/*---------------------------------------------------------------------------*\ ========= | \\ / F ield | OpenFOAM: The Open Source CFD Toolbox \\ / O peration | Website: https://openfoam.org \\ / A nd | Copyright (C) 2011-2026 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 . \*---------------------------------------------------------------------------*/ #include "primitiveMeshCheck.H" #include "pyramidPointFaceRef.H" #include "PackedBoolList.H" #include "units.H" #include "SortableList.H" // * * * * * * * * * * * * * * * Member Functions * * * * * * * * * * * * * // Foam::scalar Foam::meshCheck::faceSkewness ( const primitiveMesh& mesh, const pointField& p, const vectorField& fCtrs, const vectorField& fAreas, const label facei, const point& ownCc, const point& neiCc ) { const vector Cpf = fCtrs[facei] - ownCc; const vector d = neiCc - ownCc; // Skewness vector const vector sv = Cpf - ((fAreas[facei] & Cpf)/((fAreas[facei] & d) + rootVSmall))*d; const vector svHat = sv/(mag(sv) + rootVSmall); // Normalisation distance calculated as the approximate distance // from the face centre to the edge of the face in the direction // of the skewness scalar fd = 0.2*mag(d) + rootVSmall; const face& f = mesh.faces()[facei]; forAll(f, pi) { fd = max(fd, mag(svHat & (p[f[pi]] - fCtrs[facei]))); } // Normalised skewness return mag(sv)/fd; } Foam::scalar Foam::meshCheck::boundaryFaceSkewness ( const primitiveMesh& mesh, const pointField& p, const vectorField& fCtrs, const vectorField& fAreas, const label facei, const point& ownCc ) { const vector Cpf = fCtrs[facei] - ownCc; vector normal = fAreas[facei]; normal /= mag(normal) + rootVSmall; const vector d = normal*(normal & Cpf); // Skewness vector const vector sv = Cpf - ((fAreas[facei] & Cpf)/((fAreas[facei] & d) + rootVSmall))*d; const vector svHat = sv/(mag(sv) + rootVSmall); // Normalisation distance calculated as the approximate distance // from the face centre to the edge of the face in the direction // of the skewness scalar fd = 0.4*mag(d) + rootVSmall; const face& f = mesh.faces()[facei]; forAll(f, pi) { fd = max(fd, mag(svHat & (p[f[pi]] - fCtrs[facei]))); } // Normalised skewness return mag(sv)/fd; } Foam::scalar Foam::meshCheck::faceOrthogonality ( const point& ownCc, const point& neiCc, const vector& s ) { const vector d = neiCc - ownCc; return (d & s)/(mag(d)*mag(s) + rootVSmall); } // * * * * * * * * * * * * * * * Member Functions * * * * * * * * * * * * * // Foam::tmp Foam::meshCheck::faceOrthogonality ( const primitiveMesh& mesh, const vectorField& areas, const vectorField& cc ) { const labelList& own = mesh.faceOwner(); const labelList& nei = mesh.faceNeighbour(); tmp tortho(new scalarField(mesh.nInternalFaces())); scalarField& ortho = tortho.ref(); // Internal faces forAll(nei, facei) { ortho[facei] = faceOrthogonality ( cc[own[facei]], cc[nei[facei]], areas[facei] ); } return tortho; } Foam::tmp Foam::meshCheck::faceSkewness ( const primitiveMesh& mesh, const pointField& p, const vectorField& fCtrs, const vectorField& fAreas, const vectorField& cellCtrs ) { const labelList& own = mesh.faceOwner(); const labelList& nei = mesh.faceNeighbour(); tmp tskew(new scalarField(mesh.nFaces())); scalarField& skew = tskew.ref(); forAll(nei, facei) { skew[facei] = faceSkewness ( mesh, p, fCtrs, fAreas, facei, cellCtrs[own[facei]], cellCtrs[nei[facei]] ); } // Boundary faces: consider them to have only skewness error. // (i.e. treat as if mirror cell on other side) for (label facei = mesh.nInternalFaces(); facei < mesh.nFaces(); facei++) { skew[facei] = boundaryFaceSkewness ( mesh, p, fCtrs, fAreas, facei, cellCtrs[own[facei]] ); } return tskew; } void Foam::meshCheck::facePyramidVolume ( const primitiveMesh& mesh, const pointField& points, const vectorField& ctrs, scalarField& ownPyrVol, scalarField& neiPyrVol ) { const labelList& own = mesh.faceOwner(); const labelList& nei = mesh.faceNeighbour(); const faceList& f = mesh.faces(); ownPyrVol.setSize(mesh.nFaces()); neiPyrVol.setSize(mesh.nInternalFaces()); forAll(f, facei) { // Create the owner pyramid ownPyrVol[facei] = -pyramidPointFaceRef ( f[facei], ctrs[own[facei]] ).mag(points); if (mesh.isInternalFace(facei)) { // Create the neighbour pyramid - it will have positive volume neiPyrVol[facei] = pyramidPointFaceRef ( f[facei], ctrs[nei[facei]] ).mag(points); } } } void Foam::meshCheck::cellClosedness ( const primitiveMesh& mesh, const Vector