interpolationCellPointI.H
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25 
26 // * * * * * * * * * * * * * * * Member Functions * * * * * * * * * * * * * //
27 
28 template<class Type>
30 (
31  const cellPointWeight& cpw
32 ) const
33 {
34  const List<scalar>& weights = cpw.weights();
35  const List<label>& faceVertices = cpw.faceVertices();
36 
37  Type t = this->psi_[cpw.cell()]*weights[0];
38  t += psip_[faceVertices[0]]*weights[1];
39  t += psip_[faceVertices[1]]*weights[2];
40  t += psip_[faceVertices[2]]*weights[3];
41 
42  return t;
43 }
44 
45 
46 template<class Type>
48 (
49  const vector& position,
50  const label cellI,
51  const label faceI
52 ) const
53 {
54  return interpolate(cellPointWeight(this->pMesh_, position, cellI, faceI));
55 }
56 
57 
58 template<class Type>
60 (
61  const vector& position,
62  const tetIndices& tetIs,
63  const label faceI
64 ) const
65 {
66  // Assumes that the position is consistent with the supplied
67  // tetIndices. Does not pay attention to whether or not faceI is
68  // supplied or not - the result will be essentially the same.
69  // Performs a consistency check, however.
70 
71  if (faceI >= 0)
72  {
73  if (faceI != tetIs.face())
74  {
76  << "specified face " << faceI << " inconsistent with the face "
77  << "stored by tetIndices: " << tetIs.face()
78  << exit(FatalError);
79  }
80  }
81 
82  List<scalar> weights;
83 
84  tetIs.tet(this->pMesh_).barycentric(position, weights);
85 
86  const faceList& pFaces = this->pMesh_.faces();
87 
88  const face& f = pFaces[tetIs.face()];
89 
90  // Order of weights is the same as that of the vertices of the tet, i.e.
91  // cellCentre, faceBasePt, facePtA, facePtB.
92 
93  Type t = this->psi_[tetIs.cell()]*weights[0];
94 
95  t += psip_[f[tetIs.faceBasePt()]]*weights[1];
96 
97  t += psip_[f[tetIs.facePtA()]]*weights[2];
98 
99  t += psip_[f[tetIs.facePtB()]]*weights[3];
100 
101  return t;
102 }
103 
104 
105 // ************************************************************************* //
Foam::tetIndices::tet
tetPointRef tet(const polyMesh &mesh) const
Return the geometry corresponding to this tet from the.
Definition: tetIndicesI.H:66
Foam::cellPointWeight::weights
const List< scalar > & weights() const
Interpolation weights.
Definition: cellPointWeight.H:114
Foam::MULES::interpolate
tmp< surfaceScalarField > interpolate(const RhoType &rho)
Definition: IMULESTemplates.C:40
pFaces
Info<< "Finished reading KIVA file"<< endl;cellShapeList cellShapes(nPoints);labelList cellZoning(nPoints, -1);const cellModel &hex=*(cellModeller::lookup("hex"));labelList hexLabels(8);label activeCells=0;labelList pointMap(nPoints);forAll(pointMap, i){ pointMap[i]=i;}for(label i=0;i< nPoints;i++){ if(f[i] > 0.0) { hexLabels[0]=i;hexLabels[1]=i1tab[i];hexLabels[2]=i3tab[i1tab[i]];hexLabels[3]=i3tab[i];hexLabels[4]=i8tab[i];hexLabels[5]=i1tab[i8tab[i]];hexLabels[6]=i3tab[i1tab[i8tab[i]]];hexLabels[7]=i3tab[i8tab[i]];cellShapes[activeCells]=cellShape(hex, hexLabels);edgeList edges=cellShapes[activeCells].edges();forAll(edges, ei) { if(edges[ei].mag(points)< SMALL) { label start=pointMap[edges[ei].start()];while(start !=pointMap[start]) { start=pointMap[start];} label end=pointMap[edges[ei].end()];while(end !=pointMap[end]) { end=pointMap[end];} label minLabel=min(start, end);pointMap[start]=pointMap[end]=minLabel;} } cellZoning[activeCells]=idreg[i];activeCells++;}}cellShapes.setSize(activeCells);cellZoning.setSize(activeCells);forAll(cellShapes, celli){ cellShape &cs=cellShapes[celli];forAll(cs, i) { cs[i]=pointMap[cs[i]];} cs.collapse();}label bcIDs[11]={-1, 0, 2, 4, -1, 5, -1, 6, 7, 8, 9};const label nBCs=12;const word *kivaPatchTypes[nBCs]={ &wallPolyPatch::typeName, &wallPolyPatch::typeName, &wallPolyPatch::typeName, &wallPolyPatch::typeName, &symmetryPolyPatch::typeName, &wedgePolyPatch::typeName, &polyPatch::typeName, &polyPatch::typeName, &polyPatch::typeName, &polyPatch::typeName, &symmetryPolyPatch::typeName, &oldCyclicPolyPatch::typeName};enum patchTypeNames{ PISTON, VALVE, LINER, CYLINDERHEAD, AXIS, WEDGE, INFLOW, OUTFLOW, PRESIN, PRESOUT, SYMMETRYPLANE, CYCLIC};const char *kivaPatchNames[nBCs]={ "piston", "valve", "liner", "cylinderHead", "axis", "wedge", "inflow", "outflow", "presin", "presout", "symmetryPlane", "cyclic"};List< SLList< face > > pFaces[nBCs]
Definition: readKivaGrid.H:235
Foam::tetIndices::facePtB
label facePtB() const
Return face point B.
Definition: tetIndicesI.H:54
Foam::label
intWM_LABEL_SIZE_t label
A label is an int32_t or int64_t as specified by the pre-processor macro WM_LABEL_SIZE.
Definition: label.H:59
Foam::tetIndices::face
label face() const
Return the face.
Definition: tetIndicesI.H:36
Foam::tetIndices::faceBasePt
label faceBasePt() const
Return the face base point.
Definition: tetIndicesI.H:42
Foam::cellPointWeight
Foam::cellPointWeight.
Definition: cellPointWeight.H:50
Foam::FatalError
error FatalError
Foam::interpolationCellPoint::interpolate
Type interpolate(const cellPointWeight &cpw) const
Interpolate field for the given cellPointWeight.
Definition: interpolationCellPointI.H:30
Foam::cellPointWeight::cell
label cell() const
Cell index.
Definition: cellPointWeight.H:108
Foam::tetIndices::cell
label cell() const
Return the cell.
Definition: tetIndicesI.H:30
Foam::exit
errorManipArg< error, int > exit(error &err, const int errNo=1)
Definition: errorManip.H:124
Foam::tetIndices
Storage and named access for the indices of a tet which is part of the decomposition of a cell.
Definition: tetIndices.H:73
FatalErrorInFunction
#define FatalErrorInFunction
Report an error message using Foam::FatalError.
Definition: error.H:318
f
labelList f(nPoints)
Foam::Vector< scalar >
Foam::List< scalar >
Foam::cellPointWeight::faceVertices
const List< label > & faceVertices() const
Interpolation addressing for points on face.
Definition: cellPointWeight.H:120
Foam::tetIndices::facePtA
label facePtA() const
Return face point A.
Definition: tetIndicesI.H:48
Foam::face
A face is a list of labels corresponding to mesh vertices.
Definition: face.H:75
Foam::tetrahedron::barycentric
scalar barycentric(const point &pt, List< scalar > &bary) const
Calculate the barycentric coordinates of the given.
Definition: tetrahedronI.H:317