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sreejith April 14, 2013 15:24

Can CFD problems be solved Parallely using Finite Element Method?
Can we divide and conquer a CFD problem using FEM and process it in a cluster/grid?

I'm planning to maybe implement it on BOINC. I'm from a computer science background and not very familiar with fluid dynamics (although I've good understanding of calculus and very basic fluid dynamics equations). I've heard it is difficult to parallel compute CFD in distributed computing circles. Why is it so?

duri April 15, 2013 09:28

Its not difficult to parallel processing of CFD code. Many commercial code exists with distributed and parallel processing. Even pre and post processing.

RodriguezFatz April 16, 2013 10:21

To your first question:
As I understand it you can use any way of solving the equations on a grid. But: In CFD, much efford is put into getting conserving equations. That is an inherent feature of the finite volume method and the reason why everyone uses it.

cfdnewbie April 16, 2013 12:36

It is not just a feature of the FV method, but of all integral methods. The main reason FV is used is because it can be stabilized so easily and is can deal with unstructured grids. But by far not everyone uses FV :)

RodriguezFatz April 17, 2013 01:58

Could you elaborate on this, cfdnewbie? I just have sparse knowledge about FEM, but I don't see how the equations can intrinsically conserve mass, like FV. Do you have any good paper about that?

cfdnewbie April 17, 2013 03:51

the answer is two-fold, I guess. First of all, you are starting from the integral form of the equations (like in FV), and then you are using a globally connected ansatz: elements share nodes at the faces, so like in FV, what goes in, must come must take care of that in FV by ensuring the consistency of the fluxes at the interface.

RodriguezFatz April 17, 2013 03:55

I am not sure that I already got it... Do you know any good lecture notes?

cfdnewbie April 17, 2013 05:23

no, not really, sorry. What is still bothering you about it? Any global method (take Fourier Galerkin for example) conserves the conservation properties...

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