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/*---------------------------------------------------------------------------*\
========= |
\\ / F ield | OpenFOAM: The Open Source CFD Toolbox
\\ / O peration | Website: https://openfoam.org
\\ / A nd | Copyright (C) 2020-2023 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 "MPLICcell.H"
#include "tetCell.H"
#include "cubicEqn.H"
// * * * * * * * * * * * * * Private Member Functions * * * * * * * * * * * //
Foam::label Foam::MPLICcell::calcMatchAlphaCutCell
(
const MPLICcellStorage& cellInfo,
const bool tetDecom
)
{
// Clear all the temporary lists/fields
clear();
const scalar cellAlpha = cellInfo.cellAlpha();
const UIndirectList<scalar>& cellMagSfs = cellInfo.magSf();
// Initialise fluxes from velocity point values
if (!unweighted_)
{
phiU
(
cellInfo.points(),
cellInfo.faces(),
cellInfo.cellFaces(),
cellInfo.pointsU()
);
}
// Difference between point alpha values isn't large enough
if (mag(cellInfo.cellAlphaMax() - cellInfo.cellAlphaMin()) < vSmall)
{
return -1;
}
// Finding between which two points cell cut lies
findPointAlphaBounds(cellInfo, tetDecom);
// Direction of the cut isn't clear => use default scheme
if (mag(pCubicAlphas_.a() - pCubicAlphas_.d()) < vSmall)
{
return -1;
}
// Calculates 2 intermediate volume fractions necessary for cubic polyfit
calcPointAlphaInterior(cellInfo, tetDecom);
// Calculate coefficients of cubic polynomial (computed on normalised input)
const FixedList<scalar, 4> coeffs(solveVanderMatrix());
// Direct solution of cubic equation and roots selection
findRoots(cellInfo, coeffs, tetDecom);
// Use default scheme if the calculated alpha is more than 10% off from
// original cell alpha.
if (mag(cutAlpha_) > rootSmall && (1 - mag(cellAlpha/cutAlpha_)) > 0.1)
{
return 0;
}
else
{
unweighted_ ? calcAlphaf(cellMagSfs) : calcAlphaUf();
return 1;
}
}
void Foam::MPLICcell::findPointAlphaBounds
(
const MPLICcellStorage& cellInfo,
const bool tetDecom
)
{
const scalar cellAlpha = cellInfo.cellAlpha();
cellPointsAlpha_ =
UIndirectList<scalar>(cellInfo.pointsAlpha(), cellInfo.cellPoints());
if (tetDecom)
{
cellPointsAlpha_.append(cellAlpha);
}
sort(cellPointsAlpha_);
// Avoid useless cuts and keep only unique point values
pointsAlpha_.clear();
pointsAlpha_.append(cellPointsAlpha_[0]);
for (label i=1; i<cellPointsAlpha_.size(); i++)
{
if (mag(cellPointsAlpha_[i-1] - cellPointsAlpha_[i]) > vSmall)
{
pointsAlpha_.append(cellPointsAlpha_[i]);
}
}
const label nAlphas = pointsAlpha_.size();
// If there is only one value (all the point are the same)
// the cut is not determined
if (nAlphas < 2)
{
pCubicAlphas_.a() = -1;
pCubicAlphas_.d() = -1;
cCubicAlphas_.a() = -1;
cCubicAlphas_.d() = -1;
}
// If in the cell are at least two points with different values we can
// attempt to cut between them
else if (nAlphas == 2)
{
pCubicAlphas_.a() = pointsAlpha_.first();
pCubicAlphas_.d() = pointsAlpha_.last();
cCubicAlphas_.a() = 1;
cCubicAlphas_.d() = 0;
}
// We know extreme of the volume fraction so for the points that have those
// it will be only 0 and 1, therefore we make only necessary cuts starting
// from the mid index point value
