OpenFOAM-4.x-lab/applications/solvers/multiphase/reactingEulerFoam/reactingMultiphaseEulerFoam/multiphaseSystem/multiphaseSystem.C
Henry Weller a25a449c9e GeometricField: Rationalized and simplified access to the dimensioned internal field
Given that the type of the dimensioned internal field is encapsulated in
the GeometricField class the name need not include "Field"; the type
name is "Internal" so

volScalarField::DimensionedInternalField -> volScalarField::Internal

In addition to the ".dimensionedInternalField()" access function the
simpler "()" de-reference operator is also provided to greatly simplify
FV equation source term expressions which need not evaluate boundary
conditions.  To demonstrate this kEpsilon.C has been updated to use
dimensioned internal field expressions in the k and epsilon equation
source terms.
2016-04-27 21:32:45 +01:00

717 lines
19 KiB
C

/*---------------------------------------------------------------------------*\
========= |
\\ / F ield | OpenFOAM: The Open Source CFD Toolbox
\\ / O peration |
\\ / A nd | Copyright (C) 2013-2016 OpenFOAM Foundation
\\/ M anipulation |
-------------------------------------------------------------------------------
License
This file is part of OpenFOAM.
OpenFOAM is free software: you can redistribute it and/or modify it
under the terms of the GNU General Public License as published by
the Free Software Foundation, either version 3 of the License, or
(at your option) any later version.
OpenFOAM is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
for more details.
You should have received a copy of the GNU General Public License
along with OpenFOAM. If not, see <http://www.gnu.org/licenses/>.
\*---------------------------------------------------------------------------*/
#include "multiphaseSystem.H"
#include "alphaContactAngleFvPatchScalarField.H"
#include "MULES.H"
#include "subCycle.H"
#include "fvcDdt.H"
#include "fvcDiv.H"
#include "fvcSnGrad.H"
#include "fvcFlux.H"
#include "fvcMeshPhi.H"
#include "fvcSup.H"
#include "fvmDdt.H"
#include "fvmLaplacian.H"
#include "fvmSup.H"
// * * * * * * * * * * * * * * * Static Member Data * * * * * * * * * * * * //
namespace Foam
{
defineTypeNameAndDebug(multiphaseSystem, 0);
defineRunTimeSelectionTable(multiphaseSystem, dictionary);
}
const Foam::scalar Foam::multiphaseSystem::convertToRad =
Foam::constant::mathematical::pi/180.0;
// * * * * * * * * * * * * * Private Member Functions * * * * * * * * * * * //
void Foam::multiphaseSystem::calcAlphas()
{
scalar level = 0.0;
alphas_ == 0.0;
forAll(phases(), i)
{
alphas_ += level*phases()[i];
level += 1.0;
}
}
void Foam::multiphaseSystem::solveAlphas()
{
bool LTS = fv::localEulerDdt::enabled(mesh_);
PtrList<surfaceScalarField> alphaPhiCorrs(phases().size());
forAll(phases(), phasei)
{
phaseModel& phase = phases()[phasei];
volScalarField& alpha1 = phase;
phase.alphaPhi() =
dimensionedScalar("0", dimensionSet(0, 3, -1, 0, 0), 0);
alphaPhiCorrs.set
(
phasei,
new surfaceScalarField
(
"phi" + alpha1.name() + "Corr",
fvc::flux
(
phi_,
phase,
"div(phi," + alpha1.name() + ')'
)
)
);
surfaceScalarField& alphaPhiCorr = alphaPhiCorrs[phasei];
forAll(phases(), phasej)
{
phaseModel& phase2 = phases()[phasej];
volScalarField& alpha2 = phase2;
if (&phase2 == &phase) continue;
surfaceScalarField phir(phase.phi() - phase2.phi());
cAlphaTable::const_iterator cAlpha
(
cAlphas_.find(phasePairKey(phase.name(), phase2.name()))
);
if (cAlpha != cAlphas_.end())
{
surfaceScalarField phic
(
(mag(phi_) + mag(phir))/mesh_.magSf()
);
phir += min(cAlpha()*phic, max(phic))*nHatf(phase, phase2);
}
word phirScheme
(
"div(phir," + alpha2.name() + ',' + alpha1.name() + ')'
);
alphaPhiCorr += fvc::flux
(
-fvc::flux(-phir, phase2, phirScheme),
phase,
phirScheme
);
}
surfaceScalarField::GeometricBoundaryField& alphaPhiCorrBf =
