Adjoint Importance Monte Carlo Simulation for Gamma Ray Deep Penetration Problem

Monte Carlo Methods and Applications

Volumn 3, Issue 3, 1997, Pages 241-250

  Borisov, N M ^a   Panin, M P ^a  

^a NATIONAL RESEARCH NUCLEAR UNIVERSITY MEPHI   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040172289     PISSN: 09299629     EISSN: 15693961     Source Type: Journal    
DOI: 10.1515/mcma.1997.3.3.241     Document Type: Article

References (8)

1. Marchuk, G.I., Orlov, V.V. On the Adjoint Functions Theory. In: Neutron Physics. Edited by G.A.Krupchitsky. Moscow, Atomizdat, 1961, p. 30–45 (in Russian).
2. Irving, D.C.The Adjoint Boltzmann Equation and Its Simulation by Monte Carlo. Nuclear Engineering and Design. 15 (1971), 273–292.
3. Stevens, P.N. Importance Function Biasing of the Deep Penetration Monte Carlo Calculation. Nuclear Technology / Fusion, 5 (1984), 109–114.
4. Yermakov, S.M., Mikhailov, G.A. Statistic Simulation. Nauka, Moscow, 1982 (in Russian).
5. Goldstein, H., Wilkins, J. Calculations of the Penetration of Gamma Rays. USAEC, Rept. NYO-3075. June 30, 1954.
6. Khisamutdinov, A.I. On Usage of Importance Function in Monte Carlo Splitting Methods. VI Conference on Monte Carlo Methods in Computational Mathematics and Mathematical Physics. Novosibirsk, April 1979, p.140–146 (in Russian).
7. Koblinger, L. A New Energy Sampling Method for Monte Carlo Simulation of the Adjoint Transport Equation.-KFKI-76–65, Budapest-76.
8. Chilton, A.B., Eisenhauer, C.M., Simmons, G.L. Photon Point Source Buildup Factors for Air, Water and Iron. Nuclear Science and Engineering. 73 (1980), N1, 97–107.