| Line | Branch | Exec | Source |
|---|---|---|---|
| 1 | /* | ||
| 2 | * Copyright (c) 2000-2022 Inria | ||
| 3 | * All rights reserved. | ||
| 4 | * | ||
| 5 | * Redistribution and use in source and binary forms, with or without | ||
| 6 | * modification, are permitted provided that the following conditions are met: | ||
| 7 | * | ||
| 8 | * * Redistributions of source code must retain the above copyright notice, | ||
| 9 | * this list of conditions and the following disclaimer. | ||
| 10 | * * Redistributions in binary form must reproduce the above copyright notice, | ||
| 11 | * this list of conditions and the following disclaimer in the documentation | ||
| 12 | * and/or other materials provided with the distribution. | ||
| 13 | * * Neither the name of the ALICE Project-Team nor the names of its | ||
| 14 | * contributors may be used to endorse or promote products derived from this | ||
| 15 | * software without specific prior written permission. | ||
| 16 | * | ||
| 17 | * THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" | ||
| 18 | * AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE | ||
| 19 | * IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE | ||
| 20 | * ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE | ||
| 21 | * LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR | ||
| 22 | * CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF | ||
| 23 | * SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS | ||
| 24 | * INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN | ||
| 25 | * CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) | ||
| 26 | * ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE | ||
| 27 | * POSSIBILITY OF SUCH DAMAGE. | ||
| 28 | * | ||
| 29 | * Contact: Bruno Levy | ||
| 30 | * | ||
| 31 | * https://www.inria.fr/fr/bruno-levy | ||
| 32 | * | ||
| 33 | * Inria, | ||
| 34 | * Domaine de Voluceau, | ||
| 35 | * 78150 Le Chesnay - Rocquencourt | ||
| 36 | * FRANCE | ||
| 37 | * | ||
| 38 | */ | ||
| 39 | |||
| 40 | #include <exploragram/hexdom/hex_cruncher.h> | ||
| 41 | #include <exploragram/hexdom/intersect_tools.h> | ||
| 42 | #include <exploragram/hexdom/polygon.h> | ||
| 43 | #include <exploragram/hexdom/mesh_inspector.h> | ||
| 44 | #include <geogram/basic/geometry.h> | ||
| 45 | #include <geogram/points/colocate.h> | ||
| 46 | #include <geogram/mesh/triangle_intersection.h> | ||
| 47 | #include <geogram/mesh/mesh_repair.h> //used in bourrin subdivide hex | ||
| 48 | #define FPG_UNCERTAIN_VALUE 0 | ||
| 49 | #include <geogram/numerics/predicates/orient3d.h> | ||
| 50 | |||
| 51 | #ifdef GEO_COMPILER_MSVC | ||
| 52 | #include <intrin.h> | ||
| 53 | void nico_assert(bool b) { | ||
| 54 | if (!b) __debugbreak(); | ||
| 55 | geo_assert(b); | ||
| 56 | } | ||
| 57 | #else | ||
| 58 | #define nico_assert(b) geo_assert(b) | ||
| 59 | #endif | ||
| 60 | |||
| 61 | namespace GEO { | ||
| 62 | |||
| 63 | |||
| 64 | // Extra connectivity dedicaed to surfaces with triangles and quads only. | ||
| 65 | // Halfedges are indiced by 4* facet + local_id => requires padding for triangles | ||
| 66 | ✗ | struct QuadExtraConnectivity { | |
| 67 | ✗ | void init(Mesh* p_m) { | |
| 68 | ✗ | m = p_m; | |
| 69 | ✗ | FOR(f, m->facets.nb()) { | |
| 70 | ✗ | nico_assert(m->facets.nb_vertices(f) == 4 || m->facets.nb_vertices(f) == 3);// check that surface is quadragulated | |
| 71 | |||
| 72 | } | ||
| 73 | opp_h.clear(); | ||
| 74 | ✗ | opp_h.resize(4 * m->facets.nb(), NOT_AN_ID); // NOT facet_corners !!! | |
| 75 | ✗ | create_non_manifold_facet_adjacence(m); | |
| 76 | ✗ | FOR(f, m->facets.nb()) FOR(lc, m->facets.nb_vertices(f)) { | |
| 77 | index_t opp_f = m->facets.adjacent(f, lc); | ||
| 78 | ✗ | if (opp_f == NOT_AN_ID) { plop("bad adjacency detected "); continue; } | |
| 79 | |||
| 80 | index_t opp_lc = NOT_AN_ID; | ||
| 81 | ✗ | FOR(opp_lc_it, m->facets.nb_vertices(opp_f)) | |
| 82 | if (f == m->facets.adjacent(opp_f, opp_lc_it) | ||
| 83 | ✗ | && m->facets.vertex(f, (lc + 1) % m->facets.nb_vertices(f)) == m->facets.vertex(opp_f, opp_lc_it) | |
| 84 | ) opp_lc = opp_lc_it; | ||
| 85 | ✗ | if (opp_lc == NOT_AN_ID) plop("not a symetric opposite !"); | |
| 86 | ✗ | set_opp(4 * f + lc, 4 * opp_f + opp_lc); | |
| 87 | ✗ | if (vertex(4 * f + lc) != vertex(next(opp(4 * f + lc)))) plop("wrong opposites"); | |
| 88 | ✗ | if (vertex(next(4 * f + lc)) != vertex(opp(4 * f + lc))) plop("wrong opposites"); | |
| 89 | } | ||
| 90 | |||
| 91 | ✗ | } | |
| 92 | |||
| 93 | |||
| 94 | void check_integrity() { | ||
| 95 | FOR(h, 4 * m->facets.nb()) if (valid(h)) { | ||
| 96 | FOR(d, 5) nico_assert(valid(next(h, d))); | ||
| 97 | nico_assert(valid(opp(h))); | ||
| 98 | nico_assert(valid(next_around_vertex(h))); | ||
| 99 | nico_assert(valid(next_around_vertex(next_around_vertex(h)))); | ||
| 100 | } | ||
| 101 | } | ||
| 102 | |||
| 103 | ✗ | void debug_export_adjacence() { | |
| 104 | ✗ | FOR(f, m->facets.nb()) FOR(lc, m->facets.nb_vertices(f)) { | |
| 105 | ✗ | if (opp(4 * f + lc) != NOT_AN_ID) | |
| 106 | ✗ | m->facets.set_adjacent(f, lc, face(opp(4 * f + lc))); | |
| 107 | ✗ | else m->facets.set_adjacent(f, lc, NOT_AN_ID); | |
| 108 | } | ||
| 109 | ✗ | } | |
| 110 | |||
| 111 | ✗ | bool valid(index_t h) { return h < 4 * m->facets.nb() && (h%4)<m->facets.nb_vertices(h/4); } | |
| 112 | |||
| 113 | ✗ | index_t fsize(index_t e){ nico_assert(valid(e)); return m->facets.nb_vertices(face(e)); } | |
| 114 | ✗ | void set_opp(index_t i, index_t j) { nico_assert(valid(i) && valid(j)); opp_h[i] = j; opp_h[j] = i; } | |
| 115 | ✗ | index_t face(index_t e) { nico_assert(valid(e)); return e / 4; } | |
| 116 | ✗ | index_t local_id(index_t e) { nico_assert(valid(e)); return e % 4; } | |
| 117 | ✗ | index_t next(index_t e, index_t nb = 1) { nico_assert(valid(e)); return 4 * face(e) + ((e%4 + nb) % fsize(e)); } | |
| 118 | ✗ | index_t opp(index_t e) { nico_assert(valid(e)); return opp_h[e]; } | |
| 119 | ✗ | index_t vertex(index_t e) { nico_assert(valid(e)); return m->facets.vertex(face(e), local_id(e)); } | |
| 120 | ✗ | index_t corner(index_t e) { nico_assert(valid(e)); return m->facets.corner(face(e), local_id(e)); } | |
| 121 | ✗ | index_t next_around_vertex(index_t e) { nico_assert(valid(e)); return opp(next(e, fsize(e)-1)); } | |
| 122 | |||
| 123 | ✗ | void set_vertex(index_t e, index_t v) { nico_assert(valid(e) && v < m->vertices.nb()); m->facets.set_vertex(face(e), local_id(e), v); } | |
| 124 | |||
| 125 | |||
| 126 | bool has_valid_one_ring(index_t e) { | ||
| 127 | index_t cir = e; | ||
| 128 | int count = 0; | ||
| 129 | do { | ||
| 130 | ✗ | if (cir == NOT_AN_ID) return false; | |
| 131 | ✗ | if (count++ == 1000) return false; | |
| 132 | ✗ | cir = next_around_vertex(cir); | |