alphaPhiCorr.boundaryFieldRef();
// Ensure that the flux at inflow BCs is preserved
forAll(alphaPhiCorr.boundaryField(), patchi)
{
fvsPatchScalarField& alphaPhiCorrp = alphaPhiCorrBf[patchi];
if (!alphaPhiCorrp.coupled())
{
const scalarField& phi1p = phase.phi().boundaryField()[patchi];
const scalarField& alpha1p = alpha1.boundaryField()[patchi];
forAll(alphaPhiCorrp, facei)
{
if (phi1p[facei] < 0)
{
alphaPhiCorrp[facei] = alpha1p[facei]*phi1p[facei];
}
}
}
}
if (LTS)
{
MULES::limit
(
fv::localEulerDdt::localRDeltaT(mesh_),
geometricOneField(),
phase,
phi_,
alphaPhiCorr,
zeroField(),
zeroField(),
phase.alphaMax(),
0,
true
);
}
else
{
const scalar rDeltaT = 1.0/mesh_.time().deltaTValue();
MULES::limit
(
rDeltaT,
geometricOneField(),
phase,
phi_,
alphaPhiCorr,
zeroField(),
zeroField(),
phase.alphaMax(),
0,
true
);
}
}
MULES::limitSum(alphaPhiCorrs);
volScalarField sumAlpha
(
IOobject
(
"sumAlpha",
mesh_.time().timeName(),
mesh_
),
mesh_,
dimensionedScalar("sumAlpha", dimless, 0)
);
volScalarField divU(fvc::div(fvc::absolute(phi_, phases().first().U())));
forAll(phases(), phasei)
{
phaseModel& phase = phases()[phasei];
volScalarField& alpha = phase;
surfaceScalarField& alphaPhic = alphaPhiCorrs[phasei];
alphaPhic += upwind<scalar>(mesh_, phi_).flux(phase);
volScalarField::Internal Sp
(
IOobject
(
"Sp",
mesh_.time().timeName(),
mesh_
),
mesh_,
dimensionedScalar("Sp", divU.dimensions(), 0.0)
);
volScalarField::Internal Su
(
IOobject
(
"Su",
mesh_.time().timeName(),
mesh_
),
// Divergence term is handled explicitly to be
// consistent with the explicit transport solution
divU*min(alpha, scalar(1))
);
if (phase.divU().valid())
{
const scalarField& dgdt = phase.divU()();
forAll(dgdt, celli)
{
if (dgdt[celli] > 0.0)
{
Sp[celli] -= dgdt[celli];
Su[celli] += dgdt[celli];
}
else if (dgdt[celli] < 0.0)
{
Sp[celli] +=
dgdt[celli]
*(1.0 - alpha[celli])/max(alpha[celli], 1e-4);
}
}
}
forAll(phases(), phasej)
{
const phaseModel& phase2 = phases()[phasej];
const volScalarField& alpha2 = phase2;
if (&phase2 == &phase) continue;
if (phase2.divU().valid())
{
const scalarField& dgdt2 = phase2.divU()();
forAll(dgdt2, celli)
{
if (dgdt2[celli] < 0.0)
{
Sp[celli] +=
dgdt2[celli]
*(1.0 - alpha2[celli])/max(alpha2[celli], 1e-4);
Su[celli] -=
dgdt2[celli]
*alpha[celli]/max(alpha2[celli], 1e-4);
}
else if (dgdt2[celli] > 0.0)
{
Sp[celli] -= dgdt2[celli];
}
}
}
}
MULES::explicitSolve
(
geometricOneField(),
alpha,
alphaPhic,
Sp,
Su
);
phase.alphaPhi() += alphaPhic;
Info<< phase.name() << " volume fraction, min, max = "
<< phase.weightedAverage(mesh_.V()).value()
<< ' ' << min(phase).value()
<< ' ' << max(phase).value()
<< endl;
sumAlpha += phase;
}
Info<< "Phase-sum volume fraction, min, max = "
<< sumAlpha.weightedAverage(mesh_.V()).value()
<< ' ' << min(sumAlpha).value()
<< ' ' << max(sumAlpha).value()
<< endl;
}
Foam::tmp<Foam::surfaceVectorField> Foam::multiphaseSystem::nHatfv
(
const volScalarField& alpha1,
const volScalarField& alpha2
) const
{
/*
// Cell gradient of alpha
volVectorField gradAlpha =
alpha2*fvc::grad(alpha1) - alpha1*fvc::grad(alpha2);
// Interpolated face-gradient of alpha
surfaceVectorField gradAlphaf = fvc::interpolate(gradAlpha);
*/
surfaceVectorField gradAlphaf
(
fvc::interpolate(alpha2)*fvc::interpolate(fvc::grad(alpha1))
- fvc::interpolate(alpha1)*fvc::interpolate(fvc::grad(alpha2))
);
// Face unit interface normal
return gradAlphaf/(mag(gradAlphaf) + deltaN_);
}
Foam::tmp<Foam::surfaceScalarField> Foam::multiphaseSystem::nHatf
(
const volScalarField& alpha1,
const volScalarField& alpha2
) const
{
// Face unit interface normal flux
return nHatfv(alpha1, alpha2) & mesh_.Sf();
}
// Correction for the boundary condition on the unit normal nHat on
// walls to produce the correct contact angle.
