Solving pressure in anisotropic porous media
Hi,
I am trying to solve a pressure equation in a 2D axi reacting porous medium. The permeability of the medium is highly anisotropic: the ratio between the directions is 1/5000. The solvers runs "without problem". Yet, the computed pressure field is problematic. Artefacts appear from time to time. Then, the velocity field is wrong and species transport gets wrong too. Here is a picture of the problem. The artefact is on the third column. http://perso.mines-albi.fr/~vpozzobo/dl/p_artefact.png I tried my luck with numerical schemes. Yet, it does not seem to change anything. I would like to as you for some advices. Note: the case is transient. Thanks, Nath' |
Bump !
Nathanael. |
No one has a clue ?
Nath' |
Hi,
I am circling around the problem. In case someone is interested. It seems to have something to do with the source term in the pressure equation. Nath' |
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It is very difficult to tell what the exact problem is. Fluxes could be related to problem. |
Hi,
Thank you for your answer. I have to admit that I am not familiar with flux correction. Could you lend me a hand on this problem, please ? If it helps, here is how I solve the pressure equation : Code:
fvScalarMatrix peqn Relaxation factors are set to 1. Then I compute the velocity using Darcy's law : Code:
U = - Kappa & fvc::grad(p) / Mu; Nath' |
I am not very familiar with openFOAM, in fact never used it.
If you assume that fluxes could be the problem (very likely actually), then the only way it could happen is that the Rhie Chow part adds some spurious flux that it shall not be adding. In this scenario the origin would be anisotropy in Ap variable for momentum that is used in Rhie Chow flux. I understand that in case of porous flow this Ap var could vary too much and thus some cells could see too much spurious flux coming or going out of them. One way to handle that problem is to limit the amount of Rhie Chow flux allowed. Say for example shall be no more than physical flux (computed by interpolating velocity on face center) Note that in many simulations, Rhie Chow flux is more than physical flux and is necessary for coupling of equations (v-p) |
Hi,
Alright. Thank you for the advice. I am currently looking into it. I will come back to you once I am done. Thanks again, Nathanaël. |
Hi dear Foamers,
After a review of literature and with the help of arjun, I have been able to conclude that this problem is a state of the art problem. There is currently no way to solve it. Nathanaël. |
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Also it would be interesting to see how fluent does this. My guess is that both of these softwares would do it. |
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