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Panzer_ProjectToFaces_impl.hpp
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42 
43 #ifndef PANZER_PROJECT_TO_FACES_IMPL_HPP
44 #define PANZER_PROJECT_TO_FACES_IMPL_HPP
45 
46 #include "Teuchos_Assert.hpp"
47 #include "Phalanx_DataLayout.hpp"
48 
49 #include "Intrepid2_Cubature.hpp"
50 #include "Intrepid2_DefaultCubatureFactory.hpp"
51 #include "Intrepid2_FunctionSpaceTools.hpp"
52 #include "Intrepid2_Kernels.hpp"
53 #include "Intrepid2_CellTools.hpp"
54 #include "Intrepid2_OrientationTools.hpp"
55 
57 #include "Panzer_PureBasis.hpp"
59 #include "Kokkos_ViewFactory.hpp"
60 
61 #include "Teuchos_FancyOStream.hpp"
62 
63 #include <cstring>
64 
65 template<typename EvalT,typename Traits>
68  : quad_degree(1),
69  use_fast_method_on_rectangular_hex_mesh(false)
70 {
71  dof_name = (p.get< std::string >("DOF Name"));
72 
73  if(p.isType< Teuchos::RCP<PureBasis> >("Basis"))
74  basis = p.get< Teuchos::RCP<PureBasis> >("Basis");
75  else
76  basis = p.get< Teuchos::RCP<const PureBasis> >("Basis");
77 
78  if(p.isType<int>("Quadrature Order"))
79  quad_degree = p.get<int>("Quadrature Order");
80 
81  if(p.isType<bool>("Use Fast Method for Rectangular Hex Mesh"))
82  use_fast_method_on_rectangular_hex_mesh = p.get<bool>("Use Fast Method for Rectangular Hex Mesh");
83 
84  Teuchos::RCP<PHX::DataLayout> basis_layout = basis->functional;
85  Teuchos::RCP<PHX::DataLayout> vector_layout = basis->functional_grad;
86 
87  // some sanity checks
88  TEUCHOS_ASSERT(basis->isVectorBasis());
89 
90  result = PHX::MDField<ScalarT,Cell,BASIS>(dof_name,basis_layout);
91  this->addEvaluatedField(result);
92 
93  normals = PHX::MDField<const ScalarT,Cell,BASIS,Dim>(dof_name+"_Normals",vector_layout);
94  this->addDependentField(normals);
95 
97  const shards::CellTopology & parentCell = *basis->getCellTopology();
98  Intrepid2::DefaultCubatureFactory quadFactory;
100  = quadFactory.create<PHX::exec_space,double,double>(parentCell.getCellTopologyData(2,0), quad_degree);
101  int numQPoints = quadRule->getNumPoints();
102 
103  vector_values.resize(numQPoints);
104  for (int qp(0); qp < numQPoints; ++qp)
105  {
106  vector_values[qp] = PHX::MDField<const ScalarT,Cell,BASIS,Dim>(dof_name+"_Vector"+"_qp_"+std::to_string(qp),vector_layout);
107  this->addDependentField(vector_values[qp]);
108  }
109 
110  gatherFieldNormals = PHX::MDField<ScalarT,Cell,NODE,Dim>(dof_name+"_Normals",basis->functional_grad);
111  this->addEvaluatedField(gatherFieldNormals);
112 
113  } else {
114  TEUCHOS_ASSERT(quad_degree == 1); // One pt quadrature for fast method
115  TEUCHOS_ASSERT(std::strstr(basis->getCellTopology()->getBaseName(),"Hexahedron") != nullptr);
116 
117  vector_values.resize(1);
118  vector_values[0] = PHX::MDField<const ScalarT,Cell,BASIS,Dim>(dof_name+"_Vector",vector_layout);
119  this->addDependentField(vector_values[0]);
120  }
121 
122  if (use_fast_method_on_rectangular_hex_mesh)
123  this->setName("Project To Faces (Fast Rectangular Hex)");
124  else
125  this->setName("Project To Faces");
126 }
127 
128 // **********************************************************************
129 template<typename EvalT,typename Traits>
132  PHX::FieldManager<Traits>& /* fm */)
133 {
134  orientations = d.orientations_;
135 
136  num_pts = result.extent(1);
137  num_dim = vector_values[0].extent(2);
138 
139  TEUCHOS_ASSERT(result.extent(1) == normals.extent(1));
140  TEUCHOS_ASSERT(vector_values[0].extent(2) == normals.extent(2));
141 }
142 
143 // **********************************************************************
144 template<typename EvalT,typename Traits>
147 {
148 
149  // The coefficients being calculated here in the projection to the face basis
150  // are defined as the integral over the face of the field dotted with the face
151  // normal vector. For a first-order face basis, single point integration is
152  // adequate, so the cubature here just provides the proper weighting.