| 133 | ✗ | } while (cir != e); | |
| 134 | return true; | ||
| 135 | } | ||
| 136 | ✗ | int valence(index_t e) { | |
| 137 | ✗ | nico_assert(has_valid_one_ring(e)); | |
| 138 | index_t cir = e; | ||
| 139 | int count = 0; | ||
| 140 | do { | ||
| 141 | ✗ | count++; | |
| 142 | ✗ | cir = next_around_vertex(cir); | |
| 143 | ✗ | } while (cir != e); | |
| 144 | ✗ | return count; | |
| 145 | } | ||
| 146 | |||
| 147 | bool is_closed() { | ||
| 148 | FOR(h, opp_h.size()) if (opp_h[h] == NOT_AN_ID) { | ||
| 149 | Attribute<double> deb(m->vertices.attributes(), "debug"); | ||
| 150 | deb[vertex(h)] = 10; | ||
| 151 | deb[vertex(next(h))] = 10; | ||
| 152 | return false; | ||
| 153 | } | ||
| 154 | FOR(v, m->vertices.nb()) if (!has_valid_one_ring(v)) { | ||
| 155 | Attribute<double> deb(m->vertices.attributes(), "debug"); | ||
| 156 | deb[v] = 10; | ||
| 157 | return false; | ||
| 158 | } | ||
| 159 | return true; | ||
| 160 | } | ||
| 161 | |||
| 162 | |||
| 163 | Mesh* m; | ||
| 164 | vector<index_t> opp_h; | ||
| 165 | }; | ||
| 166 | |||
| 167 | |||
| 168 | |||
| 169 | struct CutSingularity { | ||
| 170 | Mesh* m; // ;) | ||
| 171 | vector<bool> visited; // prevents iterating more than once on the same cut | ||
| 172 | vec3 N; // normal to the current cut | ||
| 173 | QuadExtraConnectivity qem; | ||
| 174 | vector<index_t> border; | ||
| 175 | vector<vec3> pts; | ||
| 176 | vector<index_t> quads; | ||
| 177 | |||
| 178 | ✗ | CutSingularity(Mesh* p_m) { | |
| 179 | ✗ | m = p_m; | |
| 180 | ✗ | qem.init(m); | |
| 181 | ✗ | visited.resize(4 * m->facets.nb(), false); | |
| 182 | ✗ | } | |
| 183 | |||
| 184 | ✗ | bool create_edge_loop(index_t h, vector<index_t>& test_border) { | |
| 185 | double sigma_angle = 0; | ||
| 186 | ✗ | index_t cir = h; | |
| 187 | do { | ||
| 188 | ✗ | visited[cir] = true; | |
| 189 | ✗ | if (qem.fsize(cir) == 3) return false; | |
| 190 | ✗ | vec3 Nup = facet_normal(m, qem.face(cir)); | |
| 191 | ✗ | if (qem.opp(cir) == NOT_AN_ID) { test_border.clear(); break; } | |
| 192 | ✗ | vec3 Ndown = facet_normal(m, qem.face(qem.opp(cir))); | |
| 193 | ✗ | if (dot(N, Nup) > .5 || dot(N, Ndown) < -.5) return false; | |
| 194 | |||
| 195 | |||
| 196 | |||
| 197 | ✗ | vec3 cir_dir = X(m)[qem.vertex(qem.next(cir))] - X(m)[qem.vertex(cir)]; | |
| 198 | ✗ | cir_dir = normalize(cir_dir); | |
| 199 | |||
| 200 | ✗ | test_border.push_back(cir); | |
| 201 | index_t next = NOT_AN_ID; | ||
| 202 | ✗ | index_t in_cir = qem.next(cir); | |
| 203 | |||
| 204 | |||
| 205 | //double best_dot = -1e20; | ||
| 206 | double best_angle = -M_PI; | ||
| 207 | do { | ||
| 208 | ✗ | if (qem.fsize(in_cir)!=4 || qem.opp(in_cir) == NOT_AN_ID) { | |
| 209 | next = NOT_AN_ID; | ||
| 210 | ✗ | return false; | |
| 211 | } | ||
| 212 | |||
| 213 | ✗ | vec3 in_cir_dir = X(m)[qem.vertex(qem.next(in_cir))] - X(m)[qem.vertex(in_cir)]; | |
| 214 | ✗ | in_cir_dir = normalize(in_cir_dir); | |
| 215 | |||
| 216 | ✗ | if (fabs(dot(in_cir_dir, N)) < sin(M_PI / 8.) // stay in the cut plane (orthogonal to N) | |
| 217 | ✗ | && in_cir != qem.opp(cir) // do not go back | |
| 218 | ) { | ||
| 219 | ✗ | double newangle = atan2(dot(N, cross(cir_dir, in_cir_dir)), dot(in_cir_dir, cir_dir)); | |
| 220 | ✗ | if (best_angle < newangle) { | |
| 221 | best_angle = newangle; | ||
| 222 | next = in_cir; | ||
| 223 | } | ||
| 224 | } | ||
| 225 | ✗ | in_cir = qem.next(qem.opp(in_cir)); | |
| 226 | ✗ | } while (in_cir != qem.next(cir)); | |
| 227 | ✗ | sigma_angle += best_angle; | |
| 228 | |||
| 229 | ✗ | if (next == NOT_AN_ID || test_border.size() > 30) { | |
| 230 | return false; | ||
| 231 | } | ||
| 232 | ✗ | cir = next; | |
| 233 | ✗ | } while (cir != h); | |
| 234 | ✗ | if (sigma_angle < 0) return false; | |
| 235 | return true; | ||
| 236 | } | ||
| 237 | |||
| 238 | ✗ | bool cut_separates_2_shorts_closed_quads_strips(index_t h) { | |
| 239 | // check that it separates two smalls and close quads strips | ||
| 240 | ✗ | index_t quad_strip_start[2] = { qem.next(h), qem.next(qem.opp(h)) }; | |
| 241 | ✗ | FOR(q, 2) { | |
| 242 | ✗ | index_t it = quad_strip_start[q]; | |
| 243 | int i = 0; | ||
| 244 | for (;;) { | ||
| 245 | ✗ | if (qem.fsize(it) == 3) return false; | |
| 246 | ✗ | if (i == 30 || qem.opp(it) == NOT_AN_ID) | |
| 247 | ✗ | return false; | |
| 248 | ✗ | it = qem.next(qem.opp(it), 2); | |
| 249 | ✗ | if (it == quad_strip_start[q]) break; | |
| 250 | ✗ | i++; | |
| 251 | } | ||
| 252 | } | ||
| 253 | return true; | ||
| 254 | } | ||
| 255 | |||
| 256 | |||
| 257 | ✗ | bool can_easily_discard_current_edge_loop(vector<index_t>& test_border) { | |
| 258 | ✗ | if (test_border.size() < 3) return true; | |
| 259 | ✗ | if (!border.empty() && test_border.size() >= border.size()) return true; | |
| 260 | if (test_border.size() == 4 | ||
| 261 | ✗ | && (qem.face(qem.opp(test_border[0])) == qem.face(qem.opp(test_border[2])) | |
| 262 | ✗ | || qem.face(test_border[0]) == qem.face(test_border[2]) | |
| 263 | ) | ||
| 264 | ✗ | ) return true; | |
| 265 | ✗ | if (test_border.size() % 2 != 0) return true; | |
| 266 | return false; | ||
| 267 | } | ||
| 268 | |||
| 269 | |||
| 270 | |||
| 271 | ✗ | bool apply() { | |
| 272 | vec3 best_N; | ||
| 273 | double best_cut_area = 1e20; | ||
| 274 | |||
| 275 | // double ave_edge_length = get_facet_average_edge_size(m); // BL: unused. | ||
| 276 | //0; | ||
| 277 | //FOR(f, m->facets.nb()) FOR(v, 4) ave_edge_length += (X(m)[m->facets.vertex(f, v)] - X(m)[m->facets.vertex(f, (v + 1) % 4)]).length(); | ||
| 278 | //ave_edge_length /= 4.*double(m->facets.nb()); | ||
| 279 | |||
| 280 | |||
| 281 | // STEP 1: determine a valid cut along halfedges "border", its quadrangulation "quads", with vertices "pts[i]" (starting with vertices of "border") | ||
| 282 | |||
| 283 | |||
| 284 | int nb_border_tried = 0; | ||
| 285 | int nb_border_success = 0; | ||
| 286 | ✗ | Attribute<int> fail_c(m->facet_corners.attributes(), "fail_c"); | |
| 287 | ✗ | FOR(h, 4 * m->facets.nb()) { | |
| 288 | ✗ | if (!qem.valid(h)) continue; | |
| 289 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 0; | |
| 290 | ✗ | fail_c[m->facets.corner(h/4,h%4)] = 10; | |
| 291 | |||
| 292 | ✗ | if (visited[h]) continue; | |
| 293 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 20; | |
| 294 | |||
| 295 | // index_t f = qem.face(h); // [BL: unused] | ||
| 296 | ✗ | if (qem.fsize(h)!=4) continue; | |
| 297 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 30; | |
| 298 | |||
| 299 | ✗ | if (qem.opp(h) == NOT_AN_ID) continue; | |
| 300 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 40; | |
| 301 | |||
| 302 | ✗ | if (!cut_separates_2_shorts_closed_quads_strips(h)) continue; | |
| 303 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 50; | |
