RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES

Owing to its ability to handle arbitrary geometry and high computation efficiency, subgroup method is a widely used resonance self-shielding method. Ordinarily, the subgroup parameters are generated from homogenous resonance integral tables, and then can be used to calculate heterogeneous problems v...

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Main Authors: Xia Fan, Wu Hongchun, Li Yunzhao, Yang Jiewei
Format: Article
Language:English
Published: EDP Sciences 2021-01-01
Series:EPJ Web of Conferences
Subjects:
Online Access:https://www.epj-conferences.org/articles/epjconf/pdf/2021/01/epjconf_physor2020_03007.pdf
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spelling doaj-496464b7e419416d93b41406b4e3fd712021-08-02T16:01:01ZengEDP SciencesEPJ Web of Conferences2100-014X2021-01-012470300710.1051/epjconf/202124703007epjconf_physor2020_03007RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIESXia FanWu HongchunLi YunzhaoYang JieweiOwing to its ability to handle arbitrary geometry and high computation efficiency, subgroup method is a widely used resonance self-shielding method. Ordinarily, the subgroup parameters are generated from homogenous resonance integral tables, and then can be used to calculate heterogeneous problems via the equivalence theory. However, it cannot provide accurate results especially for the plate-type assemblies with strong heterogeneity. What’s more, the fuel enrichment in plate-type assemblies is relatively much higher than the common rod-type ones. As a result, the resonance interference effect in plate-type fuels is particularly intense. To solve this problem and to provide accurate effective self-shielded cross-sections for plate-type fuel assemblies, 1-D plate problems are used to generate subgroup parameters. In order to deal with resonance interference, the resonance interference factors are generated by equivalent homogenous problems solved by 0-D hyperfine group solver. To avoid the computational burden caused by too many hyperfine group calculations, the importance of resonance isotopes is calculated in advance to select important resonance isotopes. Important and non-important ones are handled by different ways respectively. JRR-3M plate-type assemblies are used to test the newly method. Numerical results show that the relative errors of effective self-shielded cross-sections are generally less than 1.5% compared with the reference.https://www.epj-conferences.org/articles/epjconf/pdf/2021/01/epjconf_physor2020_03007.pdfplate-type assemblysubgroup methodresonance interference factors
collection DOAJ
language English
format Article
sources DOAJ
author Xia Fan
Wu Hongchun
Li Yunzhao
Yang Jiewei
spellingShingle Xia Fan
Wu Hongchun
Li Yunzhao
Yang Jiewei
RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
EPJ Web of Conferences
plate-type assembly
subgroup method
resonance interference factors
author_facet Xia Fan
Wu Hongchun
Li Yunzhao
Yang Jiewei
author_sort Xia Fan
title RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
title_short RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
title_full RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
title_fullStr RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
title_full_unstemmed RESONANCE SELF-SHIELDING CALCULATION FOR PLATE-TYPE FUEL ASSEMBLIES
title_sort resonance self-shielding calculation for plate-type fuel assemblies
publisher EDP Sciences
series EPJ Web of Conferences
issn 2100-014X
publishDate 2021-01-01
description Owing to its ability to handle arbitrary geometry and high computation efficiency, subgroup method is a widely used resonance self-shielding method. Ordinarily, the subgroup parameters are generated from homogenous resonance integral tables, and then can be used to calculate heterogeneous problems via the equivalence theory. However, it cannot provide accurate results especially for the plate-type assemblies with strong heterogeneity. What’s more, the fuel enrichment in plate-type assemblies is relatively much higher than the common rod-type ones. As a result, the resonance interference effect in plate-type fuels is particularly intense. To solve this problem and to provide accurate effective self-shielded cross-sections for plate-type fuel assemblies, 1-D plate problems are used to generate subgroup parameters. In order to deal with resonance interference, the resonance interference factors are generated by equivalent homogenous problems solved by 0-D hyperfine group solver. To avoid the computational burden caused by too many hyperfine group calculations, the importance of resonance isotopes is calculated in advance to select important resonance isotopes. Important and non-important ones are handled by different ways respectively. JRR-3M plate-type assemblies are used to test the newly method. Numerical results show that the relative errors of effective self-shielded cross-sections are generally less than 1.5% compared with the reference.
topic plate-type assembly
subgroup method
resonance interference factors
url https://www.epj-conferences.org/articles/epjconf/pdf/2021/01/epjconf_physor2020_03007.pdf
work_keys_str_mv AT xiafan resonanceselfshieldingcalculationforplatetypefuelassemblies
AT wuhongchun resonanceselfshieldingcalculationforplatetypefuelassemblies
AT liyunzhao resonanceselfshieldingcalculationforplatetypefuelassemblies
AT yangjiewei resonanceselfshieldingcalculationforplatetypefuelassemblies
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