else
{
// Pick the mid point value
label index = label(round((nAlphas)/2.0)) - 1;
// Calculate initial cell and point value
scalar target = pointsAlpha_[index];
scalar cutAlpha = calcAlpha(cellInfo, target, tetDecom);
scalar targetOld = target;
scalar cutAlphaOld = cutAlpha;
for (label i = 1; i < nAlphas-1; ++i)
{
(cutAlpha >= cellAlpha) ? index++ : index--;
// Special case
// Maximum point value and minimum volume fraction = 0
if (index == nAlphas - 1)
{
cCubicAlphas_.a() = cutAlpha;
cCubicAlphas_.d() = 0;
pCubicAlphas_.a() = target;
pCubicAlphas_.d() = pointsAlpha_[index];
break;
}
// Special case
// Minimum point value and maximum volume fraction = 1
else if (index == 0)
{
cCubicAlphas_.a() = 1;
cCubicAlphas_.d() = cutAlpha;
pCubicAlphas_.a() = pointsAlpha_[index];
pCubicAlphas_.d() = target;
break;
}
// Calculate new values
target = pointsAlpha_[index];
cutAlpha = calcAlpha(cellInfo, target, tetDecom);
if (cutAlphaOld > cellAlpha && cutAlpha < cellAlpha)
{
cCubicAlphas_.a() = cutAlphaOld;
cCubicAlphas_.d() = cutAlpha;
pCubicAlphas_.a() = targetOld;
pCubicAlphas_.d() = target;
break;
}
else if (cutAlphaOld < cellAlpha && cutAlpha > cellAlpha)
{
cCubicAlphas_.a() = cutAlpha;
cCubicAlphas_.d() = cutAlphaOld;
pCubicAlphas_.a() = target;
pCubicAlphas_.d() = targetOld;
break;
}
// Store previous iteration values
targetOld = target;
cutAlphaOld = cutAlpha;
}
}
}
void Foam::MPLICcell::calcPointAlphaInterior
(
const MPLICcellStorage& cellInfo,
const bool tetDecom
)
{
for (label i=1; i<=2; i++)
{
pCubicAlphas_[i] =
pCubicAlphas_.a() + (pCubicAlphas_.d() - pCubicAlphas_.a())*(i/3.0);
cCubicAlphas_[i] = calcAlpha(cellInfo, pCubicAlphas_[i], tetDecom);
}
}
Foam::FixedList<Foam::scalar, 4> Foam::MPLICcell::solveVanderMatrix() const
{
// The cubic polynomial of the volume is fit to a normalised coordinate,
// which is defined as follows (see the use of sFactor in findRoots below):
//
// x = (alpha - pCubicAlpha[0])/(pCubicAlpha[3] - pCubicAlpha[0])
//
// pCubicAlpha[0] and pCubicAlpha[3] are the bounds of the fit, and are
// actual iso-values on points of the cell. pCubicAlpha_1 and pCubicAlpha_2
// are interior values needed to complete the cubic fit. The 4 values
// are equidistant (see calcPointAlphaInterior above) so the corresponding
// values of the normalised coordinate x are always:
//
// x = [0 1/3 2/3 1]
//
// This means the Vandermonde matrix that is solved for the cubic
// polynomial's coefficients is always the same:
//
// V = [0 0 0 1]
// [1/27 1/9 1/3 1]
// [8/27 4/9 2/3 1]
// [1 1 1 1]
//
// This means its inverse can be precomputed. This pre-computation is hard
// coded below.
const vector4& b = cCubicAlphas_;
return FixedList<scalar, 4>
{
scalar(- 4.5*b[0] + 13.5*b[1] - 13.5*b[2] + 4.5*b[3]),
scalar(9.0*b[0] - 22.5*b[1] + 18.0*b[2] - 4.5*b[3]),
scalar(- 5.5*b[0] + 9.0*b[1] - 4.5*b[2] + 1.0*b[3]),
scalar(1.0*b[0])
};
}
void Foam::MPLICcell::findRoots
(
const MPLICcellStorage& cellInfo,
const FixedList<scalar, 4>& coeff,
const bool tetDecom
)
{
const scalar cellAlpha = cellInfo.cellAlpha();
// Solve cubic polynomial exactly
const Roots<3> roots =