| 304 | |||
| 305 | ✗ | N = X(m)[qem.vertex(qem.next(h, 3))] - X(m)[qem.vertex(h)]; | |
| 306 | ✗ | N = normalize(N); | |
| 307 | vector<index_t> test_border; | ||
| 308 | |||
| 309 | |||
| 310 | // STEP 1.1 create the edge loop starting from h | ||
| 311 | ✗ | if (!create_edge_loop(h, test_border)) continue; | |
| 312 | |||
| 313 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 60; | |
| 314 | |||
| 315 | |||
| 316 | |||
| 317 | |||
| 318 | // STEP 1.2 check if the edge loop starting from h is valid and better than previous loop | ||
| 319 | ✗ | if (can_easily_discard_current_edge_loop(test_border)) continue; | |
| 320 | ✗ | fail_c[m->facets.corner(h / 4, h % 4)] = 70; | |
| 321 | |||
| 322 | vector<vec3> test_pts; | ||
| 323 | vector<index_t> test_quads; | ||
| 324 | ✗ | FOR(e, test_border.size()) test_pts.push_back(X(m)[qem.vertex(test_border[e])]); | |
| 325 | |||
| 326 | |||
| 327 | double cut_area = 0; | ||
| 328 | ✗ | FOR(e, test_pts.size()) cut_area -= dot(cross(test_pts[e], test_pts[(e + 1) % test_pts.size()]), N); | |
| 329 | ✗ | if (best_cut_area < cut_area)continue; | |
| 330 | |||
| 331 | |||
| 332 | |||
| 333 | Poly3d p3(test_pts); | ||
| 334 | ✗ | nb_border_tried++; | |
| 335 | |||
| 336 | |||
| 337 | |||
| 338 | ✗ | if (!p3.try_quadrangulate(test_quads)) { | |
| 339 | ✗ | continue; | |
| 340 | } else { | ||
| 341 | ✗ | nb_border_success++; | |
| 342 | bool cut_will_intersect = false; | ||
| 343 | |||
| 344 | ✗ | FacetIntersect finter(m); | |
| 345 | ✗ | FOR(q, test_quads.size() / 4) { | |
| 346 | vector<vec3> quad; | ||
| 347 | ✗ | FOR(lc, 4) quad.push_back(test_pts[test_quads[4 * q + lc]]); | |
| 348 | ✗ | cut_will_intersect = cut_will_intersect || finter.get_intersections(quad).size()>0; | |
| 349 | } | ||
| 350 | |||
| 351 | ✗ | if (cut_will_intersect) { | |
| 352 | continue; | ||
| 353 | } | ||
| 354 | ✗ | } | |
| 355 | |||
| 356 | // STEP 1.3 validate the new loop | ||
| 357 | { | ||
| 358 | border.swap(test_border); | ||
| 359 | pts.swap(test_pts); | ||
| 360 | test_quads.swap(quads); | ||
| 361 | best_cut_area = cut_area; | ||
| 362 | best_N = N; | ||
| 363 | } | ||
| 364 | } | ||
| 365 | |||
| 366 | ✗ | plop(nb_border_tried); | |
| 367 | ✗ | plop(nb_border_success); | |
| 368 | |||
| 369 | ✗ | if (border.empty()) return false; | |
| 370 | |||
| 371 | vector<index_t> upper_v; | ||
| 372 | vector<index_t> lower_v; | ||
| 373 | { | ||
| 374 | ✗ | index_t off_v = m->vertices.create_vertices(border.size()); | |
| 375 | ✗ | FOR(e, border.size()) { | |
| 376 | ✗ | upper_v.push_back(qem.vertex(border[e])); | |
| 377 | ✗ | pts.push_back(X(m)[upper_v[e]]); | |
| 378 | ✗ | lower_v.push_back(off_v + e); | |
| 379 | ✗ | X(m)[off_v + e] = pts[e]; | |
| 380 | }; | ||
| 381 | } | ||
| 382 | vector<vector<index_t> > opp_fan(border.size()); | ||
| 383 | ✗ | FOR(e, border.size()) { | |
| 384 | ✗ | index_t cir = qem.opp(border[e]); | |
| 385 | do { | ||
| 386 | ✗ | opp_fan[e].push_back(cir); | |
| 387 | ✗ | nico_assert(qem.fsize(cir) == 4); | |
| 388 | ✗ | cir = qem.opp(qem.next(cir, 3)); | |
| 389 | ✗ | } while (cir != border[next_mod(e, border.size())]); | |
| 390 | } | ||
| 391 | ✗ | FOR(e, border.size()) | |
| 392 | ✗ | FOR(v, opp_fan[e].size()) | |
| 393 | ✗ | qem.set_vertex(opp_fan[e][v], lower_v[next_mod(e, border.size())]); | |
| 394 | |||
| 395 | ✗ | if (pts.size() > border.size()) { | |
| 396 | ✗ | index_t off_v = m->vertices.create_vertices(2 * (pts.size() - border.size())); | |
| 397 | ✗ | FOR(i, pts.size() - border.size()) { | |
| 398 | ✗ | FOR(d,2) X(m)[off_v + 2 * i + d] = pts[border.size() + i]; | |
| 399 | |||
| 400 | ✗ | upper_v.push_back(off_v + 2 * i); | |
| 401 | ✗ | lower_v.push_back(off_v + 2 * i + 1); | |
| 402 | } | ||
| 403 | } | ||
| 404 | ✗ | FOR(q, quads.size() / 4) { | |
| 405 | ✗ | m->facets.create_quad( | |
| 406 | ✗ | upper_v[quads[4 * q + 0]], | |
| 407 | ✗ | upper_v[quads[4 * q + 3]], | |
| 408 | ✗ | upper_v[quads[4 * q + 2]], | |
| 409 | ✗ | upper_v[quads[4 * q + 1]] | |
| 410 | ) ; | ||
| 411 | ✗ | m->facets.create_quad( | |
| 412 | ✗ | lower_v[quads[4 * q + 0]], | |
| 413 | ✗ | lower_v[quads[4 * q + 1]], | |
| 414 | ✗ | lower_v[quads[4 * q + 2]], | |
| 415 | ✗ | lower_v[quads[4 * q + 3]] | |
| 416 | ) ; | ||
| 417 | } | ||
| 418 | // debug output | ||
| 419 | |||
| 420 | ✗ | Attribute<int> date(m->edges.attributes(), "date"); | |
| 421 | ✗ | if (!border.empty()) { | |
| 422 | ✗ | index_t off_e = m->edges.create_edges(border.size()); | |
| 423 | ✗ | FOR(e, border.size()) { | |
| 424 | ✗ | date[off_e + e] = int(off_e); | |
| 425 | ✗ | FOR(extr, 2) | |
| 426 | ✗ | m->edges.set_vertex(off_e + e, extr, qem.vertex(border[(e + extr) % border.size()])); | |
| 427 | } | ||
| 428 | } | ||
| 429 | return true; | ||
| 430 | |||
| 431 | } | ||
| 432 | }; | ||
| 433 | |||
| 434 | |||
| 435 | |||
| 436 | |||
| 437 | ✗ | inline double cos_corner(vec3 B, vec3 A, vec3 C) { | |
| 438 | ✗ | return dot(normalize(B - A), normalize(C - A)); | |
| 439 | } | ||
| 440 | |||
| 441 | struct VertexPuncher { | ||
| 442 | Mesh* m; | ||
| 443 | Mesh* newhex; | ||
| 444 | QuadExtraConnectivity qem; | ||
| 445 | DynamicHBoxes hb; // -> a static BBox tree | ||
| 446 | FacetIntersect finter; | ||
| 447 | double ave_edge_length; | ||
| 448 | Attribute<bool> dead_face; | ||
| 449 | |||
| 450 | int nb_punchs; | ||
| 451 | index_t punch_v; | ||
| 452 | index_t nv_punch_v; | ||
| 453 | index_t H[3][4]; | ||
| 454 | index_t oppH[3][4]; | ||
| 455 | vec3 old_vertex_position; | ||
| 456 | vec3 new_vertex_position; | ||
| 457 | vector<int> v2nb_facets; // -> facets that have moved | ||
| 458 | index_t via_facet[3]; | ||
| 459 | |||
| 460 | |||
| 461 | Attribute<double> failt; ///DEBUG | ||
| 462 | Attribute<bool> isquad; | ||
| 463 | |||
| 464 | |||
| 465 | ✗ | VertexPuncher(Mesh* p_m, Mesh* p_newhex): finter(p_m) { | |
| 466 | ✗ | m = p_m; | |
| 467 | ✗ | newhex = p_newhex; | |
| 468 | ✗ | dead_face.bind(m->facets.attributes(), "dead_face"); | |
| 469 | ✗ | } | |
| 470 | |||
| 471 | |||
| 472 | |||
| 473 | ✗ | void unglue_duplicates() { | |
| 474 | ✗ | FOR(lf, 3) { | |
| 475 | ✗ | index_t f = via_facet[lf]; | |
| 476 | ✗ | if (f == NOT_AN_ID) continue; | |
| 477 | index_t cir_h[4]; | ||
| 478 | index_t cir_opp[4]; | ||
| 479 | index_t opp_f = NOT_AN_ID; | ||
| 480 | ✗ | FOR(lh, 4) { | |
| 481 | ✗ | index_t h = 4 * f + lh; | |
| 482 | ✗ | index_t h_opp = qem.opp(h); | |
| 483 | ✗ | if (qem.vertex(qem.next(h_opp, 2)) == qem.vertex(qem.next(h, 3)) | |
| 484 | ✗ | && qem.vertex(qem.next(h_opp, 3)) == qem.vertex(qem.next(h, 2))) { | |
| 485 | ✗ | FOR(i, 4) { | |
| 486 | ✗ | cir_h[i] = 4 * f + (lh + i) % 4; | |
| 487 | ✗ | cir_opp[i] = 4 * qem.face(h_opp) + (qem.local_id(h_opp) + 4 - i) % 4; | |
