AnS2Synthetic Acceleration Scheme for the One-DimensionalSnEquations with Linear Discontinuous Spatial Differencing-Reference-Cited by-同舟云学术

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AnS2Synthetic Acceleration Scheme for the One-DimensionalSnEquations with Linear Discontinuous Spatial Differencing

Published:1989-04 Issue:4 Volume:101 Page:341-351
ISSN:0029-5639
Container-title:Nuclear Science and Engineering
language:en
Short-container-title:Nuclear Science and Engineering

Author:

Lorence Leonard J.¹,Morel J. E.²,Larsen Edward W.³

Affiliation:

1. Sandia National Laboratories, Simulation Theory Division, 1231 Albuquerque, New Mexico 87115

2. Los Alamos National Laboratory, Applied Theoretical Physics Division Los Alamos, New Mexico 87545

3. The University of Michigan, Department of Nuclear Engineering Ann Arbor, Michigan 48109

Publisher

Informa UK Limited

Subject

Nuclear Energy and Engineering

Link

https://www.tandfonline.com/doi/pdf/10.13182/NSE89-A23623

Reference12 articles.

1. The Effectiveness of Acceleration Techniques for Iterative Methods in Transport Theory

2. Diffusion Synthetic Acceleration Methods for the Diamond-Differenced Discrete-Ordinates Equations

3. Fokker-Planck Calculations Using Standard Discrete Ordinates Transport Codes

4. A Synthetic Acceleration Method for Discrete Ordinates Calculations with Highly Anisotropic Scattering

5. Unconditionally Stable Diffusion-Synthetic Acceleration Methods for the Slab Geometry Discrete Ordinates Equations. Part I: Theory

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1. Reduced order model enhanced source iteration with synthetic acceleration for parametric radiative transfer equation;Journal of Computational Physics;2024-11

2. S2 synthetic acceleration and positivity-preserving schemes for solving the neutron transport equation;Communications in Nonlinear Science and Numerical Simulation;2024-10

3. A Reduced Basis Method for Radiative Transfer Equation;Journal of Scientific Computing;2022-02-20

4. Impact of Angular and Spatial Source Distribution Approximations on Convergence Performance of Nonlinear Acceleration Methods for MOC in Slab Geometry;Nuclear Science and Engineering;2021-11-08

5. A KP 1 Scheme for Acceleration of Inner Iterations for the Transport Equation in Two-Dimensional Geometries Consistent with Nodal Schemes;Computational Mathematics and Mathematical Physics;2021-06

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