Article
Open Access
Finite Difference Schemes for Convection-diffusion Problems with a Concentrated Source and a Discontinuous Convection Field
Published/Copyright:
January 1, 2001
Received: 2001-12-05
Revised: 2002-03-05
Accepted: 2002-03-14
Published Online: 2001
Published in Print: 2001
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- High-order Time-accurate Schemes for Singularly Perturbed Parabolic Convection-diffusion Problems with Robin Boundary Conditions
- Geometric Convergence of Iterative Methods for a Problem with M-matrices and Diagonal Multivalued Operators
- Finite Difference Schemes for Convection-diffusion Problems with a Concentrated Source and a Discontinuous Convection Field
- The Maximum Principle and Some of Its Applications
- Amrvac: a Multidimensional Grid-adaptive Magnetofluid Dynamics Code
Keywords for this article
convection-diffusion;
upwind scheme;
singular perturbation;
Shishkin mesh;
Bakhvalov mesh;
concentrated source
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- High-order Time-accurate Schemes for Singularly Perturbed Parabolic Convection-diffusion Problems with Robin Boundary Conditions
- Geometric Convergence of Iterative Methods for a Problem with M-matrices and Diagonal Multivalued Operators
- Finite Difference Schemes for Convection-diffusion Problems with a Concentrated Source and a Discontinuous Convection Field
- The Maximum Principle and Some of Its Applications
- Amrvac: a Multidimensional Grid-adaptive Magnetofluid Dynamics Code