| 488 | } | ||
| 489 | ✗ | opp_f = qem.face(h_opp); | |
| 490 | ✗ | continue; | |
| 491 | ✗ | } | |
| 492 | } | ||
| 493 | ✗ | if (opp_f == NOT_AN_ID) continue; | |
| 494 | |||
| 495 | ✗ | dead_face[f] = true; | |
| 496 | dead_face[opp_f] = true; | ||
| 497 | ✗ | FOR(i, 4) { | |
| 498 | //std::cerr << qem.vertex(cir_h[i]) << " " << qem.vertex(qem.next(cir_opp[i])) << " \n"; | ||
| 499 | ✗ | if (qem.opp(cir_h[i]) == qem.opp(cir_opp[i])) continue; | |
| 500 | ✗ | qem.set_opp(qem.opp(cir_opp[i]), qem.opp(cir_h[i])); | |
| 501 | ✗ | qem.set_opp(cir_h[i], cir_opp[i]); | |
| 502 | }; | ||
| 503 | } | ||
| 504 | ✗ | } | |
| 505 | |||
| 506 | |||
| 507 | |||
| 508 | |||
| 509 | ✗ | BBox facet_bbox(index_t f) { | |
| 510 | BBox res; | ||
| 511 | ✗ | FOR(fv, m->facets.nb_vertices(f)) res.add(X(m)[m->facets.vertex(f, fv)]); | |
| 512 | ✗ | return res; | |
| 513 | } | ||
| 514 | |||
| 515 | ✗ | void init() { | |
| 516 | ✗ | isquad.bind(m->facets.attributes(), "isquad"); | |
| 517 | |||
| 518 | ✗ | qem.init(m); | |
| 519 | ✗ | nb_punchs = 0; | |
| 520 | v2nb_facets.clear(); | ||
| 521 | //moved_facets.clear(); | ||
| 522 | |||
| 523 | ✗ | v2nb_facets.resize(m->vertices.nb(), 0); | |
| 524 | ✗ | FOR(f, m->facets.nb()) FOR(v, m->facets.nb_vertices(f)) v2nb_facets[m->facets.vertex(f, v)]++; | |
| 525 | |||
| 526 | |||
| 527 | |||
| 528 | ✗ | FOR(f, m->facets.nb())dead_face[f] = false; | |
| 529 | |||
| 530 | // mesh resolution | ||
| 531 | ✗ | ave_edge_length = 0; | |
| 532 | int nb_samples = 0; | ||
| 533 | ✗ | FOR(h, 4 * m->facets.nb()) if (qem.valid(h)) { | |
| 534 | ✗ | ave_edge_length += (X(m)[qem.vertex(h)] - X(m)[qem.vertex(qem.next(h))]).length(); | |
| 535 | ✗ | nb_samples++; | |
| 536 | } | ||
| 537 | ✗ | ave_edge_length /= double(nb_samples); | |
| 538 | |||
| 539 | // structures to find facets | ||
| 540 | vector<BBox> inboxes(m->facets.nb()); | ||
| 541 | ✗ | FOR(f, m->facets.nb()) inboxes[f] = facet_bbox(f);//FOR(fv, m->facets.nb_vertices(f)) inboxes[f].add(X(m)[m->facets.vertex(f, fv)]); | |
| 542 | ✗ | hb.init(inboxes); | |
| 543 | |||
| 544 | |||
| 545 | ✗ | } | |
| 546 | |||
| 547 | |||
| 548 | |||
| 549 | ✗ | bool init_one_ring(index_t h) { | |
| 550 | // check there is no triangles involved | ||
| 551 | index_t cir = h; | ||
| 552 | ✗ | FOR(i, 3) { | |
| 553 | ✗ | if (qem.fsize(cir) != 4) return false; | |
| 554 | ✗ | cir = qem.next_around_vertex(cir); | |
| 555 | } | ||
| 556 | // init H | ||
| 557 | ✗ | FOR(f, 3) { | |
| 558 | ✗ | FOR(v, 4) { | |
| 559 | ✗ | H[f][v] = qem.next(h, v); | |
| 560 | ✗ | if (H[f][v] == NOT_AN_ID) return false;// TO REMOVE if m is closed | |
| 561 | } | ||
| 562 | //if (!isquad[qem.face(H[f][0])]) return false; | ||
| 563 | ✗ | h = qem.next_around_vertex(h); | |
| 564 | } | ||
| 565 | |||
| 566 | // check valence 3 | ||
| 567 | ✗ | if (qem.next_around_vertex(H[2][0]) != H[0][0]) return false; | |
| 568 | |||
| 569 | // init the opposites | ||
| 570 | ✗ | FOR(f, 3) FOR(e, 4) { | |
| 571 | ✗ | oppH[f][e] = qem.opp(H[f][e]); | |
| 572 | ✗ | if (oppH[f][e] == NOT_AN_ID) return false;// TO REMOVE if m is closed | |
| 573 | |||
| 574 | } | ||
| 575 | return true; | ||
| 576 | } | ||
| 577 | // create new hex | ||
| 578 | ✗ | void create_new_hex() { | |
| 579 | ✗ | index_t off_v = newhex->vertices.create_vertices(8); | |
| 580 | ✗ | Attribute<double> init(newhex->vertices.attributes(), "init"); | |
| 581 | ✗ | init[off_v] = -100; FOR(i, 7)init[off_v + i + 1] = nb_punchs; | |
| 582 | ✗ | X(newhex)[off_v + 0] = old_vertex_position; | |
| 583 | ✗ | X(newhex)[off_v + 1] = X(m)[qem.vertex(H[0][1])]; | |
| 584 | ✗ | X(newhex)[off_v + 2] = X(m)[qem.vertex(H[0][3])]; | |
| 585 | ✗ | X(newhex)[off_v + 3] = X(m)[qem.vertex(H[0][2])]; | |
| 586 | ✗ | X(newhex)[off_v + 4] = X(m)[qem.vertex(H[2][1])]; | |
| 587 | ✗ | X(newhex)[off_v + 5] = X(m)[qem.vertex(H[2][2])]; | |
| 588 | ✗ | X(newhex)[off_v + 6] = X(m)[qem.vertex(H[1][2])]; | |
| 589 | ✗ | X(newhex)[off_v + 7] = X(m)[nv_punch_v]; | |
| 590 | ✗ | newhex->cells.create_hex(off_v + 0, off_v + 1, off_v + 2, off_v + 3, off_v + 4, off_v + 5, off_v + 6, off_v + 7); | |
| 591 | ✗ | } | |
| 592 | |||
| 593 | ✗ | bool new_hex_geometry_is_crappy() { | |
| 594 | |||
| 595 | |||
| 596 | ✗ | FOR(front, 2) {// front=0 for actual faces, front =1 for new faces | |
| 597 | ✗ | FOR(fid, 3) { | |
| 598 | vector<vec3> v(4); | ||
| 599 | ✗ | if (front == 0) { | |
| 600 | ✗ | v[0] = old_vertex_position; | |
| 601 | ✗ | v[1] = X(m)[qem.vertex(H[fid][1])]; | |
| 602 | ✗ | v[2] = X(m)[qem.vertex(H[fid][2])]; | |
| 603 | ✗ | v[3] = X(m)[qem.vertex(H[fid][3])]; | |
| 604 | } | ||
| 605 | else { | ||
| 606 | ✗ | v[0] = X(m)[nv_punch_v]; | |
| 607 | ✗ | v[1] = X(m)[qem.vertex(H[next_mod(fid, 3)][2])]; | |
| 608 | ✗ | v[2] = X(m)[qem.vertex(H[next_mod(fid, 3)][1])]; | |
| 609 | ✗ | v[3] = X(m)[qem.vertex(H[fid][2])]; | |
| 610 | } | ||
| 611 | ✗ | vec3 n = Poly3d(v).normal(); | |
| 612 | ✗ | FOR(lv, 4) if (dot(n, cross(normalize(v[(lv + 2) % 4] - v[(lv + 1) % 4]), normalize(v[(lv) % 4] - v[(lv + 1) % 4]))) < .1) | |
| 613 | return true; | ||
| 614 | |||
| 615 | } | ||
| 616 | } | ||
| 617 | return false; | ||
| 618 | |||
| 619 | } | ||
| 620 | |||
| 621 | //topo_punch | ||
| 622 | ✗ | void topo_punch() { | |
| 623 | ✗ | FOR(f, 3) qem.set_vertex(H[f][0], nv_punch_v); | |
| 624 | ✗ | FOR(f, 3) qem.set_vertex(H[f][1], qem.vertex(oppH[(f + 1) % 3][1])); | |
| 625 | ✗ | FOR(f, 3) qem.set_vertex(H[f][2], qem.vertex(oppH[(f + 1) % 3][2])); | |
| 626 | ✗ | FOR(f, 3) qem.set_vertex(H[f][3], qem.vertex(oppH[(f + 2) % 3][1])); | |
| 627 | ✗ | FOR(f, 3) qem.set_opp(H[f][1], oppH[(f + 1) % 3][2]); | |
| 628 | ✗ | FOR(f, 3) qem.set_opp(H[f][2], oppH[(f + 2) % 3][1]); | |
| 629 | ✗ | } | |
| 630 | ✗ | bool topo_can_punch() { | |
| 631 | vector<index_t> neigh; | ||
| 632 | // check if a vertex is duplicated | ||
| 633 | ✗ | FOR(ring, 3) FOR(lv, 2) neigh.push_back(H[ring][lv + 1]); | |
| 634 | ✗ | FOR(n0, 6) if (qem.opp(neigh[n0]) == NOT_AN_ID) return false; | |
| 635 | ✗ | FOR(n0, 6)for (index_t n1 = 0; n1 < n0; n1++) | |
| 636 | ✗ | if (qem.vertex(neigh[n0]) == qem.vertex(neigh[n1])) return false;; | |
| 637 | |||
| 638 | |||
| 639 | // check is two boundary edges are opposite | ||
| 640 | ✗ | FOR(n0, 6)for (index_t n1 = 0; n1 < n0; n1++) | |
| 641 | ✗ | if (qem.opp(neigh[n0]) == neigh[n1]) return false; | |
| 642 | return true; | ||
| 643 | } | ||
| 644 | |||
| 645 | |||
| 646 | void produce_diamon(vector<vec3>& P, vec3 A, vec3 B, vec3 C, vec3 D, double h) { | ||
| 647 | P.reserve(6); | ||
| 648 | P.resize(4); | ||
| 649 | P[0] = A; P[1] = B; P[2] = C; P[3] = D; | ||
| 650 | vec3 G = Poly3d(P).barycenter(); | ||
| 651 | vec3 n = Poly3d(P).normal(); | ||