cubicEqn(coeff[0], coeff[1], coeff[2], coeff[3] - cellAlpha).roots();
// Find which root corresponds to the desired value
scalar rootOld = SMALL;
scalar target = 0;
label nRoots = 0;
Roots<3> selectedRoots;
const scalar pMax = cmptMax(pCubicAlphas_);
const scalar pMin = cmptMin(pCubicAlphas_);
const scalar sFactor = pCubicAlphas_.d() - pCubicAlphas_.a();
forAll(roots, rooti)
{
// Scale the roots back into original scale
const scalar root = roots[rooti]*sFactor + pCubicAlphas_.a();
// Pick up correct root
if (root < pMax && root > pMin && rootOld != root)
{
target = (target == 0) ? root : target;
selectedRoots[nRoots++] = root;
}
rootOld = root;
}
// Recompute alpha last for analytical approach
cutAlpha_ = calcAlpha(cellInfo, target, tetDecom);
// In case the selection of the root failed compute all three volume
// fractions and choose the one with minimum error
scalar error = mag(cutAlpha_ - cellAlpha);
// If error > 1e-3 check for better root
if (nRoots > 0 && error > 1e-3)
{
scalar minError = error;
label minIndex = 0;
for (label rooti=1; rooti<nRoots; rooti++)
{
const scalar targeti =
calcAlpha(cellInfo, selectedRoots[rooti], tetDecom);
error = mag(cellAlpha - targeti);
if (error < minError)
{
minError = error;
minIndex = rooti;
}
}
cutAlpha_ = calcAlpha(cellInfo, selectedRoots[minIndex], tetDecom);
}
}
Foam::scalar Foam::MPLICcell::calcAlpha
(
const MPLICcellStorage& cellInfo,
const scalar target,
const bool tetDecom
)
{
if (!tetDecom)
{
return calcCutCellVolumeAlpha(cellInfo, target);
}
else
{
return calcTetCutCellVolumeAlpha(cellInfo, target);
}
}
void Foam::MPLICcell::calcSubCellVolume()
{
vector cEst = subFaceCentres_[0];
for(label i = 1; i < subFaceCentres_.size(); i++)
{
cEst += subFaceCentres_[i];
}
cEst /= subFaceCentres_.size();
subCellVolume_ = 0;
forAll(subFaceAreas_, i)
{
subCellVolume_ += subFaceAreas_[i] & (subFaceCentres_[i] - cEst);
}
subCellVolume_ /= 3.0;
}
Foam::scalar Foam::MPLICcell::calcCutCellVolumeAlpha
(
const MPLICcellStorage& cellInfo,
const scalar target
)
{
const scalar V = cellInfo.V();
// Case when the cell has to be cut
if (cellInfo.cellAlphaMax() > target && cellInfo.cellAlphaMin() < target)
{
// Cut cell single cut if multicut detected use multicut
const bool status = singleCutCell(cellInfo, target);
if (!status && multiCut_)
{
multiCutCell(cellInfo, target);
}
// Compute normal
cutNormal_ = normalised(cutSf_);
// Calculate volume
if (subFaceCentres_.size() != 0)
{
calcSubCellVolume();
}
// Snap negative volume cell to zero
if (subCellVolume_ <= 0)
{
resetFaceFields(cellInfo.size());
subCellVolume_ = 0;
return 0;
}
return min(subCellVolume_, V)/V;
}
else if (target <= cellInfo.cellAlphaMin())
{
if (unweighted_)
{
subFaceMagSf_ = cellInfo.magSf();
}
else
{
alphaPhiU_ = phiU_;
}
subCellVolume_ = V;
return 1;
}
else
{
resetFaceFields(cellInfo.size());
subCellVolume_ = 0;
return 0;
}
}
Foam::scalar Foam::MPLICcell::calcTetCutCellVolumeAlpha
(
const MPLICcellStorage& cellInfo,
const scalar target
)
{
clear();
resetFaceFields(cellInfo.size());
// Append cell centre value
pointsAlpha_ = cellInfo.pointsAlpha();
pointsAlpha_.append(target);
// Overall volume
scalar cellVolume = 0;