153  // For higher order, a distinction between "cell" and Gauss points will need
154  // to be made so the field is appropriately projected.
155  const shards::CellTopology & parentCell = *basis->getCellTopology();
156  Intrepid2::DefaultCubatureFactory quadFactory;
158 
159  // Fast Method: One point quadrature on hex mesh. Assumes that the
160  // face area can be computed from two edge normals. This is only
161  // true if the mesh is square or rectangular. Will not work for
162  // paved meshes.
163  if (use_fast_method_on_rectangular_hex_mesh){
164 
165  // Collect the reference face information. For now, do nothing with the quadPts.
166  const unsigned num_faces = parentCell.getFaceCount();
167  std::vector<double> refFaceWt(num_faces, 0.0);
168  for (unsigned f=0; f<num_faces; f++) {
169  faceQuad = quadFactory.create<PHX::exec_space,double,double>(parentCell.getCellTopologyData(2,f), 1);
170  const int numQPoints = faceQuad->getNumPoints();
171  Kokkos::DynRankView<double,PHX::Device> quadWts("quadWts",numQPoints);
172  Kokkos::DynRankView<double,PHX::Device> quadPts("quadPts",numQPoints,num_dim);
173  faceQuad->getCubature(quadPts,quadWts);
174  for (int q=0; q<numQPoints; q++)
175  refFaceWt[f] += quadWts(q);
176  }
177 
178  // Loop over the faces of the workset cells.
179  for (index_t cell = 0; cell < workset.num_cells; ++cell) {
180  for (int p = 0; p < num_pts; ++p) {
181  result(cell,p) = ScalarT(0.0);
182  for (int dim = 0; dim < num_dim; ++dim)
183  result(cell,p) += vector_values[0](cell,p,dim) * normals(cell,p,dim);
184  result(cell,p) *= refFaceWt[p];
185  }
186  }
187 
188  } else {
189  PHX::MDField<double,Cell,panzer::NODE,Dim> vertex_coords = workset.cell_vertex_coordinates;
190  int subcell_dim = 2;
191 
192  int cellDim = parentCell.getDimension();
193  int numFaces = Teuchos::as<int>(parentCell.getFaceCount());
194 
195  // allocate space that is sized correctly for AD
196  auto refEdges = Kokkos::createDynRankView(result.get_static_view(),"ref_edges", 2, cellDim);
197  auto phyEdges = Kokkos::createDynRankView(result.get_static_view(),"phy_edges", 2, cellDim);
198 
199  const WorksetDetails & details = workset;
200 
201  // Loop over the faces of the workset cells
202  for (index_t cell = 0; cell < workset.num_cells; ++cell) {
203 
204  // get nodal coordinates for this cell
205  Kokkos::DynRankView<double,PHX::Device> physicalNodes("physicalNodes",1,vertex_coords.extent(1),num_dim);
206  for (int point(0); point < vertex_coords.extent_int(1); ++point)
207  {
208  for (int ict(0); ict < num_dim; ict++)
209  physicalNodes(0,point,ict) = vertex_coords(cell,point,ict);
210  }
211 
212  int faceOrts[6] = {};
213  orientations->at(details.cell_local_ids[cell]).getFaceOrientation(faceOrts, numFaces);
214 
215  // loop over faces
216  for (int p = 0; p < num_pts; ++p){
217  result(cell,p) = ScalarT(0.0);
218 
219  auto ortEdgeTan_U = Kokkos::subview(refEdges, 0, Kokkos::ALL());
220  auto ortEdgeTan_V = Kokkos::subview(refEdges, 1, Kokkos::ALL());
221 
222  // Apply parent cell Jacobian to ref. edge tangent
223  Intrepid2::Orientation::getReferenceFaceTangents(ortEdgeTan_U,
224  ortEdgeTan_V,
225  p,
226  parentCell,
227  faceOrts[p]);
228 
229  // get quad weights/pts on reference 2d cell
230  const shards::CellTopology & subcell = parentCell.getCellTopologyData(subcell_dim,p);
231  faceQuad = quadFactory.create<PHX::exec_space,double,double>(subcell, quad_degree);
233  faceQuad->getNumPoints() == static_cast<int>(vector_values.size()));
234  Kokkos::DynRankView<double,PHX::Device> quadWts("quadWts",faceQuad->getNumPoints());
