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Nuclear Science and Engineering Volume 193, 2019 - Issue 12
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Technical Papers

The Asymptotic Diffusion Limit of Numerical Schemes for the SN Transport Equation

Dean WangThe Ohio State University, 201 West 19th Avenue, Columbus, Ohio43210Correspondence[email protected]
ORCID Iconhttps://orcid.org/0000-0001-5387-9133
ORCID Icon
Pages 1339-1354 | Received 29 Apr 2019, Accepted 27 Jun 2019, Published online: 29 Jul 2019

Citations (6)

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Read on this site (2)

Dean Wang. (2023) On Solution Regularity of the Two-Dimensional Radiation Transfer Equation and Its Implication on Numerical Convergence. Journal of Computational and Theoretical Transport 52:6, pages 452-474.
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Dean Wang & Tseelmaa Byambaakhuu. (2021) A New Proof of the Asymptotic Diffusion Limit of the S Neutron Transport Equation. Nuclear Science and Engineering 195:12, pages 1347-1358.
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Articles from other publishers (4)

Yupeng Ren, Yulong Xing, Dean Wang & Jianxian Qiu. (2022) High Order Asymptotic Preserving Hermite WENO Fast Sweeping Method for the Steady-State $$S_{N}$$ Transport Equations. Journal of Scientific Computing 93:1.
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Joshua Rocheleau & Dean Wang. (2022) An analytical nodal method for solving the S transport equation in 2-D Cartesian geometry. Progress in Nuclear Energy 147, pages 104167.
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Dean Wang. (2022) On a characteristic method for the S neutron transport equation. Annals of Nuclear Energy 165, pages 108670.
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Bahram R. Maleki, Sedat Goluoglu & Mehmet Tombakoglu. (2021) Time-dependent Green's function generation with Monte Carlo for transient analysis of source-driven systems. Progress in Nuclear Energy 137, pages 103744.
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