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Nuclear Science and Engineering Volume 186, 2017 - Issue 2
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Technical Papers

A Computationally Viable Version of the PN Method for Spheres

R. D. M. GarciaInstituto de Estudos Avançados, Trevo Cel. Av. José Alberto Albano do Amarante 1, 12228-001 São José dos Campos, São Paulo, BrazilCorrespondence[email protected]
,
C. E. SiewertNorth Carolina State University, Department of Mathematics, Raleigh, North Carolina27695
&
J. R. Thomas Jr.Virginia Polytechnic Institute and State University, Department of Mechanical Engineering, Blacksburg, Virginia24061
Pages 103-119 | Received 16 Sep 2016, Accepted 02 Nov 2016, Published online: 23 Mar 2017

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Read on this site (2)

D. C. Sahni. (2021) Density Transform Method for Particle Transport Problems in Spherical Geometry with Linearly Anisotropic Scattering. Journal of Computational and Theoretical Transport 50:4, pages 249-279.
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R. D. M. Garcia. (2018) On the P Method in Spherical Geometry: A Stable Solution for the Exterior of a Sphere. Journal of Computational and Theoretical Transport 47:4-6, pages 400-423.
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Articles from other publishers (3)

R.D.M. Garcia. (2021) Accurate spherical harmonics solutions for neutron transport problems in multi-region spherical geometry. Journal of Computational Physics 424, pages 109856.
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R.D.M. Garcia. (2020) A numerically stable spherical harmonics solution for the neutron transport equation in a spherical shell. Journal of Computational Physics 405, pages 109139.
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R.D.M. Garcia. (2017) A P N particular solution for the radiative transfer equation in spherical geometry. Journal of Quantitative Spectroscopy and Radiative Transfer 196, pages 155-158.
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