Improving PWR core simulations by Monte Carlo uncertainty analysis and Bayesian inference. (September 2016)

• Record Type: Journal Article
• Authors: Castro, E.; Ahnert, C.; Buss, O.; García-Herranz, N.; Hoefer, A.; Porsch, D.
• Is Part Of: Annals of nuclear energy. Volume 95(2016:Sep.)
• Page Start: 148
• Page End: 156
• Publication Date: 2016-09
• Subjects: Uncertainty analysis -- Nuclear data -- Monte Carlo methods -- PWR core analysis -- Bayesian inference; Nuclear energy -- Periodicals; Nuclear engineering -- Periodicals; 621.4805
• DOI: 10.1016/j.anucene.2016.05.007
• Languages: English
• ISSNs: 0306-4549

Abstract

Highlights: The application of the MOCABA Bayesian inference model is verified in a PWR core. Measurements and predictions of a previous cycle improve subsequent simulations. Uncertainty in the boron concentration is reduced by one order of magnitude. Non perturbative nuclear data updating is also performed. Abstract: The Monte Carlo-based Bayesian inference model MOCABA is applied to the prediction of reactor operation parameters of a PWR nuclear power plant. In this non-perturbative framework, high-dimensional covariance information describing the uncertainty of microscopic nuclear data is combined with measured reactor operation data in order to provide statistically sound, well founded uncertainty estimates of integral parameters, such as the boron letdown curve and the burnup-dependent reactor power distribution. The performance of this methodology is assessed in a blind test approach, where we use measurements of a given reactor cycle to improve the prediction of the subsequent cycle. As it turns out, the resulting improvement of the prediction quality is impressive. In particular, the prediction uncertainty of the boron letdown curve, which is of utmost importance for the planning of the reactor cycle length, can be reduced by one order of magnitude by including the boron concentration measurement information of the previous cycle in the analysis. Additionally, we present first results of non-perturbative nuclear-data updating and show that predictions obtained with the updated libraries are consistent with those induced by Bayesian inference applied directly to the integral observables.