235  Kokkos::DynRankView<double,PHX::Device> quadPts("quadPts",faceQuad->getNumPoints(),subcell_dim);
236  faceQuad->getCubature(quadPts,quadWts);
237 
238  // map 2d quad pts to reference cell (3d)
239  Kokkos::DynRankView<double,PHX::Device> refQuadPts("refQuadPts",faceQuad->getNumPoints(),num_dim);
240  Intrepid2::CellTools<PHX::exec_space>::mapToReferenceSubcell(refQuadPts, quadPts, subcell_dim, p, parentCell);
241 
242  // Calculate side jacobian
243  Kokkos::DynRankView<double,PHX::Device> jacobianSide("jacobianSide", 1, faceQuad->getNumPoints(), num_dim, num_dim);
244  Intrepid2::CellTools<PHX::exec_space>::setJacobian(jacobianSide, refQuadPts, physicalNodes, parentCell);
245 
246  // Calculate weighted measure at quadrature points
247  Kokkos::DynRankView<double,PHX::Device> weighted_measure("weighted_measure",1,faceQuad->getNumPoints());
248  Kokkos::DynRankView<double,PHX::Device> scratch_space("scratch_space",jacobianSide.span());
249  Intrepid2::FunctionSpaceTools<PHX::exec_space>::computeFaceMeasure(weighted_measure, jacobianSide, quadWts, p, parentCell, scratch_space);
250 
251  // loop over quadrature points
252  for (int qp = 0; qp < faceQuad->getNumPoints(); ++qp) {
253 
254  auto phyEdgeTan_U = Kokkos::subview(phyEdges, 0, Kokkos::ALL());
255  auto phyEdgeTan_V = Kokkos::subview(phyEdges, 1, Kokkos::ALL());
256  auto J = Kokkos::subview(jacobianSide, 0, qp, Kokkos::ALL(), Kokkos::ALL());
257 
258  Intrepid2::Kernels::Serial::matvec_product(phyEdgeTan_U, J, ortEdgeTan_U);
259  Intrepid2::Kernels::Serial::matvec_product(phyEdgeTan_V, J, ortEdgeTan_V);
260 
261  // normal = TanU x TanV
262  std::vector<ScalarT> normal(3,0.0);
263  normal[0] = (phyEdgeTan_U(1)*phyEdgeTan_V(2) - phyEdgeTan_U(2)*phyEdgeTan_V(1));
264  normal[1] = (phyEdgeTan_U(2)*phyEdgeTan_V(0) - phyEdgeTan_U(0)*phyEdgeTan_V(2));
265  normal[2] = (phyEdgeTan_U(0)*phyEdgeTan_V(1) - phyEdgeTan_U(1)*phyEdgeTan_V(0));
266 
267  // compute the magnitude of the normal vector
268  ScalarT nnorm(0.0);
269  for(int dim = 0; dim < num_dim; ++dim){
270  nnorm += normal[dim]*normal[dim];
271  }
272  nnorm = std::sqrt(nnorm);
273 
274  // integrate vector dot n
275  // normalize n since jacobian information is factored into both weighted measure and normal
276  for (int dim = 0; dim < num_dim; ++dim)
277  result(cell,p) += weighted_measure(0,qp) * vector_values[qp](cell,p,dim) * normal[dim] / nnorm;
278  }
279  }
280 
281  }
282 
283  } // end else (high order quad)
284 
285 }
286 
287 #endif
Kokkos::DynRankView< typename InputArray::value_type, PHX::Device > createDynRankView(const InputArray &a, const std::string &name, const DimensionPack...dims)
Wrapper to simplify Panzer use of Sacado ViewFactory.
Teuchos::RCP< const std::vector< Intrepid2::Orientation > > orientations_
PHX::MDField< ScalarT, Cell, NODE, Dim > gatherFieldNormals
bool use_fast_method_on_rectangular_hex_mesh
If true, a fast algorithm can be used, but this requires a rectangular/square structured hex mesh...
PHX::MDField< const ScalarT, Cell, BASIS, Dim > normals
void evaluateFields(typename Traits::EvalData d)
T & get(const std::string &name, T def_value)
void postRegistrationSetup(typename Traits::SetupData d, PHX::FieldManager< Traits > &vm)
CellCoordArray cell_vertex_coordinates
PHX::MDField< ScalarT, Cell, BASIS > result
PHX::MDField< ScalarT, panzer::Cell, panzer::IP > result
A field that will be used to build up the result of the integral we&#39;re performing.
Teuchos::RCP< const PureBasis > basis
bool isType(const std::string &name) const
#define TEUCHOS_ASSERT(assertion_test)
std::vector< PHX::MDField< const ScalarT, Cell, BASIS, Dim > > vector_values