A class of asymptotic-preserving schemes for kinetic equations and related problems with stiff sources
Authors:
- Francis FilbetFFFrancis Filbet
- Shi JinSJShi Jin
Top Cited Papers
- 1 October 2010
- journal article
- research article
- Published by Elsevier in Journal of Computational Physics
- Vol. 229 (20) , 7625-7648
Abstract
No abstract availableKeywords
All Related Versions
This publication has 43 references indexed in Scilit:
- High order resolution of the Maxwell–Fokker–Planck–Landau model intended for ICF applicationsJournal of Computational Physics, 2009
- Asymptotic behaviour of a finite-volume scheme for the transient drift-diffusion modelIMA Journal of Numerical Analysis, 2007
- Accurate numerical methods for the collisional motion of (heated) granular flowsJournal of Computational Physics, 2005
- Transition from Kinetic theory to macroscopic fluid equations: A problem for domain decomposition and a source for new algorithmsTransport Theory and Statistical Physics, 2000
- Asymptotic L^1-decay of solutions of the porous medium equation to self-similarityIndiana University Mathematics Journal, 2000
- The relaxation schemes for systems of conservation laws in arbitrary space dimensionsCommunications on Pure and Applied Mathematics, 1995
- Hyperbolic conservation laws with stiff relaxation terms and entropyCommunications on Pure and Applied Mathematics, 1994
- Fully-discrete numerical transfer in diffusive regimesTransport Theory and Statistical Physics, 1993
- Fluid dynamic limits of kinetic equations. I. Formal derivationsJournal of Statistical Physics, 1991
- A Model for Collision Processes in Gases. I. Small Amplitude Processes in Charged and Neutral One-Component SystemsPhysical Review B, 1954