// The dynamic contact angle is calculated from the component of the
// velocity on the direction of the interface, parallel to the wall.
void Foam::multiphaseSystem::correctContactAngle
(
const phaseModel& phase1,
const phaseModel& phase2,
surfaceVectorField::GeometricBoundaryField& nHatb
) const
{
const volScalarField::GeometricBoundaryField& gbf
= phase1.boundaryField();
const fvBoundaryMesh& boundary = mesh_.boundary();
forAll(boundary, patchi)
{
if (isA<alphaContactAngleFvPatchScalarField>(gbf[patchi]))
{
const alphaContactAngleFvPatchScalarField& acap =
refCast<const alphaContactAngleFvPatchScalarField>(gbf[patchi]);
vectorField& nHatPatch = nHatb[patchi];
vectorField AfHatPatch
(
mesh_.Sf().boundaryField()[patchi]
/mesh_.magSf().boundaryField()[patchi]
);
alphaContactAngleFvPatchScalarField::thetaPropsTable::
const_iterator tp =
acap.thetaProps()
.find(phasePairKey(phase1.name(), phase2.name()));
if (tp == acap.thetaProps().end())
{
FatalErrorInFunction
<< "Cannot find interface "
<< phasePairKey(phase1.name(), phase2.name())
<< "\n in table of theta properties for patch "
<< acap.patch().name()
<< exit(FatalError);
}
bool matched = (tp.key().first() == phase1.name());
scalar theta0 = convertToRad*tp().theta0(matched);
scalarField theta(boundary[patchi].size(), theta0);
scalar uTheta = tp().uTheta();
// Calculate the dynamic contact angle if required
if (uTheta > SMALL)
{
scalar thetaA = convertToRad*tp().thetaA(matched);
scalar thetaR = convertToRad*tp().thetaR(matched);
// Calculated the component of the velocity parallel to the wall
vectorField Uwall
(
phase1.U()().boundaryField()[patchi].patchInternalField()
- phase1.U()().boundaryField()[patchi]
);
Uwall -= (AfHatPatch & Uwall)*AfHatPatch;
// Find the direction of the interface parallel to the wall
vectorField nWall
(
nHatPatch - (AfHatPatch & nHatPatch)*AfHatPatch
);
// Normalise nWall
nWall /= (mag(nWall) + SMALL);
// Calculate Uwall resolved normal to the interface parallel to
// the interface
scalarField uwall(nWall & Uwall);
theta += (thetaA - thetaR)*tanh(uwall/uTheta);
}
// Reset nHatPatch to correspond to the contact angle
scalarField a12(nHatPatch & AfHatPatch);
scalarField b1(cos(theta));
scalarField b2(nHatPatch.size());
forAll(b2, facei)
{
b2[facei] = cos(acos(a12[facei]) - theta[facei]);
}
scalarField det(1.0 - a12*a12);
scalarField a((b1 - a12*b2)/det);
scalarField b((b2 - a12*b1)/det);
nHatPatch = a*AfHatPatch + b*nHatPatch;
nHatPatch /= (mag(nHatPatch) + deltaN_.value());
}
}
}
Foam::tmp<Foam::volScalarField> Foam::multiphaseSystem::K
(
const phaseModel& phase1,
const phaseModel& phase2
) const
{
tmp<surfaceVectorField> tnHatfv = nHatfv(phase1, phase2);
correctContactAngle(phase1, phase2, tnHatfv.ref().boundaryFieldRef());
// Simple expression for curvature
return -fvc::div(tnHatfv & mesh_.Sf());
}
// * * * * * * * * * * * * * * * * Constructors * * * * * * * * * * * * * * //
Foam::multiphaseSystem::multiphaseSystem
(
const fvMesh& mesh
)
:
phaseSystem(mesh),
alphas_
(
IOobject
(
"alphas",
mesh_.time().timeName(),
mesh,
IOobject::NO_READ,
IOobject::AUTO_WRITE
),
mesh,
dimensionedScalar("alphas", dimless, 0.0)
),
cAlphas_(lookup("interfaceCompression")),
deltaN_
(
"deltaN",
