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1 | // -*- mode: C++; tab-width: 4; indent-tabs-mode: nil; c-basic-offset: 4 -*- | ||
2 | // vi: set et ts=4 sw=4 sts=4: | ||
3 | // | ||
4 | // SPDX-FileCopyrightInfo: Copyright © DuMux Project contributors, see AUTHORS.md in root folder | ||
5 | // SPDX-License-Identifier: GPL-3.0-or-later | ||
6 | // | ||
7 | /*! | ||
8 | * \file | ||
9 | * \ingroup Core | ||
10 | * \ingroup StaggeredDiscretization | ||
11 | * \brief Base class for all staggered fv problems | ||
12 | */ | ||
13 | #ifndef DUMUX_STAGGERD_FV_PROBLEM_HH | ||
14 | #define DUMUX_STAGGERD_FV_PROBLEM_HH | ||
15 | |||
16 | #include <dune/common/rangeutilities.hh> | ||
17 | |||
18 | #include <dumux/common/properties.hh> | ||
19 | #include <dumux/common/fvproblemwithspatialparams.hh> | ||
20 | #include <dumux/common/numeqvector.hh> | ||
21 | |||
22 | namespace Dumux { | ||
23 | |||
24 | /*! | ||
25 | * \ingroup Core | ||
26 | * \ingroup StaggeredDiscretization | ||
27 | * \brief Base class for all staggered finite-volume problems | ||
28 | * | ||
29 | * \note All quantities (regarding the units) are specified assuming a | ||
30 | * three-dimensional world. Problems discretized using 2D grids | ||
31 | * are assumed to be extruded by \f$1 m\f$ and 1D grids are assumed | ||
32 | * to have a cross section of \f$1m \times 1m\f$. | ||
33 | */ | ||
34 | template<class TypeTag> | ||
35 | 4 | class StaggeredFVProblem : public FVProblemWithSpatialParams<TypeTag> | |
36 | { | ||
37 | using ParentType = FVProblemWithSpatialParams<TypeTag>; | ||
38 | using Implementation = GetPropType<TypeTag, Properties::Problem>; | ||
39 | using GridView = typename GetPropType<TypeTag, Properties::GridGeometry>::GridView; | ||
40 | using Element = typename GridView::template Codim<0>::Entity; | ||
41 | |||
42 | using GridVariables = GetPropType<TypeTag, Properties::GridVariables>; | ||
43 | using GridVolumeVariables = typename GridVariables::GridVolumeVariables; | ||
44 | using ElementVolumeVariables = typename GridVolumeVariables::LocalView; | ||
45 | using GridFaceVariables = typename GridVariables::GridFaceVariables; | ||
46 | using ElementFaceVariables = typename GridFaceVariables::LocalView; | ||
47 | |||
48 | using PrimaryVariables = GetPropType<TypeTag, Properties::PrimaryVariables>; | ||
49 | using GridGeometry = GetPropType<TypeTag, Properties::GridGeometry>; | ||
50 | using FVElementGeometry = typename GridGeometry::LocalView; | ||
51 | using SubControlVolume = typename FVElementGeometry::SubControlVolume; | ||
52 | using SubControlVolumeFace = typename FVElementGeometry::SubControlVolumeFace; | ||
53 | using NumEqVector = Dumux::NumEqVector<GetPropType<TypeTag, Properties::PrimaryVariables>>; | ||
54 | |||
55 | using CoordScalar = typename GridView::ctype; | ||
56 | using GlobalPosition = typename Element::Geometry::GlobalCoordinate; | ||
57 | |||
58 | static constexpr auto cellCenterIdx = GridGeometry::cellCenterIdx(); | ||
59 | static constexpr auto faceIdx = GridGeometry::faceIdx(); | ||
60 | |||
61 | static constexpr auto numEqCellCenter = getPropValue<TypeTag, Properties::NumEqCellCenter>(); | ||
62 | static constexpr auto numEqFace = getPropValue<TypeTag, Properties::NumEqFace>(); | ||
63 | |||
64 | public: | ||
65 | /*! | ||
66 | * \brief Constructor | ||
67 | * \param gridGeometry The finite volume grid geometry | ||
68 | * \param paramGroup The parameter group in which to look for runtime parameters first (default is "") | ||
