Analysis of a class of quasi-monotone and conservative semi-Lagrangian advection schemes
R Bermejo - Numerische Mathematik, 2001 - Springer
R Bermejo
Numerische Mathematik, 2001•SpringerWe analyze in the L^∞- norm a class of semi-Lagrangian advective schemes introduced by
the author and A. Staniforth in 1992 to improve the solution produced by numerical models
for weather prediction and climate studies that use semi-Lagrangian advective schemes.
The new quasi-monotone and conservative semi-Lagrangian schemes are L^∞- stable and
converge optimally when the solution is sufficiently smooth.
the author and A. Staniforth in 1992 to improve the solution produced by numerical models
for weather prediction and climate studies that use semi-Lagrangian advective schemes.
The new quasi-monotone and conservative semi-Lagrangian schemes are L^∞- stable and
converge optimally when the solution is sufficiently smooth.
Summary
We analyze in the norm a class of semi-Lagrangian advective schemes introduced by the author and A. Staniforth in 1992 to improve the solution produced by numerical models for weather prediction and climate studies that use semi-Lagrangian advective schemes. The new quasi-monotone and conservative semi-Lagrangian schemes are stable and converge optimally when the solution is sufficiently smooth.
Springer
Showing the best result for this search. See all results