1e-8/pow(average(mesh_.V()), 1.0/3.0)
)
{
forAll(phases(), phasei)
{
volScalarField& alphai = phases()[phasei];
mesh_.setFluxRequired(alphai.name());
}
}
// * * * * * * * * * * * * * * * * Destructor * * * * * * * * * * * * * * * //
Foam::multiphaseSystem::~multiphaseSystem()
{}
// * * * * * * * * * * * * * * Member Functions * * * * * * * * * * * * * * //
Foam::tmp<Foam::surfaceScalarField> Foam::multiphaseSystem::surfaceTension
(
const phaseModel& phase1
) const
{
tmp<surfaceScalarField> tSurfaceTension
(
new surfaceScalarField
(
IOobject
(
"surfaceTension",
mesh_.time().timeName(),
mesh_
),
mesh_,
dimensionedScalar
(
"surfaceTension",
dimensionSet(1, -2, -2, 0, 0),
0
)
)
);
forAll(phases(), phasej)
{
const phaseModel& phase2 = phases()[phasej];
if (&phase2 != &phase1)
{
phasePairKey key12(phase1.name(), phase2.name());
cAlphaTable::const_iterator cAlpha(cAlphas_.find(key12));
if (cAlpha != cAlphas_.end())
{
tSurfaceTension.ref() +=
fvc::interpolate(sigma(key12)*K(phase1, phase2))
*(
fvc::interpolate(phase2)*fvc::snGrad(phase1)
- fvc::interpolate(phase1)*fvc::snGrad(phase2)
);
}
}
}
return tSurfaceTension;
}
Foam::tmp<Foam::volScalarField>
Foam::multiphaseSystem::nearInterface() const
{
tmp<volScalarField> tnearInt
(
new volScalarField
(
IOobject
(
"nearInterface",
mesh_.time().timeName(),
mesh_
),
mesh_,
dimensionedScalar("nearInterface", dimless, 0.0)
)
);
forAll(phases(), phasei)
{
tnearInt.ref() = max
(
tnearInt(),
pos(phases()[phasei] - 0.01)*pos(0.99 - phases()[phasei])
);
}
return tnearInt;
}
void Foam::multiphaseSystem::solve()
{
const Time& runTime = mesh_.time();
const dictionary& alphaControls = mesh_.solverDict("alpha");
label nAlphaSubCycles(readLabel(alphaControls.lookup("nAlphaSubCycles")));
bool LTS = fv::localEulerDdt::enabled(mesh_);
if (nAlphaSubCycles > 1)
{
tmp<volScalarField> trSubDeltaT;
if (LTS)
{
trSubDeltaT =
fv::localEulerDdt::localRSubDeltaT(mesh_, nAlphaSubCycles);
}
PtrList<volScalarField> alpha0s(phases().size());
PtrList<surfaceScalarField> alphaPhiSums(phases().size());
forAll(phases(), phasei)
{
phaseModel& phase = phases()[phasei];
volScalarField& alpha = phase;
alpha0s.set
(
phasei,
new volScalarField(alpha.oldTime())
);
alphaPhiSums.set
(
phasei,
new surfaceScalarField
(
IOobject
(
"phiSum" + alpha.name(),
runTime.timeName(),
mesh_
),
mesh_,
dimensionedScalar("0", dimensionSet(0, 3, -1, 0, 0), 0)
)
);
}
for
(
subCycleTime alphaSubCycle
(
const_cast<Time&>(runTime),
nAlphaSubCycles
);
!(++alphaSubCycle).end();
)
{
solveAlphas();
forAll(phases(), phasei)
{
alphaPhiSums[phasei] += phases()[phasei].alphaPhi();
}
}
forAll(phases(), phasei)
{
phaseModel& phase = phases()[phasei];
volScalarField& alpha = phase;
phase.alphaPhi() = alphaPhiSums[phasei]/nAlphaSubCycles;
// Correct the time index of the field
// to correspond to the global time
alpha.timeIndex() = runTime.timeIndex();
// Reset the old-time field value
alpha.oldTime() = alpha0s[phasei];
alpha.oldTime().timeIndex() = runTime.timeIndex();
}
}
else
{
solveAlphas();
}
forAll(phases(), phasei)
{
phaseModel& phase = phases()[phasei];
phase.alphaRhoPhi() = fvc::interpolate(phase.rho())*phase.alphaPhi();
}
calcAlphas();
}
// ************************************************************************* //