We present a post-processing technique for the mimetic finite difference solution of diffusion problems in mixed form. Our postprocessing method yields a piecewise linear approximation of the scalar variable that is second-order accurate in the L 2 -norm on quite general polyhedral meshes, including
✦ LIBER ✦
Local flux mimetic finite difference methods
✍ Scribed by Konstantin Lipnikov; Mikhail Shashkov; Ivan Yotov
- Book ID
- 105879050
- Publisher
- Springer-Verlag
- Year
- 2008
- Tongue
- English
- Weight
- 579 KB
- Volume
- 112
- Category
- Article
- ISSN
- 0029-599X
No coin nor oath required. For personal study only.
📜 SIMILAR VOLUMES
Flux reconstruction and solution post-pr
✍
Andrea Cangiani; Gianmarco Manzini
📂
Article
📅
2008
🏛
Elsevier Science
🌐
English
⚖ 402 KB
Mimetic Finite Difference Methods for Di
✍
J. Hyman; J. Morel; M. Shashkov; S. Steinberg
📂
Article
📅
2002
🏛
Springer
🌐
English
⚖ 159 KB
The Orthogonal Decomposition Theorems fo
✍
Hyman, James M.; Shashkov, Mikhail
📂
Article
📅
1999
🏛
Society for Industrial and Applied Mathematics
🌐
English
⚖ 528 KB
Superconvergence of the Velocity in Mime
✍
Berndt, M.; Lipnikov, K.; Shashkov, M.; Wheeler, M. F.; Yotov, I.
📂
Article
📅
2005
🏛
Society for Industrial and Applied Mathematics
🌐
English
⚖ 252 KB
Positivity-preserving, flux-limited fini
✍
Robert J. MacKinnon; Graham F. Carey
📂
Article
📅
2003
🏛
John Wiley and Sons
🌐
English
⚖ 281 KB
## Abstract A new class of positivity‐preserving, flux‐limited finite‐difference and Petrov–Galerkin (PG) finite‐element methods are devised for reactive transport problems.The methods are similar to classical TVD flux‐limited schemes with the main difference being that the flux‐limiter constraint
A mortar mimetic finite difference metho
✍
Markus Berndt; Konstantin Lipnikov; Mikhail Shashkov; Mary F. Wheeler; Ivan Yoto
📂
Article
📅
2005
🏛
Springer-Verlag
🌐
English
⚖ 310 KB