[1] 胡永明, 赵险峰. 第二类边界条件先进格林函数节块法[J]. 清华大学学报, 1998, 38(4): 17-21.(Hu Yongming, Zhao Xianfeng. Advanced nodal Green’s function method on Neumann boundary condition. Journal of Tsinghua University, 1998,38(4): 17-21)

[2] Smith K S. An analytic nodal method for solving the two-group multidimensional, static and transient neutron diffusion equations[D]. Cambridge: Massachusetts Institute of Technology, 1979.

[3] Chao Y A. Theory and performance of the fast-running multidimensional pressurized water reactor kinetics code, SPNOVA-K[J]. Nuclear Science and Engineering, 1989, 103(4): 415-419.

[4] Zimin V G, Ninokata H. Nodal neutron kinetics model based on nonlinear iteration procedure for LWR analysis[J]. Annals of Nuclear Energy, 1998, 25(8): 507-528.

[5] 赵文博. 瞬态节块格林函数方法及其与热工-水力耦合研究[D]. 北京: 清华大学, 2012.( Zhao Wenbo. Study on transient nodal Green’s function method and coupled method with thermal-hydraulic. Beijing: Tsinghua University, 2012)

[6] Aboanber A E, Hamada Y M. Generalized Runge-Kutta method for two- and three-dimensional space-time diffusion equations with a variable time step[J]. Annals of Nuclear Energy, 2008, 35: 1024-1040.

[7] Aviles B N. Development of a variable time-step transient NEM code: SPANDEX[J]. Transactions of American Nuclear Society, 1993, 68: 425-427.

[8] 廖承奎. 三维节块中子动力学方程组的数值解法及物理与热工-水力耦合瞬态过程的数值计算的研究[D]. 西安: 西安交通大学, 2002.(Liao Chengkui. Study on numerical method for three dimensional nodal space-time neutron kinetics equations and coupled neutronic/thermal-hydraulic core transient analysis. Xi’an : Xi’an Jiaotong University, 2002)

[9] Sutton T M, Aviles B N. Diffusion theory methods for spatial kinetics calculations[J]. Progress in Nuclear Energy, 1995, 30(2): 119-182.

[10] Brega E, Pasquantonio F D, Salina E. Computation accuracy and efficiency of a coarse-mesh analytic nodal method for LWR transient problems, in comparison with a space-time synthesis method[J]. Annals of Nuclear Energy, 1981, 8: 509-524.