REFERENCES
- J. J. DUDERSTADT and W. R. MARTIN, Transport Theory, John Wiley and Sons, New York (1979).
- R. SANCHEZ and N. J. McCORMICK, “A Review of Neutron Transport Approximations,” Nucl. Sci. Eng., 80, 481 (1982).
- W. H. REED, T. R. HILL, F. W. BRINKLEY, and K. D. LATHROP, “TRIPLET, A Two-Dimensional Multigroup, Triangular Mesh, Planar Geometry, Explicit Transport Code,” LA-5428-MS, Los Alamos National Laboratory (1973).
- M. MORDANT, “ZEPHYR, A Code for Solving Neutron Transport Problems on Irregular Meshes in Two-Dimensional Geometries,” Proc. IAEA Specialists Mtg. Methods of Neutron Transport Theory in Reactor Calculations, Bologna, Italy, November 3–5, 1975, CONF-751152, International Atomic Energy Agency (1976).
- E. E. LEWIS and W. F. MILLER, Computational Methods of Neutron Transport, John Wiley and Sons, New York (1979).
- J. PITKARANTA, Transp. Theory Stat. Phys., 4, 1 (1975).
- W. R. MARTIN and J. J. DUDERSTADT, “Finite Element Solutions of the Neutron Transport Equation with Applications to Strong Heterogeneities,” Nucl. Sci. Eng., 62, 371 (1977).
- S. J. UKAI, Nucl. Sci. Technol., 9, 366 (1972).
- T. A. WAREING, J. M. McGHEE, J. E. MOREL, and S. D. PAUTZ, “Discontinuous Finite Element SN Methods on Three-Dimensional Unstructured Grids,” Nucl. Sci. Eng., 138, 256 (2001).
- S. D. PAUTZ, “An Algorithm for Parallel SN Sweeps on Unstructured Meshes,” Nucl. Sci. Eng., 140, 111 (2002).
- E. MASIELLO, “Résolution de l’équation du transport avec la méthode des caractéristiques et la méthode des éléments finis sur des maillages hétérogènes,” Thesis, Université d’Evry val d’Essonne (2004).
- J. E. MOREL and T. A. MANTEUFFEL, “An Angular Multigrid Acceleration Technique for Sn Equations with Highly Forward-Peaked Scattering,” Nucl. Sci. Eng., 107, 330 (1991).
- S. D. PAUTZ, “Discrete Ordinates Transport Methods for Problems with Highly Forward-Peaked Scattering,” PhD Thesis, Texas A&M University (1998).
- S. SANTANDREA and R. SANCHEZ, Ann. Nucl. Energy, 29, 323 (2002).
- K. ATKINSON and W. HAN, Theoretical Numerical Analysis, Springer, New York (2001).
- Y. SAAD, Iterative Methods for Sparse Linear Systems, Dover Publication, New York (2001).
- P. WESSELING, An Introduction to Multigrid Methods, John Wiley & Sons, New York (1991).
- J. E. MOREL, “A Hybrid Collocation-Galerkin-Sn Method for Solving the Boltzmann Transport Equation,” Nucl. Sci. Eng., 101, 72 (1989).
- R. SANCHEZ, L. MAO, and S. SANTANDREA, “Treatment of Boundary Conditions in Trajectory-Based Deterministic Transport Methods,” Nucl. Sci. Eng., 140, 23 (2002).
- J. STEPANEK and M. SEGEV, “Surface Current Double-Heterogeneous Multilayer Multicell Methodology,” Nucl. Sci. Eng., 108, 215 (1991).
- Benchmark on Deterministic Transport Calculation Without Spatial Homogenization, Organization for Economic Cooperation and Development (2003).
- P. LESAINT and P. A. RAVIART, “On a Finite Element Method for Solving the Neutron Transport Equation,” Mathematical Aspects of Finite Elements in Partial Differential Equations, C. DE BOOR, Ed., Academic Press, New York (1974).
- R. SANCHEZ, J. MONDOT, Z. STANKOVSKI, A. COSSIC, and I. ZMIJAREVIC, “APOLLO II: A User-Oriented, Portable, Modular Code for Multigroup Transport Assembly Calculations,” Nucl. Sci. Eng., 100, 352 (1988).
- M. L. ADAMS and E. W. LARSEN, Prog. Nucl. Energy, 3, 1, 159 (2002).
- S. D. PAUTZ, J. E. MOREL, and M. L. ADAMS, “An Angular Multigrid Acceleration Method for Sn Equations with Highly Forward-Peaked Scattering,” Proc. Int. Conf. Mathematics and Computation, Reactor Physics and Environmental Analyses in Nuclear Applications, Madrid, Spain, September 27–30, 1999, Vol. 1, p. 647, American Nuclear Society (1999).