69 | */ | ||
70 | 50 | StaggeredFVProblem(std::shared_ptr<const GridGeometry> gridGeometry, | |
71 | const std::string& paramGroup = "") | ||
72 |
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50 | : ParentType(gridGeometry, paramGroup) |
73 | 50 | { } | |
74 | |||
75 | /*! | ||
76 | * \brief Returns whether a fixed Dirichlet value shall be used at a given cell. | ||
77 | * | ||
78 | * \param element The finite element | ||
79 | * \param fvGeometry The finite-volume geometry | ||
80 | * \param scv The sub control volume | ||
81 | * \param pvIdx The primary variable index | ||
82 | */ | ||
83 | ✗ | bool isDirichletCell(const Element& element, | |
84 | const FVElementGeometry& fvGeometry, | ||
85 | const SubControlVolume& scv, | ||
86 | int pvIdx) const | ||
87 | ✗ | { return false; } | |
88 | |||
89 | /*! | ||
90 | * \brief Evaluate the source term for all phases within a given | ||
91 | * sub-control-volume (-face). | ||
92 | * | ||
93 | * This is the method for the case where the source term is | ||
94 | * potentially solution dependent and requires some quantities that | ||
95 | * are specific to the fully-implicit method. | ||
96 | * | ||
97 | * \param element The finite element | ||
98 | * \param fvGeometry The finite-volume geometry | ||
99 | * \param elemVolVars All volume variables for the element | ||
100 | * \param elementFaceVars All face variables for the element | ||
101 | * \param e The geometrical entity on which the source shall be applied (scv or scvf) | ||
102 | * | ||
103 | * For this method, the return parameter stores the conserved quantity rate | ||
104 | * generated or annihilate per volume unit. Positive values mean | ||
105 | * that the conserved quantity is created, negative ones mean that it vanishes. | ||
106 | */ | ||
107 | template<class ElementVolumeVariables, class ElementFaceVariables, class Entity> | ||
108 | ✗ | NumEqVector source(const Element &element, | |
109 | const FVElementGeometry& fvGeometry, | ||
110 | const ElementVolumeVariables& elemVolVars, | ||
111 | const ElementFaceVariables& elementFaceVars, | ||
112 | const Entity &e) const | ||
113 | { | ||
114 | // forward to solution independent, fully-implicit specific interface | ||
115 |
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376317072 | return this->asImp_().sourceAtPos(e.center()); |
116 | } | ||
117 | |||
118 | /*! | ||
119 | * \brief Evaluate the boundary conditions for a neumann | ||
120 | * boundary segment. | ||
121 | * | ||
122 | * This is the method for the case where the Neumann condition is | ||
123 | * potentially solution dependent | ||
124 | * \param element The finite element | ||
125 | * \param fvGeometry The finite-volume geometry | ||
126 | * \param elemVolVars All volume variables for the element | ||
127 | * \param elemFaceVars All face variables for the element | ||
128 | * \param scvf The sub control volume face | ||
129 | * | ||
130 | * Negative values mean influx. | ||
131 | * E.g. for the mass balance that would the mass flux in \f$ [ kg / (m^2 \cdot s)] \f$. | ||
132 | */ | ||
133 | ✗ | NumEqVector neumann(const Element& element, | |
134 | const FVElementGeometry& fvGeometry, | ||
135 | const ElementVolumeVariables& elemVolVars, | ||
136 | const ElementFaceVariables& elemFaceVars, | ||
137 | const SubControlVolumeFace& scvf) const | ||
138 | { | ||
139 | // forward it to the interface with only the global position | ||