if (min(pointsAlpha_) < target && max(pointsAlpha_) > target)
{
// Cell centre is the first point of the tet for all tets in the cell
const vector& a = cellInfo.C();
// Cell centre value is the first value of the tet
// for all tets in the cell
tetPointsAlpha_[0] = cellInfo.cellAlpha();
if (!unweighted_)
{
tetPointsU_[0] = cellInfo.cellU();
}
// Looping through all the faces
forAll(cellInfo, facei)
{
// Create copy of the face indexing in order to flip if necessary
face f = cellInfo.faces()[cellInfo.cellFaces()[facei]];
// Work directly with all the faces pointing out of the cell
if (!cellInfo.isOwner()[facei])
{
f.flip();
}
const label& bL = f[0];
const point& b = cellInfo.points()[bL];
tetPointsAlpha_[1] = cellInfo.pointsAlpha()[bL];
if (!unweighted_)
{
tetPointsU_[1] = cellInfo.pointsU()[bL];
}
// Decomposing faces
for (label i = 1; i < f.size()-1; ++i)
{
// Labels for point c and d
const label cL = f[i];
const label dL = f[i + 1];
// c, d points of tetrahedron
const point& c = cellInfo.points()[cL];
const point& d = cellInfo.points()[dL];
// Tet point values
tetPointsAlpha_[2] = cellInfo.pointsAlpha()[cL];
tetPointsAlpha_[3] = cellInfo.pointsAlpha()[dL];
if (!unweighted_)
{
tetPointsU_[2] = cellInfo.pointsU()[cL];
tetPointsU_[3] = cellInfo.pointsU()[dL];
}
// Tet maximum and minimum point values
const scalar tetMax = max(tetPointsAlpha_);
const scalar tetMin = min(tetPointsAlpha_);
// Contains all the geometric information
tetPointRef cellTet(a, b, c, d);
// Integrate overall volume for consistency
cellVolume += cellTet.mag();
// Tet cuts
if (tetMin < target && tetMax > target)
{
// Tet point
tetPoints_ = {a, b, c, d};
tetSf_[0] = cellTet.Sa();
tetSf_[1] = cellTet.Sb();
tetSf_[2] = cellTet.Sc();
tetSf_[3] = cellTet.Sd();
tetCf_[0] = triPointRef(b, c, d).centre();
tetCf_[1] = triPointRef(a, d, c).centre();
tetCf_[2] = triPointRef(a, b, d).centre();
tetCf_[3] = triPointRef(a, c, b).centre();
// Geometric cut of tetrahedra cell
const bool ow = cellInfo.isOwner()[facei];
// Tetrahedron cut
cutTetCell(target, facei,ow);
if (subFaceCentres_.size() > 0)
{
calcSubCellVolume();
}
}
// Fully submerged tet
else if (tetMin >= target)
{
subCellVolume_ += cellTet.mag();
if (unweighted_)
{
subFaceMagSf_[facei] += mag(cellTet.Sa());
}
else
{
const scalar phiU =
(
(1.0/3.0)*
(
tetPointsU_[1]
+ tetPointsU_[2]
+ tetPointsU_[3]
)
) & cellTet.Sa();
if (cellInfo.isOwner()[facei])
{
alphaPhiU_[facei] += phiU;
}
else
{
alphaPhiU_[facei] -= phiU;
}
}
}
}
}
// Compute normal
cutNormal_ = normalised(cutSf_);
// Snap negative volume cell to zero
if (subCellVolume_ <= 0)
{
resetFaceFields(cellInfo.size());
subCellVolume_ = 0;
return 0;
}
return min(subCellVolume_, cellVolume)/cellVolume;
}
else if (target <= min(pointsAlpha_))
{
if (unweighted_)
{
subFaceMagSf_ = cellInfo.magSf();
}
else
{
alphaPhiU_ = phiU_;
}
subCellVolume_ = cellVolume;
return 1;
}
else
{
resetFaceFields(cellInfo.size());
subCellVolume_ = 0;
return 0;
}
}
bool Foam::MPLICcell::singleCutCell
(
const MPLICcellStorage& cellInfo,
const scalar target
)
{
clear();
resetFaceFields(cellInfo.size());
// Cut type
label cutType;
// Any face has more then one cut?
