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| /*---------------------------------------------------------------------------*\ | |
| ========= | | |
| \\ / F ield | OpenFOAM: The Open Source CFD Toolbox | |
| \\ / O peration | Website: https://openfoam.org | |
| \\ / A nd | Copyright (C) 2018-2025 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/>. | |
| \*---------------------------------------------------------------------------*/ | |
| // * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * // | |
| namespace Foam | |
| { | |
| namespace cutPoly | |
| { | |
| // * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * // | |
| template<class Int, Int Offset, class Sequence> | |
| struct OffsetSequence; | |
| template<class Int, Int Offset, Int ... Is> | |
| struct OffsetSequence<Int, Offset, std::integer_sequence<Int, Is ...>> | |
| { | |
| using type = std::integer_sequence<Int, Is + Offset ...>; | |
| }; | |
| template<class Int, Int Min, Int Max> | |
| struct RangeSequence | |
| { | |
| using type = | |
| typename OffsetSequence | |
| < | |
| Int, | |
| Min, | |
| std::make_index_sequence<Max - Min> | |
| >::type; | |
| }; | |
| template<class Tuple, class Int, Int ... Is> | |
| auto tupleSubset | |
| ( | |
| const Tuple& tuple, | |
| const std::integer_sequence<Int, Is ...>& | |
| ) | |
| { | |
| return std::make_tuple(std::get<Is>(tuple) ...); | |
| } | |
| template<class Op, class Tuple, class Int, Int ... Is> | |
| auto tupleSubset | |
| ( | |
| const Tuple& tuple, | |
| const std::integer_sequence<Int, Is ...>&, | |
| const Op& op | |
| ) | |
| { | |
| return std::make_tuple(op(std::get<Is>(tuple)) ...); | |
| } | |
| template<class ... Types> | |
| auto tupleTail(const std::tuple<Types ...>& tuple) | |
| { | |
| return | |
| tupleSubset | |
| ( | |
| tuple, | |
| typename RangeSequence<std::size_t, 1, sizeof ... (Types)>::type() | |
| ); | |
| } | |
| template<class Op, class ... Types> | |
| auto tupleOp(const std::tuple<Types ...>& tuple, const Op& op) | |
| { | |
| return | |
| tupleSubset | |
| ( | |
| tuple, | |
| std::make_index_sequence<sizeof ... (Types)>(), | |
| op | |
| ); | |
| } | |
| template<class Op, class Tuple, class Int, Int ... Is> | |
| void tupleInPlaceOp | |
| ( | |
| Tuple& tuple, | |
| const std::integer_sequence<Int, Is ...>&, | |
| const Op& op | |
| ) | |
| { | |
| (void)std::initializer_list<nil> | |
| {( | |
| op(std::get<Is>(tuple)), | |
| nil() | |
| ) ... }; | |
| } | |
| template<class Op, class ... Types> | |
| void tupleInPlaceOp(std::tuple<Types ...>& tuple, const Op& op) | |
| { | |
| tupleInPlaceOp(tuple, std::make_index_sequence<sizeof ... (Types)>(), op); | |
| } | |
| template<class BinaryOp, class Tuple, class Int, Int ... Is> | |
| auto tupleBinaryOp | |
| ( | |
| const Tuple& tupleA, | |
| const Tuple& tupleB, | |
| const std::integer_sequence<Int, Is ...>&, | |
| const BinaryOp& bop | |
| ) | |
| { | |
| return std::make_tuple(bop(std::get<Is>(tupleA), std::get<Is>(tupleB)) ...); | |
| } | |
| template<class BinaryOp, class ... TypesA, class ... TypesB> | |
| auto tupleBinaryOp | |
| ( | |
| const std::tuple<TypesA ...>& tupleA, | |
| const std::tuple<TypesB ...>& tupleB, | |