140 |
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1103940 | return this->asImp_().neumannAtPos(scvf.ipGlobal()); |
141 | } | ||
142 | |||
143 | /*! | ||
144 | * \brief Evaluate the initial value for an element (for cell-centered primary variables) | ||
145 | * or face (for velocities) | ||
146 | * | ||
147 | * \param entity The dof entity (element or vertex) | ||
148 | */ | ||
149 | template<class Entity> | ||
150 | ✗ | PrimaryVariables initial(const Entity& entity) const | |
151 | { | ||
152 | 350290658 | return this->asImp_().initialAtPos(entity.center()); | |
153 | } | ||
154 | |||
155 | /*! | ||
156 | * \brief Applies the initial solution for all degrees of freedom of the grid. | ||
157 | * | ||
158 | */ | ||
159 | template<class SolutionVector> | ||
160 | 39 | void applyInitialSolution(SolutionVector& sol) const | |
161 | { | ||
162 | 117 | sol[cellCenterIdx].resize(this->gridGeometry().numCellCenterDofs()); | |
163 | 117 | sol[faceIdx].resize(this->gridGeometry().numFaceDofs()); | |
164 | |||
165 | 78 | auto fvGeometry = localView(this->gridGeometry()); | |
166 |
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28901 | for (const auto& element : elements(this->gridGeometry().gridView())) |
167 | { | ||
168 | 14392 | fvGeometry.bindElement(element); | |
169 | |||
170 | // loop over sub control volumes | ||
171 |
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52568 | for (auto&& scv : scvs(fvGeometry)) |
172 | { | ||
173 | // let the problem do the dirty work of nailing down | ||
174 | // the initial solution. | ||
175 | 14392 | auto initPriVars = this->asImp_().initial(scv); | |
176 | 27328 | this->asImp_().applyInitialCellCenterSolution(sol, scv, initPriVars); | |
177 | } | ||
178 | |||
179 | // loop over faces | ||
180 |
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123920 | for(auto&& scvf : scvfs(fvGeometry)) |
181 | { | ||
182 | 57568 | auto initPriVars = this->asImp_().initial(scvf); | |
183 | 115136 | this->asImp_().applyInitialFaceSolution(sol, scvf, initPriVars); | |
184 | } | ||
185 | } | ||
186 | 39 | } | |
187 | |||
188 | |||
189 | //! Applies the initial cell center solution | ||
190 | template<class SolutionVector> | ||
191 | ✗ | void applyInitialCellCenterSolution(SolutionVector& sol, | |
192 | const SubControlVolume& scv, | ||
193 | const PrimaryVariables& initSol) const | ||
194 | { | ||
195 | // while the container within the actual solution vector holds numEqCellCenter | ||
196 | // elements, we need to specify an offset to get the correct entry of the initial solution | ||
197 | static constexpr auto offset = PrimaryVariables::dimension - numEqCellCenter; | ||
198 | |||
199 |
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35982 | for(int pvIdx = 0; pvIdx < numEqCellCenter; ++pvIdx) |
200 | 191756 | sol[cellCenterIdx][scv.dofIndex()][pvIdx] = initSol[pvIdx + offset]; | |
201 | ✗ | } | |
202 | |||
203 | //! Applies the initial face solution | ||
204 | template<class SolutionVector> | ||
205 | void applyInitialFaceSolution(SolutionVector& sol, | ||
206 | const SubControlVolumeFace& scvf, | ||
207 | const PrimaryVariables& initSol) const | ||
208 | { | ||
209 | for(int pvIdx = 0; pvIdx < numEqFace; ++pvIdx) | ||
210 | sol[faceIdx][scvf.dofIndex()][pvIdx] = initSol[pvIdx]; | ||
211 | } | ||
212 | |||
213 | }; | ||
214 | |||
215 | } // end namespace Dumux | ||
216 | |||
217 | #endif | ||
218 |