| 652 | P.push_back(G + h*n); | ||
| 653 | P.push_back(G - h*n); | ||
| 654 | } | ||
| 655 | |||
| 656 | |||
| 657 | ✗ | bool punch_will_produce_intersection() { | |
| 658 | // check for geometric intersections | ||
| 659 | index_t Qv[3][4]; | ||
| 660 | ✗ | FOR(f, 3) Qv[f][0] =nv_punch_v; | |
| 661 | ✗ | FOR(f, 3) Qv[f][1] = qem.vertex(oppH[(f + 1) % 3][1]); | |
| 662 | ✗ | FOR(f, 3) Qv[f][2] = qem.vertex(oppH[(f + 1) % 3][2]); | |
| 663 | ✗ | FOR(f, 3) Qv[f][3] = qem.vertex(oppH[(f + 2) % 3][1]); | |
| 664 | |||
| 665 | |||
| 666 | ✗ | FOR(f0, 3)FOR(f1, 3) { | |
| 667 | ✗ | if (f0 >= f1) continue; | |
| 668 | vector<vec3> Q0(4), Q1(4); | ||
| 669 | ✗ | FOR(i, 4) Q0[i]= X(m)[Qv[f0][i]]; | |
| 670 | ✗ | FOR(i, 4) Q1[i] = X(m)[Qv[f1][i]]; | |
| 671 | ✗ | if (polyintersect(Q0, Q1)) return true; | |
| 672 | } | ||
| 673 | ✗ | FOR(fid, 3) { | |
| 674 | vector<vec3> Q; | ||
| 675 | ✗ | FOR(i, 4) Q.push_back(X(m)[Qv[fid][i]]); | |
| 676 | ✗ | if (finter.get_intersections(Q).size() > 0) return true; | |
| 677 | continue; | ||
| 678 | } | ||
| 679 | return false; | ||
| 680 | } | ||
| 681 | |||
| 682 | |||
| 683 | ✗ | bool apply(int& nbmaxpunch) { | |
| 684 | ✗ | if (m->facets.nb() == 0) return false; | |
| 685 | ✗ | init(); | |
| 686 | bool finished = false; | ||
| 687 | ✗ | failt.bind(m->vertices.attributes(), "failt"); | |
| 688 | ✗ | FOR(v, m->vertices.nb()) failt[v] = 0; | |
| 689 | |||
| 690 | |||
| 691 | |||
| 692 | ✗ | while (!finished) { | |
| 693 | |||
| 694 | bool found_vertex_to_punch = false; | ||
| 695 | ✗ | FOR(seed, 4 * m->facets.nb()) { | |
| 696 | ✗ | if (!qem.valid(seed)) continue; | |
| 697 | ✗ | if (qem.next_around_vertex(seed) < seed || qem.next_around_vertex(qem.next_around_vertex(seed)) < seed) continue; | |
| 698 | ✗ | punch_v = qem.vertex(seed); | |
| 699 | ✗ | if (!init_one_ring(seed)) { failt[punch_v] = std::max(failt[punch_v], 10.); continue; } | |
| 700 | ✗ | if (!topo_can_punch()) { failt[punch_v] = std::max(failt[punch_v], 20.); continue; } | |
| 701 | ✗ | old_vertex_position = X(m)[punch_v]; | |
| 702 | ✗ | nv_punch_v = punch_v; | |
| 703 | |||
| 704 | ✗ | if (tet_vol(X(m)[punch_v], | |
| 705 | ✗ | X(m)[qem.vertex(H[0][1])], | |
| 706 | ✗ | X(m)[qem.vertex(H[1][1])], | |
| 707 | ✗ | X(m)[qem.vertex(H[2][1])] | |
| 708 | ✗ | ) > 0) continue; | |
| 709 | |||
| 710 | // do we already have 4+ faces of the hex ? | ||
| 711 | bool bad_config = false; | ||
| 712 | ✗ | index_t punch_cand[3] = { NOT_AN_ID, NOT_AN_ID, NOT_AN_ID }; | |
| 713 | ✗ | FOR(i, 3) via_facet[i] = NOT_AN_ID; | |
| 714 | index_t punch_cand_ref = NOT_AN_ID; | ||
| 715 | ✗ | FOR(i, 3) if (qem.valence(oppH[i][2]) == 3) { | |
| 716 | ✗ | punch_cand[i] = qem.vertex(qem.next(oppH[i][2], 2)); | |
| 717 | punch_cand_ref = punch_cand[i]; | ||
| 718 | ✗ | via_facet[i] = qem.face(oppH[i][2]); | |
| 719 | } | ||
| 720 | ✗ | FOR(i, 3) { | |
| 721 | ✗ | if (punch_cand[i] != NOT_AN_ID && punch_cand[i] != punch_cand_ref) | |
| 722 | bad_config = true; | ||
| 723 | ✗ | if (qem.valence(H[i][2]) == 3) | |
| 724 | ✗ | if ((via_facet[i] == NOT_AN_ID) != (via_facet[(i + 2) % 3] == NOT_AN_ID)) | |
| 725 | bad_config = true; | ||
| 726 | ✗ | if (via_facet[i] != NOT_AN_ID && m->facets.nb_vertices(via_facet[i])==3) | |
| 727 | bad_config = true; | ||
| 728 | } | ||
| 729 | ✗ | if (bad_config) { failt[punch_v] = std::max(failt[punch_v], 20.); continue; } | |
| 730 | |||
| 731 | ✗ | if (punch_cand_ref != NOT_AN_ID) { | |
| 732 | ✗ | nv_punch_v = punch_cand_ref; | |
| 733 | ✗ | FOR(i, 3) if (via_facet[i] != NOT_AN_ID) dead_face[via_facet[i]] = true; // the face will be cancelled by its opposite | |
| 734 | } | ||
| 735 | |||
| 736 | |||
| 737 | |||
| 738 | ✗ | if (nv_punch_v == punch_v) { | |
| 739 | //if (search_for_existing_vertex_to_punch) continue; | ||
| 740 | // check geometry of existing faces | ||
| 741 | bool have_bad_angle = false; | ||
| 742 | ✗ | FOR(ring, 3) FOR(lv, 4) | |
| 743 | ✗ | have_bad_angle = have_bad_angle || std::abs(cos_corner( | |
| 744 | ✗ | X(m)[qem.vertex(H[ring][lv])], | |
| 745 | ✗ | X(m)[qem.vertex(H[ring][(lv + 1) % 4])], | |
| 746 | ✗ | X(m)[qem.vertex(H[ring][(lv + 2) % 4])] | |
| 747 | )) > .8; | ||
| 748 | ✗ | if (have_bad_angle) { failt[punch_v] = std::max(failt[punch_v], 30.); continue; } | |
| 749 | |||
| 750 | //------------------------- | ||
| 751 | { | ||
| 752 | vec3 cubebary(0, 0, 0); | ||
| 753 | ✗ | FOR(i, 3) FOR(e, 2) cubebary = cubebary + X(m)[qem.vertex(H[i][1 + e])]; | |
| 754 | cubebary = (1. / 6.) *cubebary; | ||
| 755 | vec3 decal = cubebary - old_vertex_position; | ||
| 756 | ✗ | vec3 n[3]; | |
| 757 | ✗ | FOR(i, 3) n[i] = facet_normal(m, qem.face(H[i][0])); | |
| 758 | ✗ | if (dot(decal, n[0] + n[1] + n[2]) > 0) { | |
| 759 | ✗ | failt[punch_v] = std::max(failt[punch_v], 40.); | |
| 760 | ✗ | continue; | |
| 761 | } | ||
| 762 | ✗ | new_vertex_position = 2. * cubebary - old_vertex_position; | |
| 763 | } | ||
| 764 | // new way to compute new position | ||
| 765 | ✗ | vec3 n[3]; | |
| 766 | mat3 mat; | ||
| 767 | index_t tri[3][3];// 3 triplet of vertices that miss the last point | ||
| 768 | ✗ | FOR(f, 3) { | |
| 769 | index_t next_f = next_mod(f, 3); | ||
| 770 | ✗ | tri[f][0] = qem.vertex(H[f][2]); | |
| 771 | ✗ | tri[f][1] = qem.vertex(H[next_f][1]); | |
| 772 | ✗ | tri[f][2] = qem.vertex(H[next_f][2]); | |
| 773 | } | ||
| 774 | |||
| 775 | ✗ | FOR(f, 3) { | |
| 776 | have_bad_angle = have_bad_angle | ||
| 777 | ✗ | || std::abs(cos_corner(X(m)[tri[f][0]], X(m)[tri[f][1]], X(m)[tri[f][2]])) > cos(M_PI / 8.); | |
| 778 | } | ||
| 779 | ✗ | if (have_bad_angle) { failt[punch_v] = std::max(failt[punch_v], 50.); continue; } | |
| 780 | |||
| 781 | ✗ | FOR(f, 3) { | |
| 782 | ✗ | n[f] = normalize(cross(X(m)[tri[f][1]] - X(m)[tri[f][0]], X(m)[tri[f][2]] - X(m)[tri[f][0]])); | |
| 783 | ✗ | FOR(j, 3) mat(f, j) = n[f][j]; | |
| 784 | } | ||
| 785 | ✗ | mat3 inv = mat.inverse(); | |
| 786 | vec3 b; | ||
| 787 | ✗ | FOR(i, 3) b[i] = dot(n[i], X(m)[tri[i][0]]); | |
| 788 | ✗ | mult(inv, b.data(), new_vertex_position.data()); | |
| 789 | ✗ | X(m)[nv_punch_v] = new_vertex_position; | |
| 790 | } | ||
| 791 | |||
| 792 | // check that punch vertex is convex | ||
| 793 | ✗ | if (new_hex_geometry_is_crappy()) { | |
| 794 | ✗ | X(m)[punch_v] = old_vertex_position; | |
| 795 | ✗ | failt[punch_v] = std::max(failt[punch_v], 60.); | |
| 796 | ✗ | continue; | |
| 797 | } | ||
| 798 | |||
| 799 | |||
| 800 | |||
| 801 | ✗ | if (punch_will_produce_intersection()) { | |
| 802 | ✗ | X(m)[punch_v] = old_vertex_position; | |
| 803 | ✗ | continue; | |
| 804 | } | ||
| 805 | |||
| 806 | // split vertex if needed (non manifold) | ||
| 807 | ✗ | if (punch_v == nv_punch_v && v2nb_facets[punch_v] != 3) { | |
