A linear prolongation CMFD acceleration for two-dimensional discrete ordinate k-eigenvalue neutron transport calculation with pin-resolved mesh using discontinuous Galerkin finite element method-Reference-Cited by-同舟云学术

A linear prolongation CMFD acceleration for two-dimensional discrete ordinate k-eigenvalue neutron transport calculation with pin-resolved mesh using discontinuous Galerkin finite element method

Published:2021-05 Issue: Volume:154 Page:108103
ISSN:0306-4549
Container-title:Annals of Nuclear Energy
language:en
Short-container-title:Annals of Nuclear Energy

Author:

Chan Yimeng,Xiao Sicong

Funder

National Research Foundation Singapore

Publisher

Elsevier BV

Subject

Nuclear Energy and Engineering

Reference31 articles.

1. Theoretical Convergence Study of lpCMFD for fixed source neutron transport problems in 2D Cartesian Geometry;Chan;Trans. Am. Nucl. Soc.,2019

2. Implementation and Performance study of lpCMFD acceleration methods for multi-energy group k-eigenvalue neutron transport problems in hexagonal geometry;Chan;Ann. Nucl. Energy,2019

3. Convergence study of CMFD and lpCMFD acceleration schemes for k-eigenvalue neutron transport problems in 2-D Cartesian geometry with Fourier analysis;Chan;Ann. Nucl. Energy,2019

4. 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

5. Numerical stability analysis of lp-CMFD for the discrete ordinates neutron transport problem discretized with discontinuous Galerkin Finite Element Method;Chan;Ann. Nucl. Energy,2020

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1. Development of coarse mesh finite difference acceleration in the three-dimensional discrete-ordinates discontinuous finite element transport code TARS;Annals of Nuclear Energy;2024-06

2. Convergence study of traditional 2D/1D coupling method for k-eigenvalue neutron transport problems with Fourier analysis;Nuclear Engineering and Technology;2023-04