TY - JOUR
T1 - A new hexagonal-Z nodal SN method in SARAX code system
AU - Wang, Yongping
AU - Xu, Zhitao
AU - Zheng, Youqi
AU - Wu, Hongchun
N1 - Publisher Copyright:
© 2020 Elsevier Ltd
PY - 2020/9/1
Y1 - 2020/9/1
N2 - Multigroup transport calculation has become the preferred choice instead of diffusion calculation in the fast reactor core analysis due to the strong anisotropy in hard spectrum. Thus, a stable and efficient transport solver is crucial for fast reactor core-analysis. In this paper, a new hexagonal-Z nodal SN method is proposed. The advantages (improvements) mainly include a more stable and efficient nodal response relation, a simple but effective method for the high-order transverse leakages treatment, the acceleration methods, and the hybrid parallelization. Based on the algorithms, a code named DNTH has been developed in the SARAX code system. Three fast reactor cores including the small-size KNK-2 core, the medium-size CEFR core and the large-size BN-600 core were calculated. The numerical results showed that good accuracy could be achieved by the method, and the efficiency was obviously improved thanks to its stable convergence performance, the acceleration methods and the parallel schemes.
AB - Multigroup transport calculation has become the preferred choice instead of diffusion calculation in the fast reactor core analysis due to the strong anisotropy in hard spectrum. Thus, a stable and efficient transport solver is crucial for fast reactor core-analysis. In this paper, a new hexagonal-Z nodal SN method is proposed. The advantages (improvements) mainly include a more stable and efficient nodal response relation, a simple but effective method for the high-order transverse leakages treatment, the acceleration methods, and the hybrid parallelization. Based on the algorithms, a code named DNTH has been developed in the SARAX code system. Three fast reactor cores including the small-size KNK-2 core, the medium-size CEFR core and the large-size BN-600 core were calculated. The numerical results showed that good accuracy could be achieved by the method, and the efficiency was obviously improved thanks to its stable convergence performance, the acceleration methods and the parallel schemes.
KW - Discrete Ordinates Nodal Method
KW - Fast Reactor
KW - Hexagonal
KW - Parallelization
UR - https://www.scopus.com/pages/publications/85084146837
U2 - 10.1016/j.anucene.2020.107546
DO - 10.1016/j.anucene.2020.107546
M3 - 文章
AN - SCOPUS:85084146837
SN - 0306-4549
VL - 144
JO - Annals of Nuclear Energy
JF - Annals of Nuclear Energy
M1 - 107546
ER -