TY - GEN
T1 - Adjoint equation of nodal green's function method
AU - Li, Fu
AU - Wang, Yaqi
AU - Luo, Zhengpei
AU - Liu, Wenfeng
AU - Han, Song
N1 - Publisher Copyright:
© PHYSOR 2002.All right reserved.
PY - 2002
Y1 - 2002
N2 - Adjoint neutronics equation is frequently referenced in perturbation analysis and higher order harmonics calculation. For modern nodal method, there are two types of adjoint equations, that's is the physical adjoint equation and the mathematical adjoint equation. For each type of nodal equations, the definition and solution strategy for forward equation is different, so the definition and solution strategy for adjoint equation is also different. Taking Nodal Green's Function Method (NGFM) as an example, the physical adjoint equation and mathematical equation is totally different, the mathematical adjoint equation is required for physical analysis, and the solution of the mathematical adjoint equation requires special strategy. The numerical result about the solution of the mathematical adjoint equation, the applications of the mathematical adjoint into the perturbation analysis and the higher order harmonics calculation proves the importance and success of definition and solution of the mathematical adjoint equation of NGFM.
AB - Adjoint neutronics equation is frequently referenced in perturbation analysis and higher order harmonics calculation. For modern nodal method, there are two types of adjoint equations, that's is the physical adjoint equation and the mathematical adjoint equation. For each type of nodal equations, the definition and solution strategy for forward equation is different, so the definition and solution strategy for adjoint equation is also different. Taking Nodal Green's Function Method (NGFM) as an example, the physical adjoint equation and mathematical equation is totally different, the mathematical adjoint equation is required for physical analysis, and the solution of the mathematical adjoint equation requires special strategy. The numerical result about the solution of the mathematical adjoint equation, the applications of the mathematical adjoint into the perturbation analysis and the higher order harmonics calculation proves the importance and success of definition and solution of the mathematical adjoint equation of NGFM.
KW - Higher order harmonics
KW - Mathematical adjoint equations
KW - Nodal Green's function method
KW - Perturbation theory
KW - Physical adjoint equation
UR - https://www.scopus.com/pages/publications/85104056728
M3 - Conference contribution
AN - SCOPUS:85104056728
T3 - Proceedings of the PHYSOR 2002 - International Conference on the New Frontiers of Nuclear Technology : Reactor Physics, Safety and High-Performance Computing - The ANS 2002 RPD Topical Meeting
BT - Proceedings of the PHYSOR 2002 - International Conference on the New Frontiers of Nuclear Technology
PB - American Nuclear Society
T2 - 2002 International Conference on the New Frontiers of Nuclear Technology : Reactor Physics, Safety and High-Performance Computing, PHYSOR 2002
Y2 - 7 October 2002 through 10 October 2002
ER -