I would like to open a discussion on how to impose open boundary condition (theorical aspects).
The question is not specific to telemac2d, 3d or mascaret.
Theory of characteristics :
| | Theory | Mascaret | Telemac |
Sub-critical | inflow: | 1 information needed | H (or rating curve) or Q | u,v (or Q) |
| outflow: | 1 information needed | H (or rating curve) or Q | H (or rating curve) |
Supercritical | inflow: | 2 information needed | H and Q (or V) | H and u,v (or Q) |
| outflow: | No information needed | Free boundary | Free boundary (with time step limitation) |
First of all, is my table correct ?
Based on the « Note de principe » of mascaret, for a sub-critical inflow, elevation or discharge can be indifferently pescribed? With telemac, a prescribed elevation at entrance is an ill-posed problem.
Why this difference between mascaret and telemac?
I can understand that the theory is slightly different in 2d, but is it the reason?
Telemac will accept a free surface condition for a sub-critical inflow but it will be a ill-posed problem. Does it mean that telemac can deduce a discharge that satisfy St Venant equation but not necessarily the correct one (inertial effect are not considered).
Is it correct with mascaret to prescribe an elevation (in this case how to be sure that the discharge is correct)?
This is important when you have only a water level record at a station. It can be the case in estuary or other station where rating curve is not univocal (due to backwater effects).
At this point, I don't know if it is better to prescribe elevation at the entrance and the exit (based on actual elevation record) or if I have to artificially extend my model to impose a discharge at station where flow is recorded (directly or deduced from a rating curve).
Some hints have already been given in the following posts but I do not understand why an ill-posed problem in telemac (on physical aspects) is acceptable in mascaret.
#6333
#6022
#2355
#9509