Browsing Faculty of Mathematics and Natural Sciences by Subject "a priori error estimates"
Now showing items 1-1 of 1
-
A convergent mass conservative numerical scheme based on mixed finite elements for two-phase flow in porous media
(Research report, 2017)In this work we present a mass conservative numerical scheme for two-phase flow in porous media. The model for flow consists on two fully coupled, non-linear equations: a degenerate parabolic equation and an elliptic ...