source:
branches/2017/dev_CNRS_2017/NEMOGCM/CONFIG/TEST_CASES/SAS_BIPER/EXP00/README
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1 | ------- |
2 | Context |
3 | ------- |
4 | The aim of this demonstration case is to study the advection of a patch of ice in a bi-periodic channel with a slab ocean (i.e. 1 ocean layer which does not interact with sea-ice). |
5 | |
6 | Two experiments can be configured: |
7 | a) A simple channel at 3km horizontal resolution (slightly variable => +- 10%) |
8 | b) Same as a) but with an Agrif zoom in the center 1:3, and 3 ghost cells (defined in par_oce.F90) |
9 | |
10 | ---------- |
11 | How to run |
12 | ---------- |
13 | Be careful, the model can only run on 1 processor in the N-S dimension |
14 | |
15 | Compile and run the model once to get a mesh_mask.nc file with the following command (note; remove key_agrif in cpp keys for experiment a): |
16 | ../../../makenemo -a TEST_CASES -n SAS_BIPER -m X64_ADA -j 4 |
17 | poe ./opa -procs 1 |
18 | |
19 | Create the initial condition file for sea-ice (initice.nc) by running this python script: |
20 | python ./make_INITICE.py |
21 | |
22 | Run the model a second time |
23 | poe ./opa -procs 1 |
24 | |
25 | --------------- |
26 | What to look at |
27 | --------------- |
28 | One can test |
29 | |
30 | a) the advection scheme: Ultimate-Macho (ln_adv_UMx=T) versus Prather (ln_adv_Pra=T) |
31 | for a square (ice concentration) or a gaussian (ice volume) |
32 | with either a constant velocity (ln_dynADV=T) |
33 | or a constant ice-atm. stress, thus velocity is calculated by rheology (ln_dynRHGADV=T) |
34 | with 1 or 5 ice categories (jpl=1 or 5) |
35 | |
36 | b) the advection through an agrif zoom 1:3 |
37 | |
38 | -------------------------------------- |
39 | Interpretation of the results (remarks) |
40 | -------------------------------------- |
41 | - Prather conserves the max values but also creates side lobes |
42 | - UM does not conserve the max but does not create side lobes |
43 | - The "unmoving" ice (if any) is due to ice rheology which states that ice mass below a certain thresold (1kg/m2) is considered to move at the ocean velocity (thus 0 m/s) |
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