10 - Propagation des rayonnements : méthodes et codes de calcul
341
Fishman G.S. (1995) Monte Carlo, Concepts, algorithms, and Applications (New York,
Springer).
French R.L., Wells M.B. (1964) An angle-Dependant Albedo for Fast Neutron Reflection
Calculations, Nuclear Science and Engineering, 19, 441.
Giffard F.-X. (2000) Développements utilisant des méthodes stochastiques et déterministes
pour l’analyse de systèmes nucléaires complexes, thèse de doctorat, Université Évry Val
d’Essone-INSTN/CEA, 2000, rapport CEA-R-5938.
Goldstein H., Wilkins J.E (1954) Calculation of the Penetration of γ Rays (NYO.3075,
USA).
Goudsmith S., Saunderson J.L. (1940a) Multiple Scattering of Electrons, Physical Review,
57, 24.
Goudsmith S., Saunderson J.L. (1940b) Multiple Scattering of Electrons II, Physical Review,
58, 36.
Haggmark L.G., Jones T.H., Scofield N.E., Gurney W.J. (1965) Differential Dose Rate
Measurements of bacscattered γ Rays from Concrete, Aluminium and Steel, Nuclear
Science and Engineering, 23, 138-149.
Halton J.H. (1970) A Retroscpective and Prospective Survey of the Monte Carlo Method,
SIAM Review, 12, 1-63.
Hammersley J.M., Handscomb D.C. (1967) Les Méthodes de Monte Carlo, Traduction F.
Rostand, Coll. Monographies (Dunod).
Harima Y. (1983) An Approximation of γ-Ray Buildup Factors by Modified Geometrical
Progression, Nuclear Science and Engineering, 83, 299.
Harima Y., Nishiwaki Y. (1972) An Approximation of γ-Ray Buildup Factors by Geometrical Progression, Nuclear Engeneering Design, 23, 209.
Harima Y., Sakamoto Y., Kurosawa N., Hirayama H. (2000) An Improved Approximation
Formula of γ Ray Buildup Factors for a Point Isotropic Source in Two-Layer Shields,
Proceedings of the 9th International Conference on Radiation Shielding, March 2000,
Tsukuba, Ibaraki, Japan, Journal of Nuclear Science and Technology, Supplement 1,
488-492.
Harima Y., Sakamoto Y., Tanaka S., Kawai M. (1986) Validity of the Geometric-Progression Formula in Approximating γ-Ray Buildup Factors, Nuclear Science and Engineering, 94, 24.
Hoogenboom J.E. (2004) Adjoint Monte Carlo, Lecture 2, Topic 2 Recent Developments
in Monte Carlo Methods and applications, Frederic Joliot Summer Scool in Reactor
Physics (Cadarache, France) August 17-26, 2004.
Irving D.C. (1970) The Adjoint Boltzmann Equation and its simulation by Monte Carlo,
ORNL-TM-2879.
Jaeger R.G. ed. (1968) Engineering Compendium on Radiation Shielding, (Springer-Verlag,
Berlin) ; vol. I, Shielding fundamentals and methods, pp. 280-329.
Jaeger R.G. ed. (1968) Engineering Compendium on Radiation Shielding, (Springer-Verlag,
Berlin) ; vol. I, Shielding fundamentals and methods, pp. 280-329 ; A. Foderaro, Point
Kernel Methods, chap., pp. 124-127 ; P. Blizard et al., Extended Radiation Sources –
Point Kernel Integrations, chap. 6, pp. 363-416.
341
Fishman G.S. (1995) Monte Carlo, Concepts, algorithms, and Applications (New York,
Springer).
French R.L., Wells M.B. (1964) An angle-Dependant Albedo for Fast Neutron Reflection
Calculations, Nuclear Science and Engineering, 19, 441.
Giffard F.-X. (2000) Développements utilisant des méthodes stochastiques et déterministes
pour l’analyse de systèmes nucléaires complexes, thèse de doctorat, Université Évry Val
d’Essone-INSTN/CEA, 2000, rapport CEA-R-5938.
Goldstein H., Wilkins J.E (1954) Calculation of the Penetration of γ Rays (NYO.3075,
USA).
Goudsmith S., Saunderson J.L. (1940a) Multiple Scattering of Electrons, Physical Review,
57, 24.
Goudsmith S., Saunderson J.L. (1940b) Multiple Scattering of Electrons II, Physical Review,
58, 36.
Haggmark L.G., Jones T.H., Scofield N.E., Gurney W.J. (1965) Differential Dose Rate
Measurements of bacscattered γ Rays from Concrete, Aluminium and Steel, Nuclear
Science and Engineering, 23, 138-149.
Halton J.H. (1970) A Retroscpective and Prospective Survey of the Monte Carlo Method,
SIAM Review, 12, 1-63.
Hammersley J.M., Handscomb D.C. (1967) Les Méthodes de Monte Carlo, Traduction F.
Rostand, Coll. Monographies (Dunod).
Harima Y. (1983) An Approximation of γ-Ray Buildup Factors by Modified Geometrical
Progression, Nuclear Science and Engineering, 83, 299.
Harima Y., Nishiwaki Y. (1972) An Approximation of γ-Ray Buildup Factors by Geometrical Progression, Nuclear Engeneering Design, 23, 209.
Harima Y., Sakamoto Y., Kurosawa N., Hirayama H. (2000) An Improved Approximation
Formula of γ Ray Buildup Factors for a Point Isotropic Source in Two-Layer Shields,
Proceedings of the 9th International Conference on Radiation Shielding, March 2000,
Tsukuba, Ibaraki, Japan, Journal of Nuclear Science and Technology, Supplement 1,
488-492.
Harima Y., Sakamoto Y., Tanaka S., Kawai M. (1986) Validity of the Geometric-Progression Formula in Approximating γ-Ray Buildup Factors, Nuclear Science and Engineering, 94, 24.
Hoogenboom J.E. (2004) Adjoint Monte Carlo, Lecture 2, Topic 2 Recent Developments
in Monte Carlo Methods and applications, Frederic Joliot Summer Scool in Reactor
Physics (Cadarache, France) August 17-26, 2004.
Irving D.C. (1970) The Adjoint Boltzmann Equation and its simulation by Monte Carlo,
ORNL-TM-2879.
Jaeger R.G. ed. (1968) Engineering Compendium on Radiation Shielding, (Springer-Verlag,
Berlin) ; vol. I, Shielding fundamentals and methods, pp. 280-329.
Jaeger R.G. ed. (1968) Engineering Compendium on Radiation Shielding, (Springer-Verlag,
Berlin) ; vol. I, Shielding fundamentals and methods, pp. 280-329 ; A. Foderaro, Point
Kernel Methods, chap., pp. 124-127 ; P. Blizard et al., Extended Radiation Sources –
Point Kernel Integrations, chap. 6, pp. 363-416.