|
Main characteristics |
| Spatial
discretization |
Finite volumes |
| Horizontal Grid |
Orthogonal |
| Vertical Grid |
Generic
coordinates |
| Computation
points distribution |
Arakawa C |
| Time
discretization |
ADI |
|
Forces discretization |
| Forces computed
explicitly |
Coriolis, tide
potential, baroclinic pressure gradient, atmosphere forcing (wind
stress and pressure), horizontal advection and diffusion of momentum |
| Forces computed
implicitly |
Barotropic
pressure gradient, bottom friction, vertical advection and diffusion
of momentum |
| Baroclinic
pressure spatial discretization |
Cartesian
referential (or z level referential) |
| Horizontal
advection of momentum |
 | Hybrid
(upwind + central differences) |
 | 2º order
upwind |
|
| Vertical
advection of momentum |
 | Hybrid (upwind + central
differences) |
|
| Diffusion of
momentum |
Central
differences |
|
Boundary conditions |
Barotropic
pressure gradient:
 | Water level |
 | Barotropic velocity |
|
 | Imposed |
 | Null
gradient |
 | Cycle |
 | Radiation
- Flather, 1976 |
 | Radiation
– Blumberg & Kantha, 1985 |
 | Flow
relaxation |
The last three boundary conditions use a reference
solution that can be imposed using two methodologies:
 | Input data
– the solution is imposed as model input data |
 | One way
nesting - the solution is compute by a courser grid model |
|
 | Baroclinic pressure
gradient: |
 | Baroclinic velocity |
 | Temperature and salinity |
|
 | Imposed |
 | Null
gradient |
 | Radiation
– Marchesiello et al., 2001
 | Celerity
constant |
 | Celerity
– Orlansky, 1976 |
|
 | Flow
relaxation:
 | Input
data |
 | One way
nesting |
|
|
Coriolis,
horizontal advection and diffusion of momentum:
 | velocity |
|
 |
imposed null value |
 |
Null gradient |
|