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Solve dS_dt + div(vect(U)*f(S))=q

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Old   April 29, 2010, 11:46
Default Solve dS_dt + div(vect(U)*f(S))=q
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andres
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Hi
I am trying to solve this equation in openfoam.

dS_dt + div(vect(U)*f(S))=q

where f(S) is a known equation dependent of S. S cannot be explicitly extracted from f(S).

up to now if I implement the equation as stated above I get an error concerning calculatedFvPatchField.


Has anybody had similar problems?

Thanks

Andres
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Old   April 30, 2010, 01:08
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Alberto Passalacqua
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A bit vague :-)

You should give some more detail on how the equation was implemented, and be specific with the error message.

Best,
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To obtain more accurate answers, please specify the version of OpenFOAM you are using.
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Old   April 30, 2010, 03:44
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Hi Alberto,

I hope that the problem declaration this time is more illustrating.

Implementation:

The initial values of

Code:
volScalarField S
volVectorField U
are read from the case directory 0 and


Code:
dimensionedScalar const1
dimensionedScalar const2
from the constant directory.

The implementation reads

Code:
    volScalarField X = (S-const1)/(const2);
    f = pow(X,2)/(2*pow(X,2)-2*X-1);

    phi = linearInterpolate(U) & mesh.Sf();
    fvScalarMatrix SEqn
        (
            por*fvm::ddt(S) +
            fvm::div(phi,f) ==
            q
        );
        solve(SEqn);
Code:
Error: 

--> FOAM FATAL ERROR: 

    valueInternalCoeffs cannot be called for a calculatedFvPatchField
    on patch fixedWalls of field f in file "/home/i/andres/Simulations/FOAM/darcy2/0/f"
    You are probably trying to solve for a field with a default boundary condition.

    From function calculatedFvPatchField<Type>::valueInternalCoeffs(const tmp<scalarField>&) const
    in file fields/fvPatchFields/basic/calculated/calculatedFvPatchField.C at line 145.
I am no very sure what this means. Do I need to create my own boundary condition to fulfill this? or can I define my equation in another way ?

Thanks

Andres
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Old   April 30, 2010, 03:57
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try to replace
fvm::div(phi,f)
with
fvc::div(phi,f)

You cant solve implicitly for both f and S, they arent really the same fields are they?
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