[1] HANG Xudeng, HONG Zhenying, LI Shuanggui, et al. Deterministic numerical methods for particle transport equations[J]. Chinese Journal of Computational Physics, 2014, 31(2):127-154. [2] LIU Xiongguo, DENG Li, HU Zehua, et al. Simulation of VENUS-III benchmark experiment by JMCT Monte Carlo code[J]. Chinese Journal of Computational Physics, 2016, 33(5):570-580. [3] DENG Li, SHI Dunfu, LI Gang. Key technologies of coupling for multiphysics in numerical reactor[J]. Chinese Journal of Computational Physics, 2016, 33(6):631-638. [4] BRANTLEY P S, LARSEN E W. The simplified P3 approximation[J]. Nuclear Science and Engineering, 2000, 134:1-21. [5] DOWNAR T, LEE D, XU Y. PARCS v2.6 U.S.NRC core neutronics simulator theory manual[R]. School of Nuclear Engineering Purdue University, 2004. [6] PAN Qingquan, LU Haoliang, LI Dongsheng, et al. The differences between the two forms of semi-analytical nodal methods on solving the third-order simplified spherical harmonics method equations[J]. Journal of Nuclear Engineering and Radiation Science, 2018, 4(021008):1-6. [7] LI Yunzhao, WU Hongchun, CAO Liangzhi, et al. Nodal SP3 method for solving neutron transport equation[J]. Nuclear Power Engineering, 2010, 31(S2):73-91. [8] LI Zhiyong. Semi-analytic nodal methods for neutron transport SP3 equation[J]. Chinese Nuclear Science and Engineering, 2012, 32(1):8-15. [9] ZIMIN V G, NINOKATA H, POGOSBEKYAN L R. Polynomial and semi-analytic nodal methods for nonlinear iteration procedure[C]. Proc Int Conf Phys Nucl Sci Tech (PHYSOR-98), Long Island, NY, October 5-8, 1998:994-1002. [10] LI Zhiyong. Semi-analytic nodal methods and numerical analysis for neutron diffusion hexagonal based on conformal mapping[J]. Chinese Nuclear Science and Engineering, 2014, 34(1):16-22. [11] MULLER E Z, WEISS Z J. Benchmarking with the multigroup diffusion high-order response matrix method[J]. Annals of Nuclear Energy, 1991, 18(9):535-544. |