About this document
Mimetic Discretization Convergence Analysis by Suresh Kumar Mukhiya is a document available to read on EtoBox.
The document discusses the convergence of mimetic discretization methods for solving Laplace equations on rough grids. It introduces the topic, stating that mimetic finite-difference methods have been shown to converge to the continuum solution and gradient at a first-order rate on logically rectangular grids with convex cells. The conclusion restates this finding. References are listed but not described.
- Author
- Suresh Kumar Mukhiya
- Language
- EN