mirror of https://github.com/CGAL/cgal
add an example with self-intersections and autorefinement
This commit is contained in:
Jane Tournois
parent
144ec8de0f
commit
ca1a5982b6
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@ -174,6 +174,20 @@ Figure \cgalFigureRef{ccdt_fpmap} shows the input and output of this triangulati
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<!-- #camera 5.67784 5.7193 -5.46546 0.830007 -0.459002 0.09482 -0.302349 -->
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\subsection CT_3_examples_preprocessing Preprocessing the Input Mesh for Conforming Constrained Delaunay Triangulation
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The input mesh must be a valid triangulated surface mesh, i.e., it must not have self-intersections.
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Numerous pre-processing functions are available in the \ref PkgPolygonMeshProcessing package.
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\subsubsection CT_3_example_ccdt_autorefinement Autorefinement of the Input Mesh
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The following examples shows how autorefinement can be used to preprocess the input mesh,
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when it is self-intersecting.
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\cgalExample{Constrained_triangulation_3/ccdt_3_after_autorefinement.cpp }
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\subsection CT_3_example_remesh Remeshing a Conforming Constrained Delaunay Triangulation
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Once the triangulation is built, it is possible to remesh it using the
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@ -35,3 +35,11 @@ constrained Delaunay conforming_constrained_Delaunay_triangulation_3_from_soup.
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@brief
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From a non-manifold OFF file, construct the constrained Delaunay triangulation.
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*/
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/*!
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\example Constrained_triangulation_3/ccdt_3_after_autorefinement.cpp
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@brief
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From a self-intersecting polyhedral surface in an OFF file, construct the constrained Delaunay triangulation
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after autorefinement.
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*/
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@ -7,12 +7,14 @@ create_single_source_cgal_program(conforming_constrained_Delaunay_triangulation_
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create_single_source_cgal_program(conforming_constrained_Delaunay_triangulation_3_fpmap.cpp)
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create_single_source_cgal_program(conforming_constrained_Delaunay_triangulation_3_from_soup.cpp)
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create_single_source_cgal_program(ccdt_3_from_soup_fpmap.cpp)
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create_single_source_cgal_program(ccdt_3_after_autorefinement.cpp)
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create_single_source_cgal_program(remesh_constrained_Delaunay_triangulation_3.cpp)
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if(CGAL_Qt6_FOUND)
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target_link_libraries(conforming_constrained_Delaunay_triangulation_3 PUBLIC CGAL::CGAL_Basic_viewer)
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target_link_libraries(conforming_constrained_Delaunay_triangulation_3_from_soup PUBLIC CGAL::CGAL_Basic_viewer)
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target_link_libraries(ccdt_3_from_soup_fpmap PUBLIC CGAL::CGAL_Basic_viewer)
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target_link_libraries(ccdt_3_after_autorefinement PUBLIC CGAL::CGAL_Basic_viewer)
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target_link_libraries(remesh_constrained_Delaunay_triangulation_3 PUBLIC CGAL::CGAL_Basic_viewer)
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else()
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message(STATUS "NOTICE: The example 'conforming_constrained_Delaunay_triangulation_3' cannot draw the result without Qt6.")
