Discrete Symmetries of the Linear Boltzmann equation

References

• When the considered region V is a cell in a reactor, this approximation is justified by the small size. In some particular cases this approximation results in good accuracy even if region V is as large as a WWER (BBεP) 440 cassette or a high temperature gas cooled reactor (HTGR) assembly
   Google Scholar
• Theophilou , A. and Tsilimigras , P. 1969 . Nukleonik , 12 : 280
   Google Scholar
• Makai , M. 1984 . Nucl. Sci. Eng. , 86 : 302
   Web of Science ®Google Scholar
• 1977 . Benchmark Problem Book , Argonne National Laboratory . ANL-7416, Suppl. 2
   Google Scholar
• van Binnebeek , J. J. 1973 . J. Nucl. Energy , 27 : 449
   Google Scholar
• van Binnebeek , J. J. 1974 . Nucl. Sci. Eng. , 54 : 341
   Google Scholar
• Case , K. M. and Zweifel , P. F. 1967 . Linear Transport Theory , Reading, Mass : Addison-Wesley Publishing Company, Inc. .
   Google Scholar
• Makai , M. 1984 . Nucl. Sci. Eng. , 86 : 319
   Web of Science ®Google Scholar
• Makai , M. Symmetries Applied to the Transport and Diffusion Equations . Proc. Topl. Mtg. on Advances in Reacton Physics and Core Thermal Hydraulics . Kiamesha Lake, N.Y.. Vol. 2 , pp. 684
   Google Scholar
• Gadó , J. 1984 . Ann. Nucl. Energy , 11 : 559
   Web of Science ®Google Scholar
• Falicov , L. M. 1966 . Group Theory and its Applications , Chicago : Univ. of Chicago Press .
   Google Scholar
• Duderstadt , J. J. and Martin , W. R. 1979 . Transport Theory , New York : Wiley and Sons .
   Google Scholar
• Makai , M. 1982 . Nucl. Sci. Eng. , 82 : 338
   Web of Science ®Google Scholar
• Henry , A. F. 1978 . Reactor Theory and Power Reactors , International Atomic Energy Agency . IAEA-SMR-44, ICTP Trieste
   Google Scholar
• Finnemann , H. 1977 . Atomkernenergie , 30 : 123
   Google Scholar
• Maeder , C. 1978 . “ A Nodal Diffusion Method with Legendre Polynomials ” . In Proc. of Advances in Reactor Physics , 121 Gattlinburg : American Nuclear Society . Conf-780401
   Google Scholar
• Larsen , E. W. 1979 . “ A Homogenized Multigroup Diffusion Theory for the Neutron Transport Equation ” . In Proc. Computing Methods in Applied Sciences and Engineering 1977 , Vol. I , 357 Berlin : Springer Verlag .
   Google Scholar
• Benoist , P. 1964 . Theorie due coefficient de diffusion des neutrons dans une reseau comportant des cavités CEA-R-2278 , Saclay : Centre d'Etudes Nucleaires .
   Google Scholar
• Bonalumi , R. A. 1981 . Nucl. Sci. Eng. , 77 : 219
   Web of Science ®Google Scholar
• Deniz , V. 1978 . A New Consistent Definition of the Homogenized Diffusion Coefficient of a Lattice, BARC-989 , Bombay : Bhabha Atomic Research Center .
   Google Scholar
• Williams , M. M.R. 1971 . Atomkernenergie , 18 : 31
   Google Scholar
• Gelbard , E. M. 1974 . Nucl. Sci. Eng. , 54 : 327
   Web of Science ®Google Scholar
• Hughes , R. P. and Larsen , E. W. 1980 . Nucl. Sci. Eng. , 73 : 274
   Google Scholar
• Weinberg , A. M. and Schweinler , H. C. 1948 . Phys. Rev. , 74 : 851
   Web of Science ®Google Scholar
• Nelkin , M. 1960 . Nucl. Sci. Eng. , 7 : 210
   Web of Science ®Google Scholar