Convergence study of DGFEM SN based 2D/1D coupling method for solving neutron transport k-eigenvalue problems with Fourier analysis
Author:
Funder
National Natural Science Foundation of China
Natural Science Foundation of Beijing Municipality
Publisher
Elsevier BV
Subject
Nuclear Energy and Engineering
Reference24 articles.
1. Convergence study of variants of CMFD acceleration schemes for fixed source neutron transport problems in 2D cartesian geometry with Fourier analysis;Chan;Ann. Nucl. Energy,2019
2. Convergence study of CMFD and lpCMFD acceleration schemes for k-eigenvalue neutron transport problems in 2D cartesian geometry with Fourier analysis;Chan;Ann. Nucl. Energy,2019
3. Fourier convergence analysis of the rebalance methods for discrete ordinates transport equations in eigenvalue problems;Hong;Nucl. Sci. Eng.,2010
4. Fourier convergence analysis of the infinite homogeneous multigroup time-dependent Boltzmann transport equation using discrete ordinates formulation;Zhu;Nucl. Sci. Eng.,2017
5. Jain, L., Prabhakaran et al. 2021b. Convergence analysis of the non-linear CMFD schemes for acceleration of multi-group fixed source neutron transport calculations. Ann, Nucl. Energy 153, 2021.
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1. Fourier analysis of two-dimensional discrete ordinates method for solving multigroup neutron transport k-eigenvalue problems;Progress in Nuclear Energy;2024-10
2. Vectorial finite element method for neutron transport solving with preconditioning GMRES acceleration;Annals of Nuclear Energy;2024-05
3. Convergence Study of 2D Transport Method for Multigroup k-Eigenvalue Problems with High-Order Scattering Source Using Fourier Analysis;Nuclear Science and Engineering;2024-04-12
4. Incorporation of anisotropic scattering into Fourier moment expanded axial DGFEM SN based 2D/1D coupling method;Annals of Nuclear Energy;2023-11
5. Convergence study of traditional 2D/1D coupling method for k-eigenvalue neutron transport problems with Fourier analysis;Nuclear Engineering and Technology;2023-04
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