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@ -0,0 +1,48 @@
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#include <CGAL/Exact_predicates_inexact_constructions_kernel.h>
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#include <CGAL/Polygon_mesh_processing/autorefinement.h>
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#include <CGAL/Polygon_mesh_processing/polygon_mesh_to_polygon_soup.h>
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#include <CGAL/Polygon_mesh_processing/self_intersections.h>
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#include <CGAL/Surface_mesh/Surface_mesh.h>
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#include <CGAL/make_conforming_constrained_Delaunay_triangulation_3.h>
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#include <CGAL/draw_constrained_triangulation_3.h>
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using K = CGAL::Exact_predicates_inexact_constructions_kernel;
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using Point = K::Point_3;
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using Surface_mesh = CGAL::Surface_mesh<Point>;
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namespace PMP = CGAL::Polygon_mesh_processing;
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int main(int argc, char* argv[])
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{
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const auto filename = (argc > 1) ? argv[1]
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: CGAL::data_file_path("meshes/spheres_intersecting.off");
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CGAL::Surface_mesh<K::Point_3> mesh;
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std::ifstream in(filename);
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if(!in || !(in >> mesh)) {
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std::cerr << "Error: cannot read file " << filename << std::endl;
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return EXIT_FAILURE;
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}
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std::cout << "Number of facets in " << filename << ": "
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<< mesh.number_of_faces() << "\n";
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if(PMP::does_self_intersect(mesh))
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{
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PMP::autorefine(mesh);
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}
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std::cout << "Number of facets after autorefine: "
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<< mesh.number_of_faces() << "\n";
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auto ccdt = CGAL::make_conforming_constrained_Delaunay_triangulation_3(mesh);
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std::cout << "Number of constrained facets in the CDT: "
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<< ccdt.number_of_constrained_facets() << '\n';
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CGAL::draw(ccdt);
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return EXIT_SUCCESS;
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}
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@ -28,7 +28,7 @@ namespace IO