| 808 | ✗ | index_t nvv = m->vertices.create_vertex(); | |
| 809 | ✗ | v2nb_facets[punch_v] -= 3; | |
| 810 | ✗ | v2nb_facets.push_back(3); | |
| 811 | ✗ | X(m)[punch_v] = old_vertex_position; | |
| 812 | |||
| 813 | ✗ | X(m)[nvv] = new_vertex_position; | |
| 814 | ✗ | punch_v = nvv; | |
| 815 | ✗ | nv_punch_v = nvv; | |
| 816 | } | ||
| 817 | |||
| 818 | |||
| 819 | ✗ | FOR(f, 3) { v2nb_facets[qem.vertex(H[f][1])]--; v2nb_facets[qem.vertex(H[f][2])]++; } | |
| 820 | ✗ | plop("create_new_hex()"); | |
| 821 | ✗ | create_new_hex(); | |
| 822 | ✗ | topo_punch(); | |
| 823 | ✗ | FOR(lf, 3) hb.update_bbox(qem.face(H[lf][0]), facet_bbox(qem.face(H[lf][0]))); | |
| 824 | ✗ | FOR(lf, 3) finter.hb.update_bbox(qem.face(H[lf][0]), facet_bbox(qem.face(H[lf][0]))); | |
| 825 | found_vertex_to_punch = true; | ||
| 826 | |||
| 827 | ✗ | unglue_duplicates(); | |
| 828 | |||
| 829 | ✗ | nb_punchs++; | |
| 830 | ✗ | if (!(nb_punchs % 100)) plop(nb_punchs); | |
| 831 | ✗ | if (-1 == --nbmaxpunch) { | |
| 832 | ✗ | plop(nbmaxpunch); | |
| 833 | ✗ | goto cleanup;// return true; | |
| 834 | }// debug only... to be removed | ||
| 835 | } | ||
| 836 | ✗ | plop("done"); | |
| 837 | ✗ | finished = !found_vertex_to_punch; | |
| 838 | |||
| 839 | } | ||
| 840 | |||
| 841 | ✗ | cleanup: | |
| 842 | |||
| 843 | ✗ | qem.debug_export_adjacence(); | |
| 844 | ✗ | vector<index_t> to_kill(m->facets.nb()); | |
| 845 | ✗ | FOR(f, m->facets.nb()) to_kill[f]= (m->facets.nb_vertices(f) == 4) ; | |
| 846 | ✗ | FOR(f, m->facets.nb()) { | |
| 847 | ✗ | index_t opp = qem.face(qem.opp(4 * f)); | |
| 848 | ✗ | if (m->facets.nb_vertices(f) != 4) continue; | |
| 849 | ✗ | if (m->facets.nb_vertices(opp) != 4) { to_kill[f] = false; continue; } | |
| 850 | ✗ | for (index_t h = 4 * f; h < 4 * (f + 1); h++) | |
| 851 | ✗ | if (qem.face(qem.opp(h)) != opp) { | |
| 852 | ✗ | to_kill[f] = false; | |
| 853 | ✗ | to_kill[opp] = false; | |
| 854 | } | ||
| 855 | } | ||
| 856 | ✗ | m->facets.delete_elements(to_kill); | |
| 857 | //check_no_intersecting_faces(m, true); | ||
| 858 | ✗ | plop(nb_punchs); | |
| 859 | ✗ | return nb_punchs > 0; | |
| 860 | } | ||
| 861 | |||
| 862 | |||
| 863 | }; | ||
| 864 | |||
| 865 | |||
| 866 | |||
| 867 | |||
| 868 | |||
| 869 | |||
| 870 | ✗ | static void remove_scabs(Mesh* m, Mesh* newhex) { | |
| 871 | ✗ | GEO::Logger::out("HexDom") << "try to remove_scabs" << std::endl; | |
| 872 | |||
| 873 | ✗ | Attribute<int> ft(m->facets.attributes(), "ft"); // facet type | |
| 874 | ✗ | vector<index_t> to_kill(m->facets.nb(), false); // ;( faces may be hurt and even killed in this fonction | |
| 875 | vector<index_t> local_id(m->vertices.nb(), NOT_AN_ID); // ids in the array of new vertices (projected onto the boundary) | ||
| 876 | |||
| 877 | |||
| 878 | QuadExtraConnectivity qem; | ||
| 879 | ✗ | qem.init(m); | |
| 880 | ✗ | FOR(f, m->facets.nb()) ft[f] = 0; | |
| 881 | ✗ | FOR(h, 4 * m->facets.nb()) { | |
| 882 | |||
| 883 | ✗ | if (!qem.valid(h)) continue; | |
| 884 | ✗ | if (to_kill[qem.face(h)]) continue; | |
| 885 | ✗ | if (qem.opp(h) == NOT_AN_ID) continue; | |
| 886 | ✗ | if (ft[qem.face(qem.opp(h))] != 0) continue; | |
| 887 | |||
| 888 | vector<index_t> contour; | ||
| 889 | bool fail = false; | ||
| 890 | ✗ | {index_t cir = h; | |
| 891 | do { | ||
| 892 | contour.push_back(cir); | ||
| 893 | ✗ | if (qem.opp(cir) == NOT_AN_ID) { fail = true; break; } | |
| 894 | ✗ | if (qem.opp(qem.next(cir, 3)) == NOT_AN_ID) { fail = true; break; } | |
| 895 | ✗ | if (qem.fsize(cir) != 4) { fail = true; break; } | |
| 896 | ✗ | if (qem.fsize(qem.opp(qem.next(cir, 1))) != 4) { fail = true; break; } | |
| 897 | ✗ | if (qem.fsize(qem.opp(qem.next(cir, 3))) == 4) { fail = true; break; } | |
| 898 | ✗ | cir = qem.next(qem.opp(cir), 2); | |
| 899 | ✗ | } while (cir != h); | |
| 900 | } | ||
| 901 | ✗ | if (fail) continue; | |
| 902 | |||
| 903 | |||
| 904 | |||
| 905 | |||
| 906 | ✗ | FOR(c, contour.size()) ft[qem.face(contour[c])] = 1; | |
| 907 | |||
| 908 | vector<index_t> in_facets; | ||
| 909 | vector<index_t> out_facets; | ||
| 910 | ✗ | in_facets.push_back(qem.face(qem.opp(qem.next(h)))); | |
| 911 | ✗ | out_facets.push_back(qem.face(qem.opp(qem.next(h, 3)))); | |
| 912 | |||
| 913 | ✗ | ft[in_facets[0]] = 2; | |
| 914 | ✗ | ft[out_facets[0]] = 3; | |
| 915 | |||
| 916 | vector<index_t> stack; | ||
| 917 | stack.push_back(in_facets[0]); | ||
| 918 | stack.push_back(out_facets[0]); | ||
| 919 | ✗ | while (!stack.empty() && !fail) { | |
| 920 | ✗ | index_t f = stack.back(); | |
| 921 | stack.pop_back(); | ||
| 922 | ✗ | for (index_t cir = 4 * f; cir < 4 * f + m->facets.nb_vertices(f); cir++) { | |
| 923 | // need to have an opposite | ||
| 924 | ✗ | if (qem.opp(cir) == NOT_AN_ID) { | |
| 925 | fail = true; | ||
| 926 | ✗ | break; | |
| 927 | } | ||
| 928 | // do not link triangle/quads OR quads with the contour | ||
| 929 | ✗ | index_t oppf = qem.face(qem.opp(cir)); | |
| 930 | ✗ | if (ft[oppf] != 1 && m->facets.nb_vertices(oppf) != m->facets.nb_vertices(f)) { | |
| 931 | fail = true; | ||
| 932 | break; | ||
| 933 | } | ||
| 934 | |||
| 935 | |||
| 936 | |||
| 937 | |||
| 938 | ✗ | if (ft[oppf] == 0) { | |
| 939 | // linked by a reasonably flat edge---only for inside until outside have better mesh quality | ||
| 940 | ✗ | if (dot(facet_normal(m, f), facet_normal(m, oppf)) < .8 && ft[f] == 2) { | |
| 941 | fail = true; | ||
| 942 | break; | ||
| 943 | } | ||
| 944 | ✗ | ft[oppf] = ft[f]; | |
| 945 | ✗ | if (ft[f] == 2) in_facets.push_back(oppf); | |
| 946 | ✗ | if (ft[f] == 3) out_facets.push_back(oppf); | |
| 947 | stack.push_back(oppf); | ||
| 948 | } | ||
| 949 | } | ||
| 950 | } | ||
| 951 | ✗ | if (fail) { | |
| 952 | ✗ | FOR(f, m->facets.nb()) ft[f] = 0; | |
| 953 | ✗ | continue; | |
| 954 | ✗ | } | |
| 955 | // check that in_facets and outfacets are topo disks | ||
| 956 | index_t in_facets_nb_neig = 0; | ||
| 957 | ✗ | FOR(i, in_facets.size()) { | |
| 958 | ✗ | nico_assert(m->facets.nb_vertices(in_facets[i]) == 4); | |
| 959 | ✗ | for (index_t cir = 4 * in_facets[i]; cir < 4 * in_facets[i] + 4; cir++) { | |
| 960 | ✗ | if (ft[qem.face(qem.opp(cir))] != 2) | |
| 961 | ✗ | in_facets_nb_neig++; | |
| 962 | } | ||
| 963 | } | ||
| 964 | ✗ | if (in_facets_nb_neig != contour.size()) { | |
| 965 | ✗ | FOR(f, m->facets.nb()) ft[f] = 0; | |
| 966 | ✗ | continue; | |
| 967 | ✗ | } | |
| 968 | index_t out_facets_nb_neig = 0; | ||
| 969 | ✗ | FOR(i, out_facets.size()) { | |
| 970 | ✗ | nico_assert(m->facets.nb_vertices(out_facets[i]) != 4); | |
| 971 | ✗ | for (index_t cir = 4 * out_facets[i]; cir < 4 * out_facets[i] + 3; cir++) { | |
| 972 | ✗ | if (ft[qem.face(qem.opp(cir))] != 3) | |
| 973 | ✗ | out_facets_nb_neig++; | |
