On the spectral Green's function-constant nodal method for fixed-source SN problems in 𝑿, 𝒀-geometry with arbitrary L'th-order anisotropic scattering
- 1. Universidade Federal Fluminense (UFF), Volta Redonda, RJ (Brazil)
Description
Presented here is an extension of the spectral Green's function-constant nodal (SGF-CN) method for the numerical solution of energy multigroup, fixed-source, discrete ordinates (SN) problems in X, Y geometry with arbitrary L'th-order of scattering anisotropy, provided L<N. This analytical coarse mesh method uses the multigroup SGF method for numerically solving the one-dimensional transverse-integrated SN nodal equations with constant approximations for the transverse leakage terms. The only approximations in the present version of the SGF-CN method occur in these transverse leakage terms, as the energy-group transfer scattering source terms are treated analytically within the offered method. Numerical results to typical model problems are given to illustrate the method's accuracy and to analyze the efficiency of the offered SGF-CN computer code for neutral particle transport calculations. (author)
Additional details
Publishing Information
- Journal Title
- Brazilian Journal of Radiation Sciences
- Journal Volume
- 8
- Journal Issue
- 3A
- Journal Page Range
- 18 p.
- ISSN
- 2319-0612
Conference
- Title
- 21. meeting on nuclear reactor physics and thermal hydraulics - ENFIR; 6. meeting on nuclear industry - ENIN
- Dates
- 21-25 Oct 2019
- Place
- Santos, SP (Brazil)
INIS
- Country of Publication
- Brazil
- Country of Input or Organization
- Brazil
- INIS RN
- 52032837
- Subject category
- S97: MATHEMATICAL METHODS AND COMPUTING;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- ANISOTROPY; DISCRETE ORDINATE METHOD; FINITE DIFFERENCE METHOD; GREEN FUNCTION; MULTIGROUP THEORY; NEUTRON TRANSPORT; NODAL EXPANSION METHOD; SCATTERING
- Descriptors DEC
- CALCULATION METHODS; FUNCTIONS; ITERATIVE METHODS; MATHEMATICAL SOLUTIONS; NEUTRAL-PARTICLE TRANSPORT; NEUTRON TRANSPORT THEORY; NUMERICAL SOLUTION; RADIATION TRANSPORT; TRANSPORT THEORY