| const BinaryOp& bop | |
| ) | |
| { | |
| return tupleBinaryOp | |
| ( | |
| tupleA, | |
| tupleB, | |
| std::make_index_sequence<sizeof ... (TypesA)>(), | |
| bop | |
| ); | |
| } | |
| // * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * // | |
| } // End namespace cutPoly | |
| } // End namespace Foam | |
| // * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * // | |
| template<template<class> class FaceValues, class ... Types> | |
| Foam::Tuple2 | |
| < | |
| Foam::vector, | |
| std::tuple<Foam::cutPoly::AreaIntegralType<Types> ...> | |
| > | |
| Foam::cutPoly::faceAreaIntegral | |
| ( | |
| const FaceValues<point>& fPs, | |
| const point& fPAvg, | |
| const std::tuple<FaceValues<Types> ...>& fPsis, | |
| const std::tuple<Types ...>& fPsiAvgs | |
| ) | |
| { | |
| vector fCutsArea = Zero; | |
| auto fCutsAreaPsi = std::make_tuple(AreaIntegralType<Types>(Zero) ...); | |
| typename FaceValues<point>::const_iterator fPIter(fPs.begin()); | |
| auto fPsiIter = tupleOp(fPsis, OpBegin()); | |
| for(; fPIter != fPs.end(); ++ fPIter) | |
| { | |
| const point p0 = *fPIter; | |
| const point p1 = fPIter.next(); | |
| auto psi0 = tupleOp(fPsiIter, OpDereference()); | |
| auto psi1 = tupleOp(fPsiIter, OpNext()); | |
| const vector a = ((p1 - p0)^(fPAvg - p0))/2; | |
| fCutsArea += a; | |
| fCutsAreaPsi = | |
| tupleBinaryOp | |
| ( | |
| fCutsAreaPsi, | |
| tupleOp | |
| ( | |
| tupleBinaryOp | |
| ( | |
| psi0, | |
| tupleBinaryOp | |
| ( | |
| psi1, | |
| fPsiAvgs, | |
| BinaryOpAdd() | |
| ), | |
| BinaryOpAdd() | |
| ), | |
| OpScaled<vector>(a/3) | |
| ), | |
| BinaryOpAdd() | |
| ); | |
| tupleInPlaceOp(fPsiIter, InPlaceOpAdvance()); | |
| } | |
| return | |
| Tuple2<vector, std::tuple<AreaIntegralType<Types> ...>> | |
| ( | |
| fCutsArea, | |
| fCutsAreaPsi | |
| ); | |
| } | |
| template<template<class> class FaceValues, class ... Types> | |
| Foam::Tuple2<Foam::vector, std::tuple<Types ...>> | |
| Foam::cutPoly::faceAreaAverage | |
| ( | |
| const FaceValues<point>& fPs, | |
| const point& fPAvg, | |
| const std::tuple<FaceValues<Types> ...>& fPsis, | |
| const std::tuple<Types ...>& fPsiAvgs | |
| ) | |
| { | |
| auto fSumPPsis = faceAreaIntegral(fPs, fPAvg, fPsis, fPsiAvgs); | |
| const vector& fArea = fSumPPsis.first(); | |
| const scalar fMagSqrArea = magSqr(fArea); | |
| return | |
| Tuple2<vector, std::tuple<Types ...>> | |
| ( | |
| fArea, | |
| fMagSqrArea > vSmall | |
| ? tupleOp(fSumPPsis.second(), OpPreInner(fArea/fMagSqrArea)) | |
| : fPsiAvgs | |
| ); | |
| } | |
| template<class ... Types> | |
| Foam::Tuple2 | |
| < | |
| Foam::vector, | |
| std::tuple<Foam::cutPoly::AreaIntegralType<Types> ...> | |
| > | |
| Foam::cutPoly::faceCutAreaIntegral | |
| ( | |
| const face& f, | |
| const vector& fArea, | |
| const std::tuple<Types ...>& fPsis, | |
| const List<labelPair>& fCuts, | |
| const pointField& ps, | |
| const std::tuple<const Field<Types>& ...>& pPsis, | |
| const scalarField& pAlphas, | |
| const scalar isoAlpha, | |
| const bool below | |
| ) | |
| { | |
| // If there are no cuts return either the entire face or zero, depending on | |
| // which side of the iso-surface the face is | |
| if (fCuts.size() == 0) | |
| { | |