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* @param os the output stream
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* @param ccdt the conforming constrained Delaunay triangulation to be written
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*
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* \see\ref IOStreamMedit
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* \see \ref IOStreamMedit
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*/
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template <typename Traits, typename Tr>
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void write_MEDIT(std::ostream& os,
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@ -0,0 +1,968 @@
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|
||||
3 135 136 137
|
||||
3 135 137 46
|
||||
3 46 137 45
|
||||
3 63 3 32
|
||||
3 63 32 136
|
||||
3 136 32 31
|
||||
3 136 31 137
|
||||
3 137 31 30
|
||||
3 137 30 45
|
||||
3 45 30 2
|
||||
3 8 68 50
|
||||
3 68 67 138
|
||||
3 68 138 50
|
||||
3 50 138 49
|
||||
3 67 66 139
|
||||
3 67 139 138
|
||||
3 138 139 140
|
||||
3 138 140 49
|
||||
3 49 140 48
|
||||
3 66 4 35
|
||||
3 66 35 139
|
||||
3 139 35 34
|
||||
3 139 34 140
|
||||
3 140 34 33
|
||||
3 140 33 48
|
||||
3 48 33 3
|
||||
3 9 71 53
|
||||
3 71 70 141
|
||||
3 71 141 53
|
||||
3 53 141 52
|
||||
3 70 69 142
|
||||
3 70 142 141
|
||||
3 141 142 143
|
||||
3 141 143 52
|
||||
3 52 143 51
|
||||
3 69 5 38
|
||||
3 69 38 142
|
||||
3 142 38 37
|
||||
3 142 37 143
|
||||
3 143 37 36
|
||||
3 143 36 51
|
||||
3 51 36 4
|
||||
3 10 59 56
|
||||
3 59 58 144
|
||||
3 59 144 56
|
||||
3 56 144 55
|
||||
3 58 57 145
|
||||
3 58 145 144
|
||||
3 144 145 146
|
||||
3 144 146 55
|
||||
3 55 146 54
|
||||
3 57 1 41
|
||||
3 57 41 145
|
||||
3 145 41 40
|
||||
3 145 40 146
|
||||
3 146 40 39
|
||||
3 146 39 54
|
||||
3 54 39 5
|
||||
3 11 90 87
|
||||
3 90 91 147
|
||||
3 90 147 87
|
||||
3 87 147 88
|
||||
3 91 92 148
|
||||
3 91 148 147
|
||||
3 147 148 149
|
||||
3 147 149 88
|
||||
3 88 149 89
|
||||
3 92 7 74
|
||||
3 92 74 148
|
||||
3 148 74 73
|
||||
3 148 73 149
|
||||
3 149 73 72
|
||||
3 149 72 89
|
||||
3 89 72 6
|
||||
3 11 93 90
|
||||
3 93 94 150
|
||||
3 93 150 90
|
||||
3 90 150 91
|
||||
3 94 95 151
|
||||
3 94 151 150
|
||||
3 150 151 152
|
||||
3 150 152 91
|
||||
3 91 152 92
|
||||
3 95 8 77
|
||||
3 95 77 151
|
||||
3 151 77 76
|
||||
3 151 76 152
|
||||
3 152 76 75
|
||||
3 152 75 92
|
||||
3 92 75 7
|
||||
3 11 96 93
|
||||
3 96 97 153
|
||||
3 96 153 93
|
||||
3 93 153 94
|
||||
3 97 98 154
|
||||
3 97 154 153
|
||||
3 153 154 155
|
||||
3 153 155 94
|
||||
3 94 155 95
|
||||
3 98 9 80
|
||||
3 98 80 154
|
||||
3 154 80 79
|
||||
3 154 79 155
|
||||
3 155 79 78
|
||||
3 155 78 95
|
||||
3 95 78 8
|
||||
3 11 99 96
|
||||
3 99 100 156
|
||||
3 99 156 96
|
||||
3 96 156 97
|
||||
3 100 101 157
|
||||
3 100 157 156
|
||||
3 156 157 158
|
||||
3 156 158 97
|
||||
3 97 158 98
|
||||
3 101 10 83
|
||||
3 101 83 157
|
||||
3 157 83 82
|
||||
3 157 82 158
|
||||
3 158 82 81
|
||||
3 158 81 98
|
||||
3 98 81 9
|
||||
3 11 87 99
|
||||
3 87 88 159
|
||||
3 87 159 99
|
||||
3 99 159 100
|
||||
3 88 89 160
|
||||
3 88 160 159
|
||||
3 159 160 161
|
||||
3 159 161 100
|
||||
3 100 161 101
|
||||
3 89 6 86
|
||||
3 89 86 160
|
||||
3 160 86 85
|
||||
3 160 85 161
|
||||
3 161 85 84
|
||||
3 161 84 101
|
||||
3 101 84 10