| 974 | } | ||
| 975 | } | ||
| 976 | ✗ | if (out_facets_nb_neig != contour.size()) { | |
| 977 | ✗ | FOR(f, m->facets.nb()) ft[f] = 0; | |
| 978 | ✗ | continue; | |
| 979 | ✗ | } | |
| 980 | |||
| 981 | |||
| 982 | //generate new vertices | ||
| 983 | index_t nbv = 0; | ||
| 984 | vector<vec3> packed_v; // for each vertex of infacets, stores the 3-uplet (pos, normal, projected pos) | ||
| 985 | ✗ | FOR(i, in_facets.size()) { | |
| 986 | ✗ | for (index_t cir = 4 * in_facets[i]; cir < 4 * in_facets[i] + 4; cir++) { | |
| 987 | ✗ | index_t v = qem.vertex(cir); | |
| 988 | ✗ | if (local_id[v] == NOT_AN_ID) { | |
| 989 | ✗ | local_id[v] = nbv; | |
| 990 | ✗ | nbv++; | |
| 991 | ✗ | packed_v.push_back(X(m)[v]); | |
| 992 | ✗ | packed_v.push_back(vec3(0, 0, 0)); | |
| 993 | ✗ | packed_v.push_back(vec3(0, 0, 0)); | |
| 994 | } | ||
| 995 | // accumulate facet normals into vertex normal | ||
| 996 | ✗ | packed_v[3 * local_id[v] + 1] = packed_v[3 * local_id[v] + 1] + facet_normal(m, in_facets[i]); | |
| 997 | } | ||
| 998 | } | ||
| 999 | |||
| 1000 | |||
| 1001 | |||
| 1002 | //return ; | ||
| 1003 | |||
| 1004 | double ave_decal_length = 0; | ||
| 1005 | int nb_intersections = 0; | ||
| 1006 | ✗ | FOR(v, nbv) { | |
| 1007 | ✗ | vec3 O = packed_v[3 * v]; | |
| 1008 | ✗ | vec3 O2 = packed_v[3 * v] + normalize(packed_v[3 * v + 1]); | |
| 1009 | ✗ | FOR(i, out_facets.size()) { | |
| 1010 | //FOR(tr, 2) | ||
| 1011 | { | ||
| 1012 | //index_t cir = 4 * out_facets[i] + 2 * tr; // each quad is decomposed into 2 triangles | ||
| 1013 | ✗ | vec3 P[3]; | |
| 1014 | ✗ | FOR(p, 3) P[p] = X(m)[m->facets.vertex(out_facets[i], p)];// qem.vertex(qem.next(cir, p))]; | |
| 1015 | double sign[3]; | ||
| 1016 | ✗ | FOR(p, 3) sign[p] = tetra_volume_sign(P[p], P[(p + 1) % 3], O, O2); | |
| 1017 | ✗ | if (!same_sign(sign[0], sign[1]) || !same_sign(sign[0], sign[2])) continue; | |
| 1018 | double c0 = Geom::tetra_volume(P[0], P[1], P[2], O); | ||
| 1019 | double c1 = Geom::tetra_volume(P[0], P[1], P[2], O2); | ||
| 1020 | ✗ | plop("intersection found"); | |
| 1021 | ✗ | packed_v[3 * v + 2] = O + (c0 / (c0 - c1))*(O2 - O); | |
| 1022 | ✗ | ave_decal_length += (packed_v[3 * v + 2] - O).length(); | |
| 1023 | ✗ | nb_intersections++; | |
| 1024 | ✗ | break; | |
| 1025 | } | ||
| 1026 | |||
| 1027 | // if (packed_v[3 * v + 2].length2() != 0) break; //[Bruno: never executed, there is the "break" before]. | ||
| 1028 | } | ||
| 1029 | } | ||
| 1030 | ✗ | ave_decal_length /= double(nb_intersections); | |
| 1031 | |||
| 1032 | ✗ | FOR(v, nbv) { | |
| 1033 | ✗ | if (packed_v[3 * v + 2].length2() == 0) { | |
| 1034 | ✗ | plop("panic mode no intersection found"); | |
| 1035 | ✗ | packed_v[3 * v + 2] = packed_v[3 * v + 0] - ave_decal_length * normalize(packed_v[3 * v + 1]); | |
| 1036 | } | ||
| 1037 | } | ||
| 1038 | |||
| 1039 | |||
| 1040 | |||
| 1041 | // vertices on border must match the contour | ||
| 1042 | ✗ | FOR(c, contour.size()) packed_v[3 * local_id[qem.vertex(qem.next(contour[c]))] + 2] = X(m)[qem.vertex(contour[c])]; | |
| 1043 | |||
| 1044 | |||
| 1045 | // generate hexes | ||
| 1046 | ✗ | index_t off_c = newhex->cells.create_hexes(in_facets.size()); | |
| 1047 | ✗ | index_t off_v = newhex->vertices.create_vertices(2 * nbv); | |
| 1048 | ✗ | FOR(lv, nbv) { | |
| 1049 | ✗ | X(newhex)[off_v + 2 * lv] = packed_v[3 * lv]; | |
| 1050 | ✗ | X(newhex)[off_v + 2 * lv + 1] = packed_v[3 * lv + 2]; | |
| 1051 | } | ||
| 1052 | ✗ | FOR(i, in_facets.size()) { | |
| 1053 | ✗ | index_t f = in_facets[i]; | |
| 1054 | ✗ | newhex->cells.set_vertex(off_c + i, 0, off_v + 2 * local_id[qem.vertex(4 * f)]); | |
| 1055 | ✗ | newhex->cells.set_vertex(off_c + i, 1, off_v + 2 * local_id[qem.vertex(4 * f + 1)]); | |
| 1056 | ✗ | newhex->cells.set_vertex(off_c + i, 2, off_v + 2 * local_id[qem.vertex(4 * f + 3)]); | |
| 1057 | ✗ | newhex->cells.set_vertex(off_c + i, 3, off_v + 2 * local_id[qem.vertex(4 * f + 2)]); | |
| 1058 | ✗ | newhex->cells.set_vertex(off_c + i, 4, off_v + 1 + 2 * local_id[qem.vertex(4 * f)]); | |
| 1059 | ✗ | newhex->cells.set_vertex(off_c + i, 5, off_v + 1 + 2 * local_id[qem.vertex(4 * f + 1)]); | |
| 1060 | ✗ | newhex->cells.set_vertex(off_c + i, 6, off_v + 1 + 2 * local_id[qem.vertex(4 * f + 3)]); | |
| 1061 | ✗ | newhex->cells.set_vertex(off_c + i, 7, off_v + 1 + 2 * local_id[qem.vertex(4 * f + 2)]); | |
| 1062 | } | ||
| 1063 | ✗ | plop("gna"); | |
| 1064 | ✗ | FOR(c, contour.size()) to_kill[qem.face(contour[c])] = true; | |
| 1065 | ✗ | FOR(i, in_facets.size()) to_kill[in_facets[i]] = true; | |
| 1066 | ✗ | FOR(i, out_facets.size()) to_kill[out_facets[i]] = true; | |
| 1067 | ✗ | FOR(v, m->vertices.nb()) local_id[v] = NOT_AN_ID; //not clearly needed, but brainless | |
| 1068 | |||
| 1069 | |||
| 1070 | } | ||
| 1071 | ✗ | m->facets.delete_elements(to_kill); | |
| 1072 | ✗ | } | |
| 1073 | |||
| 1074 | |||
| 1075 | /* [BL unused] | ||
| 1076 | static void evaluate_edges_valence(Mesh* m) { | ||
| 1077 | Attribute<int> edge_angle(m->facet_corners.attributes(), "edgeangle"); | ||
| 1078 | FOR(f, m->facets.nb()) FOR(h, 4) edge_angle[m->facets.corner(f, h)] = rand() % 3; | ||
| 1079 | |||
| 1080 | } | ||
| 1081 | */ | ||
| 1082 | |||
| 1083 | ✗ | static bool next_crunch(Mesh* m, Mesh* newhex, int nb_max_punch) { | |
| 1084 | ✗ | GEO::Logger::out("HexDom") << "next_crunch" << std::endl; | |
| 1085 | //newhex->clear(); | ||
| 1086 | |||
| 1087 | ✗ | if (m->facets.nb() == 0) return false; | |
| 1088 | //static index_t nb_splits = 0; | ||
| 1089 | |||
| 1090 | static index_t iter = index_t(-1); | ||
| 1091 | |||
| 1092 | ✗ | if (iter == index_t(-1)) { | |
| 1093 | ✗ | iter = 0; | |
| 1094 | } | ||
| 1095 | else { | ||
| 1096 | ✗ | iter++; | |
| 1097 | } | ||
| 1098 | |||
| 1099 | //if (iter == 0) evaluate_edges_valence(m); | ||
| 1100 | |||
| 1101 | |||
| 1102 | ✗ | plop(iter); | |
| 1103 | |||
| 1104 | bool did_something = false; | ||
| 1105 | ✗ | while (nb_max_punch > 0) { | |
| 1106 | |||
| 1107 | ✗ | plop(nb_max_punch); | |
| 1108 | ✗ | GEO::Logger::out("HexDom") << "Try to Punch" << std::endl; | |
| 1109 | ✗ | VertexPuncher punch(m, newhex); | |
| 1110 | ✗ | if (punch.apply(nb_max_punch)) { | |
| 1111 | //check_no_intersecting_faces(m,true); | ||
| 1112 | did_something = true; | ||
| 1113 | ✗ | if (nb_max_punch <= 0) return true; | |
| 1114 | } | ||
| 1115 | else { | ||
| 1116 | //plop(did_something); | ||
| 1117 | ✗ | if (did_something) return true; | |
| 1118 | break; | ||
| 1119 | } | ||
| 1120 | ✗ | } | |
| 1121 | |||
| 1122 | |||
| 1123 | |||
| 1124 | ✗ | GEO::Logger::out("HexDom") << "Try to cut" << std::endl; | |
| 1125 | static int cutit = 0; | ||
| 1126 | ✗ | CutSingularity cut(m); | |
| 1127 | ✗ | if (cut.apply()) { | |