| if ((pAlphas[f[0]] < isoAlpha) == below) | |
| { | |
| return | |
| Tuple2<vector, std::tuple<AreaIntegralType<Types> ...>> | |
| ( | |
| fArea, | |
| tupleOp(fPsis, OpScaled<vector>(fArea)) | |
| ); | |
| } | |
| else | |
| { | |
| return | |
| Tuple2<vector, std::tuple<AreaIntegralType<Types> ...>> | |
| ( | |
| vector::zero, | |
| std::make_tuple(pTraits<AreaIntegralType<Types>>::zero ...) | |
| ); | |
| } | |
| } | |
| return | |
| faceAreaIntegral | |
| ( | |
| FaceCutValues<vector>(f, fCuts, ps, pAlphas, isoAlpha, below), | |
| OpIndirectAverage(f)(ps), | |
| tupleOp(pPsis, OpFaceCutValues(f, fCuts, pAlphas, isoAlpha, below)), | |
| tupleOp(pPsis, OpIndirectAverage(f)) | |
| ); | |
| } | |
| template<class ... Types> | |
| Foam::Tuple2<Foam::scalar, std::tuple<Types ...>> | |
| Foam::cutPoly::cellVolumeIntegral | |
| ( | |
| const cell& c, | |
| const cellEdgeAddressing& cAddr, | |
| const point& cPAvg, | |
| const std::tuple<Types ...>& cPsiAvgs, | |
| const vectorField& fAreas, | |
| const pointField& fCentres, | |
| const std::tuple<const Field<Types>& ...>& fPsis | |
| ) | |
| { | |
| scalar cVolume = 0; | |
| std::tuple<Types ...> cVolumePsis(pTraits<Types>::zero ...); | |
| forAll(c, cfi) | |
| { | |
| const scalar pyrVolume = | |
| (cAddr.cOwns()[cfi] ? +1 : -1) | |
| *(fAreas[c[cfi]] & (fCentres[c[cfi]] - cPAvg))/3; | |
| cVolume += pyrVolume; | |
| cVolumePsis = | |
| tupleBinaryOp | |
| ( | |
| cVolumePsis, | |
| tupleBinaryOp | |
| ( | |
| tupleOp | |
| ( | |
| tupleOp(fPsis, OpIndex(c[cfi])), | |
| OpScaled<scalar>(scalar(3)/scalar(4)*pyrVolume) | |
| ), | |
| tupleOp | |
| ( | |
| cPsiAvgs, | |
| OpScaled<scalar>(scalar(1)/scalar(4)*pyrVolume) | |
| ), | |
| BinaryOpAdd() | |
| ), | |
| BinaryOpAdd() | |
| ); | |
| } | |
| return Tuple2<scalar, std::tuple<Types ...>>(cVolume, cVolumePsis); | |
| } | |
| template<class ... Types> | |
| Foam::Tuple2<Foam::scalar, std::tuple<Types ...>> | |
| Foam::cutPoly::cellCutVolumeIntegral | |
| ( | |
| const cell& c, | |
| const cellEdgeAddressing& cAddr, | |
| const scalar cVolume, | |
| const std::tuple<Types ...>& cPsis, | |
| const labelListList& cCuts, | |
| const faceUList& fs, | |
| const vectorField& fAreas, | |
| const pointField& fCentres, | |
| const std::tuple<const Field<Types>& ...>& fPsis, | |
| const vectorField& fCutAreas, | |
| const std::tuple<const Field<Types>& ...>& fCutPsis, | |
| const pointField& ps, | |
| const std::tuple<const Field<Types>& ...>& pPsis, | |
| const scalarField& pAlphas, | |
| const scalar isoAlpha, | |
| const bool below | |
| ) | |
| { | |
| // If there are no cuts return either the entire cell or zero, depending on | |
| // which side of the iso-surface the cell is | |
| if (cCuts.size() == 0) | |
| { | |
| if ((pAlphas[fs[c[0]][0]] < isoAlpha) == below) | |
| { | |
| return | |
| Tuple2<scalar, std::tuple<Types ...>> | |
| ( | |
| cVolume, | |
| tupleOp(cPsis, OpScaled<scalar>(cVolume)) | |
| ); | |
| } | |
| else | |
| { | |
| return | |
| Tuple2<scalar, std::tuple<Types ...>> | |
| ( | |
| scalar(0), | |
| std::make_tuple(pTraits<Types>::zero ...) | |
| ); | |
| } | |
| } | |
| // Averages | |
| const point cPAvg = OpIndirectAverage(c)(fCentres); | |