bool moreCutsPerFace = 0;
// Single cell cut
forAll(cellInfo, facei)
{
// Collect fully submerged faces
if (cellInfo.facesAlphaMin()[facei] >= target)
{
appendSfCf
(
cellInfo.Sf()[facei],
cellInfo.Cf()[facei],
cellInfo.magSf()[facei],
cellInfo.isOwner()[facei]
);
if (unweighted_)
{
subFaceMagSf_[facei] = cellInfo.magSf()[facei];
}
else
{
alphaPhiU_[facei] = phiU_[facei];
}
continue;
}
else if (cellInfo.facesAlphaMax()[facei] < target)
{
continue;
}
// Cut the face return label of next face and edge
cutType = faceCutter_.cutFace
(
cellInfo.faces()[cellInfo.cellFaces()[facei]],
cellInfo.points(),
cellInfo.pointsAlpha(),
cellInfo.pointsU(),
target,
cellInfo.isOwner()[facei]
);
// Potentially multiple cuts through the cell
if (cutType == -1)
{
moreCutsPerFace = 1;
}
else if (cutType == 1)
{
// Append to the cut list of points
cutPoints_.append(faceCutter_.cutPoints());
// Append area vectors and face centers
if (faceCutter_.subPoints().size() > 2)
{
const vector Sf = faceCutter_.Sf();
const vector Cf = faceCutter_.Cf(Sf);
const scalar magSf = mag(Sf);
appendSfCf(Sf, Cf, magSf);
if (unweighted_)
{
subFaceMagSf_[facei] += magSf;
}
else
{
alphaPhiU_[facei] += faceCutter_.alphaPhiU();
}
}
}
}
// Assume it is multicut if triangle have opposite sign in any direction
bool cutOrientationDiffers = 0;
if (cutPoints_.size() > 2)
{
cutOrientationDiffers = cutStatusCalcSf();
const vector Cf = calcCutCf(cutSf_);
appendSfCf(cutSf_, Cf, mag(cutSf_));
}
// Potentially multiple cuts through cell
if (cutOrientationDiffers || moreCutsPerFace)
{
return 0;
}
// Only one cut through the cell
else
{
return 1;
}
}
bool Foam::MPLICcell::multiCutCell
(
const MPLICcellStorage& cellInfo,
const scalar target
)
{
clear();
resetFaceFields(cellInfo.size());
// Prepare local addressing
if (!addressingCalculated_)
{
calcAddressing(cellInfo);
}
// Keep track of cut edges
boolList isEdgeCutOld(cellInfo.cellEdges().size(), false);
boolList isEdgeCut(cellInfo.cellEdges().size(), false);
// Keep track of the fully submerged subfaces
boolList submerged(cellInfo.size(), false);
// Initialise the list of necessary labels
label facei, nextFace, faceEdgei, status;
// Loop through all the cuts
// Number of cuts limited to number of faces
forAll(cellInfo, cutI)
{
faceEdgei = -1;
facei = 0;
nextFace = 0;
status = 0;
// One cell cut
label j = 0;
while (j < cellInfo.size())
{
facei = (status == 0) ? j : nextFace;
// Collect fully submerged faces
if (cellInfo.facesAlphaMin()[facei] >= target && !submerged[facei])
{
submerged[facei] = true;
appendSfCf
(
cellInfo.Sf()[facei],
cellInfo.Cf()[facei],
cellInfo.magSf()[facei],
cellInfo.isOwner()[facei]
);
// Precompute face fields
if (unweighted_)
{
subFaceMagSf_[facei] = cellInfo.magSf()[facei];
}
else
{
alphaPhiU_[facei] = phiU_[facei];
}
}
// Cut the face
status = faceCutter_.cutFace
(
cellInfo.faces()[cellInfo.cellFaces()[facei]],
localFaceEdges_[facei],
cellInfo.points(),
isEdgeCutOld,
isEdgeCut,
faceEdgei,
cellInfo.pointsAlpha(),
cellInfo.pointsU(),
facei,
target,
cellInfo.isOwner()[facei]
);
// Get the next face and edge
if (status)
{
const label edgei = localFaceEdges_[facei][faceEdgei];
const labelList& edgeFaces = localEdgeFaces_[edgei];
nextFace = edgeFaces[edgeFaces[0] == facei];
faceEdgei = findIndex(localFaceEdges_[nextFace], edgei);
}
// Append to the cut list of points
cutPoints_.append(faceCutter_.cutPoints());
cutEdges_.append(faceCutter_.cutEdges());
// Append area vectors and face centers
if (faceCutter_.subPoints().size() > 2 && !submerged[facei])
{
const vector Sf = faceCutter_.Sf();
const vector Cf = faceCutter_.Cf(Sf);
