Comments (8)
Hi Dieter,
it is definitely possible. Have a look at core/generateGridData1D.m
, which allows to generate a "1D grid". 1D modal basis functions and their gradients are in core/phi1D.m
and core/gradPhi1D.m
, respectively.
Most of the assembly routines are specific to 2D problems (since there is a lot more to be done than in 1D) but you might find some for 1D (which always have 1D
in their name).
You can also look at our latest preprint which uses a 1D grid to discretize the free surface elevation and a 2D grid for the velocity unknowns for a free surface flow problem in a vertical slice. This might give you some more insight into the 1D capabilities of FESTUNG.
Feel free to come back with any questions.
Best regards,
Balthasar
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Hi,
adding integral boundary conditions should be fairly easy to do in 1D. You will have to take care of the evaluation yourself (e.g., using the provided quadrature rules) and then put it in the right place of your linear system.
What do you mean by higher dimensional state vector? Basis functions in 1D are available up to local polynomial degree 5, which is already reasonable higher-order.
HTH,
Balthasar
from festung.
from festung.
Meaning, you have a system of 1D equations? That is definitely possible.
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