| auto cPsiAvgs = tupleOp(fPsis, OpIndirectAverage(c)); | |
| // Face contributions. We use the un-cut face's centroid as the base of the | |
| // pyramid formed by the cut face (see !!! below). This is potentially less | |
| // exact than using the cut face's centroid, but it is consistent with the | |
| // un-cut cell volume calculation. This means if you run this function with | |
| // both values of "below" then the result will exactly sum to the volume of | |
| // the overall cell. If we used the cut-face's centroid this would not be | |
| // the case. | |
| auto result = | |
| cellVolumeIntegral | |
| ( | |
| c, | |
| cAddr, | |
| cPAvg, | |
| cPsiAvgs, | |
| fCutAreas, | |
| fCentres, // !!! | |
| fCutPsis | |
| ); | |
| // Create readably named references to the parts of the result | |
| scalar& cCutsVolume = result.first(); | |
| std::tuple<Types ...>& cCutsVolumePsis = result.second(); | |
| // Cut contributions | |
| const cutPoly::CellCutValues<point> cCutPValues | |
| ( | |
| c, | |
| cAddr, | |
| cCuts, | |
| fs, | |
| ps, | |
| pAlphas, | |
| isoAlpha | |
| ); | |
| const point cCutPAvg = OpIterableAverage()(cCutPValues); | |
| auto cCutPsiValues = | |
| tupleOp | |
| ( | |
| pPsis, | |
| OpCellCutValues | |
| ( | |
| c, | |
| cAddr, | |
| cCuts, | |
| fs, | |
| pAlphas, | |
| isoAlpha | |
| ) | |
| ); | |
| auto cCutPsiAvgs = tupleOp(cCutPsiValues, OpIterableAverage()); | |
| // This method is more exact, as it uses the true centroid of the cell | |
| // cut. However, to obtain that centroid we have to divide by the area | |
| // magnitude, so this can't be generalised to types that do not support | |
| // division. | |
| const auto cCutAreaPPsis = | |
| faceAreaAverage | |
| ( | |
| cCutPValues, | |
| cCutPAvg, | |
| std::tuple_cat(std::make_tuple(cCutPValues), cCutPsiValues), | |
| std::tuple_cat(std::make_tuple(cCutPAvg), cCutPsiAvgs) | |
| ); | |
| const vector& cCutArea = cCutAreaPPsis.first(); | |
| const vector& cCutCentre = std::get<0>(cCutAreaPPsis.second()); | |
| const auto cCutPsis = tupleTail(cCutAreaPPsis.second()); | |
| /* | |
| // This method is more approximate, as it uses point averages rather | |
| // than centroids. This does not involve division, though, so this | |
| // could be used with types like polynomials that only support addition | |
| // and multiplication. | |
| const vector cCutArea = | |
| faceAreaIntegral | |
| ( | |
| cCutPValues, | |
| cCutPAvg, | |
| std::make_tuple(), | |
| std::make_tuple() | |
| ).first(); | |
| const point& cCutCentre = cCutPAvg; | |
| const auto& cCutPsis = cCutPsiAvgs; | |
| */ | |
| const scalar pyrVolume = | |
| (below ? +1 : -1)*(cCutArea & (cCutCentre - cPAvg))/3; | |
| cCutsVolume += pyrVolume; | |
| cCutsVolumePsis = | |
| tupleBinaryOp | |
| ( | |
| cCutsVolumePsis, | |
| tupleBinaryOp | |
| ( | |
| tupleOp | |
| ( | |
| cCutPsis, | |
| OpScaled<scalar>(scalar(3)/scalar(4)*pyrVolume) | |
| ), | |
| tupleOp | |
| ( | |
| cPsiAvgs, | |
| OpScaled<scalar>(scalar(1)/scalar(4)*pyrVolume) | |
| ), | |
| BinaryOpAdd() | |
| ), | |
| BinaryOpAdd() | |
| ); | |
| return result; | |
| } | |
| // ************************************************************************* // | |