Discrete version of the SHE asymptotics: multigroup neutron transport equations

DOI10.1063/1.1475346zbMath1060.82042OpenAlexW2057748066MaRDI QIDQ4832658

Thierry Goudon, Antoine Mellet

Publication date: 14 December 2004

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/ab913b32a39cbd44b61c8b906ef930ee58616622

Mathematics Subject Classification ID

Nuclear reactor theory; neutron transport (82D75)

Related Items (3)

On quantum extensions to classical spherical harmonics expansion/Fokker-Planck models ⋮ A COUPLED SPHERICAL HARMONICS EXPANSION MODEL FOR CONFINED PARTICLES ⋮ Numerical comparison between two spherical harmonics expansion models and a kinetic equation

Cites Work

• The nonaccretive radiative transfer equations: Existence of solutions and Rosseland approximation
• Boundary layers and homogenization of transport processes
• Diffusive limit for finite velocity Boltzmann kinetic models
• Homogenization of a spectral problem in neutronic multigroup diffusion.
• APPROXIMATION BY HOMOGENIZATION AND DIFFUSION OF KINETIC EQUATIONS
• Existence Theorems for the Linear, Space-inhomogeneous Transport Equation
• Averaging regularity results for PDEs under transversality assumptions
• Erratum
• Homogenization of Transport Equations
• Homogenization of the criticality spectral equation in neutron transport
• AN INFINITE SYSTEM OF DIFFUSION EQUATIONS ARISING IN TRANSPORT THEORY: THE COUPLED SPHERICAL HARMONICS EXPANSION MODEL
• On a hierarchy of macroscopic models for semiconductors

This page was built for publication: Discrete version of the SHE asymptotics: multigroup neutron transport equations