANALYSIS OF CRITICAL AND SUBCRITICAL NEUTRON NOISE EXPERIMENTS IN MINERVE USING ADVANCED NOISE TECHNIQUES

机译:先进的噪声技术分析矿床中的临界和次临界中子噪声实验

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The Cohn-α and Feynman-Y methods are implemented to analyze critical and subcritical configurations of the MAESTRO core in the MINERVE zero power reactor in order to measure its integral kinetic parameters, i.e. effective delayed neutron fraction β_(eff) and the prompt neutron generation time A, in addition to the absolute reactivity ρ. Various methods are studied and implemented to obtain the variance-to-mean ratio curves and the cross-correlation power spectral densities (Cohn-α) of the detector's readings. Regarding the Cohn-α method, it is shown that the obtained kinetic parameters are highly sensitive to the numerical parameters used in the power spectra calculations. Despite their pronounce effect, very little considerations are usually given to their values, which are often determined rather arbitrarily. Generally, well-defined methodologies for tuning these parameters is overlooked. In this paper, a new methodology is proposed for analyzing the kinetic parameters' sensitivity to the power spectra calculations and for fine tuning of its numerical parameters in order to evaluate and reduce the associated uncertainty. Regarding the Feynman-Y method, the fitting models include a single-mode prompt reactivity model and a multi-mode delayed reactivity model. A direct derivation of the integral parameters (ρ and β_(eff)) is performed using a novel approach, in which the parameters are simultaneously considered as degrees of freedom within the curve fitting procedure. This novel approach enables a simultaneous direct estimation of β_(eff) and the absolute reactivity p, independent of prior reactivity calibrations, e.g. rod-drop or stable period analysis.
机译:实施Cohn-α和Feynman-Y方法来分析MINERVE零功率反应堆中MAESTRO堆芯的临界和亚临界构型,以测量其整体动力学参数,即有效的延迟中子分数β_(eff)和迅速的中子产生。时间A,除了绝对反应性ρ。研究并实施了各种方法来获得检测器读数的方差均值曲线和互相关功率谱密度(Cohn-α)。关于Cohn-α法,表明所获得的动力学参数对功率谱计算中使用的数值参数高度敏感。尽管它们具有明显的作用,但通常很少考虑它们的值,这些值通常是相当随意地确定的。通常,忽略了用于调整这些参数的明确定义的方法。在本文中,提出了一种新的方法来分析动力学参数对功率谱计算的敏感性,并对其数值参数进行微调,以评估和减少相关的不确定性。关于Feynman-Y方法,拟合模型包括单模式快速反应模型和多模式延迟反应模型。积分参数(ρ和β_(eff))的直接推导是使用一种新颖的方法进行的,在该方法中,参数同时被视为曲线拟合过程中的自由度。这种新颖的方法使得能够同时直接估计β_(eff)和绝对反应性p,而与先前的反应性校准(例如标准方法)无关。落杆分析或稳定期分析。

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