const scalar magSf = mag(Sf);
// The sub-faces are always pointing outwards
appendSfCf(Sf, Cf, magSf);
if (unweighted_)
{
subFaceMagSf_[facei] += magSf;
}
else
{
alphaPhiU_[facei] += faceCutter_.alphaPhiU();
}
}
// End on reaching first edge
if (cutEdges_.size() > 0 && cutEdges_.first() == cutEdges_.last())
{
break;
}
if (status == 0)
{
++j;
}
}
isEdgeCutOld = isEdgeCut;
if (cutPoints_.size() == 0)
{
break;
}
else
{
// Append information from cut face
const vector Sf = calcCutSf();
const vector Cf = calcCutCf(Sf);
appendSfCf(Sf, Cf, mag(Sf));
cutSf_ += Sf;
}
// Clear fields to prepare for next cut
cutPoints_.clear();
cutEdges_.clear();
}
return 1;
}
bool Foam::MPLICcell::cutTetCell
(
const scalar target,
const label faceOrig,
const bool ow
)
{
// Clear geometry data for tet cut
clearOneCut();
// Single cell cut
forAll(tetFaces_, facei)
{
const face& f = tetFaces_[facei];
// Collect fully submerged faces
if
(
min
(
min
(
tetPointsAlpha_[f[0]],
tetPointsAlpha_[f[1]]
),
tetPointsAlpha_[f[2]]
) >= target
)
{
const vector& Sf = tetSf_[facei];
const vector& Cf = tetCf_[facei];
appendSfCf(Sf, Cf, mag(Sf));
if (unweighted_ && facei == 0)
{
subFaceMagSf_[faceOrig] += mag(Sf);
}
else if (!unweighted_ && facei == 0)
{
const face& f0 = tetFaces_[0];
const scalar phiU =
(
(1.0/3.0)*
(
tetPointsU_[f0[0]]
+ tetPointsU_[f0[1]]
+ tetPointsU_[f0[2]]
)
) & Sf;
if (ow)
{
alphaPhiU_[faceOrig] += phiU;
}
else
{
alphaPhiU_[faceOrig] -= phiU;
}
}
continue;
}
else if
(
max
(
max
(
tetPointsAlpha_[f[0]],
tetPointsAlpha_[f[1]]
),
tetPointsAlpha_[f[2]]
) < target
)
{
continue;
}
// Cut the face return label of next face and edge
faceCutter_.cutFace
(
tetFaces_[facei],
tetPoints_,
tetPointsAlpha_,
tetPointsU_,
target,
true
);
// Append to the cut list of points
cutPoints_.append(faceCutter_.cutPoints());
// Append area vectors and face centers
if (faceCutter_.subPoints().size() > 2)
{
const vector Sf = faceCutter_.Sf();
const vector Cf = faceCutter_.Cf(Sf);
const scalar magSf = mag(Sf);
appendSfCf(Sf, Cf, magSf);
// For unweighted alphaf
if (unweighted_ && facei == 0)
{
subFaceMagSf_[faceOrig] += magSf;
}
// For phiU weighted alphaf
else if (!unweighted_ && facei == 0)
{
if (ow)
{
alphaPhiU_[faceOrig] += faceCutter_.alphaPhiU();
}
else
{
alphaPhiU_[faceOrig] -= faceCutter_.alphaPhiU();
}
}
}
}
// Append information from cut face
if (cutPoints_.size() > 2)
{
const vector Sf = calcCutSf();
const vector Cf = calcCutCf(Sf);
appendSfCf(Sf, Cf, mag(Sf));
cutSf_ += Sf;
}
return 1;
}
// * * * * * * * * * * * * * * * * Constructors * * * * * * * * * * * * * * //
Foam::MPLICcell::MPLICcell(const bool unweighted, const bool multiCut)
:
unweighted_(unweighted),
multiCut_(multiCut),
faceCutter_(unweighted),
cutPoints_(10),
cutEdges_(10),
subFaceAreas_(10),
subFaceCentres_(10),
tetPointsAlpha_(4),
tetPointsU_(4),
tetFaces_
{
triFace(1, 2, 3),
triFace(0, 3, 2),
triFace(0, 1, 3),
triFace(0, 2, 1)
},
pointsAlpha_(8)
{}
// * * * * * * * * * * * * * * * Member Functions * * * * * * * * * * * * * //
bool Foam::MPLICcell::matchAlpha
(
const MPLICcellStorage& cellInfo
)
{
// Addressing for multicut needs to be recomputed for each cell
addressingCalculated_ = false;
// Try normal cell cut matching first
label status = calcMatchAlphaCutCell(cellInfo);
// If volume fraction error is bigger than 10% try tet decomposition cut
if (status == 0 && multiCut_)
{
status = calcMatchAlphaCutCell(cellInfo, true);
}
if (status == 0 || status == -1)
{
return 0;
}
else
{
return 1;
}
}
// ************************************************************************* //