|
||||
3 169 162 163
|
||||
3 164 163 165
|
||||
3 169 163 164
|
||||
3 170 169 164
|
||||
3 166 165 168
|
||||
3 164 165 166
|
||||
3 167 164 166
|
||||
3 170 164 167
|
||||
3 172 170 167
|
||||
3 240 168 197
|
||||
3 166 168 240
|
||||
3 239 166 240
|
||||
3 167 166 239
|
||||
3 238 167 239
|
||||
3 172 167 238
|
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3 175 172 238
|
||||
3 176 162 169
|
||||
3 171 169 170
|
||||
3 176 169 171
|
||||
3 177 176 171
|
||||
3 173 170 172
|
||||
3 171 170 173
|
||||
3 174 171 173
|
||||
3 177 171 174
|
||||
3 179 177 174
|
||||
3 249 172 175
|
||||
3 173 172 249
|
||||
3 248 173 249
|
||||
3 174 173 248
|
||||
3 247 174 248
|
||||
3 179 174 247
|
||||
3 182 179 247
|
||||
3 183 162 176
|
||||
3 178 176 177
|
||||
3 183 176 178
|
||||
3 184 183 178
|
||||
3 180 177 179
|
||||
3 178 177 180
|
||||
3 181 178 180
|
||||
3 184 178 181
|
||||
3 186 184 181
|
||||
3 258 179 182
|
||||
3 180 179 258
|
||||
3 257 180 258
|
||||
3 181 180 257
|
||||
3 256 181 257
|
||||
3 186 181 256
|
||||
3 189 186 256
|
||||
3 190 162 183
|
||||
3 185 183 184
|
||||
3 190 183 185
|
||||
3 191 190 185
|
||||
3 187 184 186
|
||||
3 185 184 187
|
||||
3 188 185 187
|
||||
3 191 185 188
|
||||
3 193 191 188
|
||||
3 267 186 189
|
||||
3 187 186 267
|
||||
3 266 187 267
|
||||
3 188 187 266
|
||||
3 265 188 266
|
||||
3 193 188 265
|
||||
3 196 193 265
|
||||
3 163 162 190
|
||||
3 192 190 191
|
||||
3 163 190 192
|
||||
3 165 163 192
|
||||
3 194 191 193
|
||||
3 192 191 194
|
||||
3 195 192 194
|
||||
3 165 192 195
|
||||
3 168 165 195
|
||||
3 276 193 196
|
||||
3 194 193 276
|
||||
3 275 194 276
|
||||
3 195 194 275
|
||||
3 274 195 275
|
||||
3 168 195 274
|
||||
3 197 168 274
|
||||
3 198 197 271
|
||||
3 199 271 269
|
||||
3 198 271 199
|
||||
3 200 198 199
|
||||
3 201 269 268
|
||||
3 199 269 201
|
||||
3 202 199 201
|
||||
3 200 199 202
|
||||
3 203 200 202
|
||||
3 323 268 204
|
||||
3 201 268 323
|
||||
3 322 201 323
|
||||
3 202 201 322
|
||||
3 321 202 322
|
||||
3 203 202 321
|
||||
3 286 203 321
|
||||
3 205 175 235
|
||||
3 206 235 233
|
||||
3 205 235 206
|
||||
3 207 205 206
|
||||
3 208 233 232
|
||||
3 206 233 208
|
||||
3 209 206 208
|
||||
3 207 206 209
|
||||
3 210 207 209
|
||||
3 285 232 286
|
||||
3 208 232 285
|
||||
3 284 208 285
|
||||
3 209 208 284
|
||||
3 283 209 284
|
||||
3 210 209 283
|
||||
3 217 210 283
|
||||
3 211 182 244
|
||||
3 212 244 242
|
||||
3 211 244 212
|
||||
3 213 211 212
|
||||
3 214 242 241
|
||||
3 212 242 214
|
||||
3 215 212 214
|
||||
3 213 212 215
|
||||
3 216 213 215
|
||||
3 295 241 217
|
||||
3 214 241 295
|
||||
3 294 214 295
|
||||
3 215 214 294
|
||||
3 293 215 294
|
||||
3 216 215 293
|
||||
3 224 216 293
|
||||
3 218 189 253
|
||||
3 219 253 251
|
||||
3 218 253 219
|
||||
3 220 218 219
|
||||
3 221 251 250
|
||||
3 219 251 221
|
||||
3 222 219 221
|
||||
3 220 219 222
|
||||
3 223 220 222
|
||||
3 304 250 224
|
||||
3 221 250 304
|
||||
3 303 221 304
|
||||
3 222 221 303
|
||||
3 302 222 303
|
||||
3 223 222 302
|
||||
3 231 223 302
|
||||
3 225 196 262
|
||||
3 226 262 260
|
||||
3 225 262 226
|
||||
3 227 225 226
|
||||
3 228 260 259
|
||||
3 226 260 228
|
||||
3 229 226 228
|
||||
3 227 226 229
|
||||
3 230 227 229
|
||||
3 314 259 231
|
||||
3 228 259 314
|
||||
3 313 228 314
|
||||
3 229 228 313
|
||||
3 312 229 313
|
||||
3 230 229 312
|
||||
3 204 230 312
|
||||
3 203 286 232
|
||||
3 234 232 233
|
||||
3 203 232 234
|
||||
3 200 203 234
|
||||
3 236 233 235
|
||||
3 234 233 236
|
||||
3 237 234 236
|
||||
3 200 234 237
|
||||
3 198 200 237
|
||||
3 238 235 175
|
||||
3 236 235 238
|
||||
3 239 236 238
|
||||
3 237 236 239
|
||||
3 240 237 239
|
||||
3 198 237 240
|
||||
3 197 198 240
|
||||
3 210 217 241
|
||||
3 243 241 242
|
||||
3 210 241 243
|
||||
3 207 210 243
|
||||
3 245 242 244
|
||||
3 243 242 245
|
||||
3 246 243 245
|
||||
3 207 243 246
|
||||
3 205 207 246
|
||||
3 247 244 182
|
||||
3 245 244 247
|
||||
3 248 245 247
|
||||
3 246 245 248
|
||||
3 249 246 248
|
||||
3 205 246 249
|
||||
3 175 205 249
|
||||
3 216 224 250
|
||||
3 252 250 251
|
||||
3 216 250 252
|
||||
3 213 216 252
|
||||
3 254 251 253
|
||||
3 252 251 254
|
||||
3 255 252 254
|
||||
3 213 252 255
|
||||
3 211 213 255
|
||||
3 256 253 189
|
||||
3 254 253 256
|
||||
3 257 254 256
|
||||
3 255 254 257
|
||||
3 258 255 257
|
||||
3 211 255 258
|
||||
3 182 211 258
|
||||
3 223 231 259
|
||||
3 261 259 260
|
||||
3 223 259 261
|
||||
3 220 223 261
|
||||
3 263 260 262
|
||||
3 261 260 263
|
||||
3 264 261 263
|
||||
3 220 261 264
|
||||
3 218 220 264
|
||||
3 265 262 196
|
||||
3 263 262 265
|
||||
3 266 263 265
|
||||
3 264 263 266
|
||||
3 267 264 266
|
||||
3 218 264 267
|
||||
3 189 218 267
|
||||
3 230 204 268
|
||||
3 270 268 269
|
||||
3 230 268 270
|
||||
3 227 230 270
|
||||
3 272 269 271
|
||||
3 270 269 272
|
||||
3 273 270 272
|
||||
3 227 270 273
|
||||
3 225 227 273
|
||||
3 274 271 197
|
||||
3 272 271 274
|
||||
3 275 272 274
|
||||
3 273 272 275
|
||||
3 276 273 275
|
||||
3 225 273 276
|
||||
3 196 225 276
|
||||
3 315 305 277
|
||||
3 278 277 279
|
||||
3 315 277 278
|
||||
3 316 315 278
|
||||
3 280 279 282
|
||||
3 278 279 280
|
||||
3 281 278 280
|
||||
3 316 278 281
|
||||
3 318 316 281
|
||||
3 283 282 217
|
||||
3 280 282 283
|
||||
3 284 280 283
|
||||
3 281 280 284
|
||||
3 285 281 284
|
||||
3 318 281 285
|
||||
3 286 318 285
|
||||
3 277 305 287
|
||||
3 288 287 289
|
||||
3 277 287 288
|
||||
3 279 277 288
|
||||
3 290 289 292
|
||||
3 288 289 290
|
||||
3 291 288 290
|
||||
3 279 288 291
|
||||
3 282 279 291
|
||||
3 293 292 224
|
||||
3 290 292 293
|
||||
3 294 290 293
|
||||
3 291 290 294
|
||||
3 295 291 294
|
||||
3 282 291 295
|
||||
3 217 282 295
|
||||
3 287 305 296
|
||||
3 297 296 298
|
||||
3 287 296 297
|
||||
3 289 287 297
|
||||
3 299 298 301
|
||||
3 297 298 299
|
||||
3 300 297 299
|
||||
3 289 297 300
|
||||
3 292 289 300
|
||||
3 302 301 231
|
||||
3 299 301 302
|
||||
3 303 299 302
|
||||
3 300 299 303
|
||||
3 304 300 303
|
||||
3 292 300 304
|
||||
3 224 292 304
|
||||
3 296 305 306
|
||||
3 307 306 308
|
||||
3 296 306 307
|
||||
3 298 296 307
|
||||
3 309 308 311
|
||||
3 307 308 309
|
||||
3 310 307 309
|
||||
3 298 307 310
|
||||
3 301 298 310
|
||||
3 312 311 204
|
||||
3 309 311 312
|
||||
3 313 309 312
|
||||
3 310 309 313
|
||||
3 314 310 313
|
||||
3 301 310 314
|
||||
3 231 301 314
|
||||
3 306 305 315
|
||||
3 317 315 316
|
||||
3 306 315 317
|
||||
3 308 306 317
|
||||
3 319 316 318
|
||||
3 317 316 319
|
||||
3 320 317 319
|
||||
3 308 317 320
|
||||
3 311 308 320
|
||||
3 321 318 286
|
||||
3 319 318 321
|
||||
3 322 319 321
|
||||
3 320 319 322
|
||||
3 323 320 322
|
||||
3 311 320 323
|
||||
3 204 311 323
|
||||
|
||||
Loading…
Reference in New Issue