| 1128 | ✗ | GEO::Logger::out("HexDom") << "------------------------" << std::endl; | |
| 1129 | ✗ | GEO::Logger::out("HexDom") << "CUT success... doing a small laplacian smoothing to separate collocated vertices" << std::endl; | |
| 1130 | ✗ | plop(cutit); | |
| 1131 | ✗ | cutit++; | |
| 1132 | //return false; // DEBUG TO REMOVE | ||
| 1133 | //Attribute<vec3> real_geometry(m->vertices.attributes(), "real_geometry"); | ||
| 1134 | //FOR(v, m->vertices.nb()) geo_assert((real_geometry[v] - X(m)[v]).length2()<1e-15); | ||
| 1135 | //return false; | ||
| 1136 | //check_no_intersecting_faces(m,true); | ||
| 1137 | ✗ | return true; | |
| 1138 | } | ||
| 1139 | |||
| 1140 | ✗ | Attribute<vec3> real_geometry(m->vertices.attributes(), "real_geometry"); | |
| 1141 | ✗ | FOR(v, m->vertices.nb()) real_geometry[v] = X(m)[v]; | |
| 1142 | |||
| 1143 | ✗ | GEO::Logger::out("HexDom") << "------------------------" << std::endl; | |
| 1144 | ✗ | GEO::Logger::out("HexDom") << "CUT FAILED" << std::endl; | |
| 1145 | ✗ | remove_scabs(m, newhex); | |
| 1146 | return false; | ||
| 1147 | ✗ | } | |
| 1148 | |||
| 1149 | |||
| 1150 | |||
| 1151 | ✗ | void punch_and_cut(Mesh* m, Mesh* newhex, int nb_iter, int nb_punch_per_iter, bool check_validity) { | |
| 1152 | ✗ | FOR(i, nb_iter) { | |
| 1153 | ✗ | m->edges.clear(); | |
| 1154 | ✗ | GEO::Logger::out("HexDom") << "iteration " << i << " / " << nb_iter << " with " << nb_punch_per_iter << " punch per iter" << std::endl; | |
| 1155 | ✗ | if (!next_crunch(m, newhex, nb_punch_per_iter))break; | |
| 1156 | ✗ | if (check_validity) { | |
| 1157 | ✗ | m->edges.clear(); | |
| 1158 | } | ||
| 1159 | } | ||
| 1160 | ✗ | } | |
| 1161 | |||
| 1162 | |||
| 1163 | |||
| 1164 | ✗ | void bourrin_quadrangulate_facets(Mesh* m) { | |
| 1165 | ✗ | if (m->facets.nb() == 0) return; | |
| 1166 | ✗ | Attribute<bool> isquad(m->facets.attributes(), "isquad"); | |
| 1167 | index_t nb_facets = m->facets.nb(); | ||
| 1168 | ✗ | FOR(f, nb_facets) { | |
| 1169 | index_t nbv = m->facets.nb_vertices(f); | ||
| 1170 | vec3 bary(0, 0, 0); | ||
| 1171 | ✗ | FOR(fv, nbv) bary = bary + (1. / double(nbv))*X(m)[m->facets.vertex(f, fv)]; | |
| 1172 | index_t nb_v = m->facets.nb_corners(f); | ||
| 1173 | ✗ | FOR(lc, nb_v) { | |
| 1174 | vec3 v[3] = { | ||
| 1175 | ✗ | X(m)[m->facets.vertex(f, prev_mod(lc, nb_v))], | |
| 1176 | ✗ | X(m)[m->facets.vertex(f, lc)], | |
| 1177 | ✗ | X(m)[m->facets.vertex(f, next_mod(lc, nb_v))] | |
| 1178 | ✗ | }; | |
| 1179 | index_t off_v = m->vertices.create_vertices(4); | ||
| 1180 | ✗ | X(m)[off_v] = bary; | |
| 1181 | ✗ | X(m)[off_v + 1] = 0.5*(v[0] + v[1]); | |
| 1182 | ✗ | X(m)[off_v + 2] = v[1]; | |
| 1183 | ✗ | X(m)[off_v + 3] = 0.5*(v[1] + v[2]); | |
| 1184 | ✗ | isquad[m->facets.create_quad(off_v + 0, off_v + 1, off_v + 2, off_v + 3)] = (nb_v == 4); | |
| 1185 | } | ||
| 1186 | } | ||
| 1187 | { | ||
| 1188 | ✗ | vector<index_t> to_kill(m->facets.nb(), false); | |
| 1189 | ✗ | FOR(f, nb_facets) to_kill[f] = true; | |
| 1190 | ✗ | m->facets.delete_elements(to_kill); | |
| 1191 | } | ||
| 1192 | |||
| 1193 | // merge vertices | ||
| 1194 | { | ||
| 1195 | ✗ | vector<index_t> to_kill(m->vertices.nb(), 0); | |
| 1196 | vector<index_t> old2new(m->vertices.nb()); | ||
| 1197 | ✗ | Geom::colocate(m->vertices.point_ptr(0), 3, m->vertices.nb(), old2new, 1e-15); | |
| 1198 | ✗ | FOR(f, m->facets.nb()) FOR(fv, 4) m->facets.set_vertex(f, fv, old2new[m->facets.vertex(f, fv)]); | |
| 1199 | ✗ | FOR(v, m->vertices.nb()) if (old2new[v] != v) to_kill[v] = NOT_AN_ID; | |
| 1200 | ✗ | m->vertices.delete_elements(to_kill); | |
| 1201 | } | ||
| 1202 | |||
| 1203 | |||
| 1204 | } | ||
| 1205 | |||
| 1206 | ✗ | void bourrin_subdivide_hexes(Mesh* m) { | |
| 1207 | ✗ | if (m->cells.nb() == 0) return; | |
| 1208 | index_t nb_cells = m->cells.nb(); | ||
| 1209 | ✗ | index_t off_v = m->vertices.create_vertices(64 * nb_cells); | |
| 1210 | ✗ | index_t off_c = m->cells.create_hexes(8 * nb_cells); | |
| 1211 | ✗ | FOR(c, nb_cells) FOR(nc, 8)FOR(nv, 8) | |
| 1212 | ✗ | m->cells.set_vertex(off_c + 8 * c + nc, nv, off_v + 64 * c + 8 * nc + nv); | |
| 1213 | ✗ | FOR(c, nb_cells) { | |
| 1214 | ✗ | vec3 pts[8]; | |
| 1215 | ✗ | FOR(cv, 8) pts[cv] = X(m)[m->cells.vertex(c, cv)]; | |
| 1216 | |||
| 1217 | ✗ | FOR(nci, 2)FOR(ncj, 2)FOR(nck, 2) { // new cell position in cell c | |
| 1218 | |||
| 1219 | ✗ | FOR(nvi, 2)FOR(nvj, 2)FOR(nvk, 2) { // new vertex position in new cell | |
| 1220 | ✗ | index_t nc = nci + 2 * ncj + 4 * nck; | |
| 1221 | ✗ | index_t nv = nvi + 2 * nvj + 4 * nvk; | |
| 1222 | ✗ | vec3 coeff[2]; | |
| 1223 | ✗ | coeff[0] = vec3(double(nci + nvi) / 2., double(ncj + nvj) / 2., double(nck + nvk) / 2.); | |
| 1224 | ✗ | coeff[1] = vec3(1, 1, 1) - coeff[0]; | |
| 1225 | vec3 pos = vec3(0, 0, 0); | ||
| 1226 | ✗ | FOR(i, 2)FOR(j, 2)FOR(k, 2) { | |
| 1227 | ✗ | pos += coeff[i][0] * coeff[j][1] * coeff[k][2] * pts[i + 2 * j + 4 * k]; | |
| 1228 | } | ||
| 1229 | ✗ | X(m)[off_v + 64 * c + 8 * nc + nv] = pos; | |
| 1230 | } | ||
| 1231 | |||
| 1232 | } | ||
| 1233 | } | ||
| 1234 | |||
| 1235 | |||
| 1236 | ✗ | vector<index_t> to_kill(m->cells.nb(), false); | |
| 1237 | ✗ | FOR(c, nb_cells) to_kill[c] = true; | |
| 1238 | ✗ | m->cells.delete_elements(to_kill); | |
| 1239 | |||
| 1240 | ✗ | mesh_repair(*m, MESH_REPAIR_COLOCATE, 1e-15); | |
| 1241 | |||
| 1242 | } | ||
| 1243 | |||
| 1244 | ✗ | struct Polyline { | |
| 1245 | ✗ | void compute_param() { | |
| 1246 | ✗ | dist_to_org.resize(P.size()); | |
| 1247 | ✗ | FOR(i, P.size()) { | |
| 1248 | ✗ | if (i == 0) { | |
| 1249 | ✗ | dist_to_org[0] = 0; | |
| 1250 | } else { | ||
| 1251 | ✗ | dist_to_org[i] = dist_to_org[i - 1] + (P[i - 1] - P[i]).length(); | |
| 1252 | } | ||
| 1253 | } | ||
| 1254 | ✗ | } | |
| 1255 | ✗ | double length() { | |
| 1256 | ✗ | geo_assert(!P.empty()); | |
| 1257 | ✗ | if (dist_to_org.size() != P.size()) { | |
| 1258 | ✗ | compute_param(); | |
| 1259 | } | ||
| 1260 | ✗ | return dist_to_org.back(); | |
| 1261 | } | ||
| 1262 | ✗ | vec3 interpolate(double prop) { | |
| 1263 | ✗ | double d = prop*length(); | |
| 1264 | ✗ | FOR(i, P.size()-1) { | |
| 1265 | ✗ | if (dist_to_org[i + 1] - dist_to_org[i] < 1e-8) { | |
| 1266 | ✗ | return P[i]; | |
| 1267 | } | ||
| 1268 | ✗ | double c = (d - dist_to_org[i]) / (dist_to_org[i + 1] - dist_to_org[i]); | |
| 1269 | ✗ | if(c >= 0 && c <= 1.0) { | |
| 1270 | ✗ | return c*P[i] + (1. - c)*P[i + 1]; | |
| 1271 | } | ||
| 1272 | } | ||
| 1273 | ✗ | return P.back(); | |
| 1274 | } | ||
| 1275 | vector<vec3> P; | ||
| 1276 | vector<double> dist_to_org; | ||
| 1277 | }; | ||
| 1278 | |||
| 1279 | |||
| 1280 | |||
| 1281 | |||
| 1282 | |||
| 1283 | ✗ | void quadrangulate_easy_boundary(Mesh* m) { | |
| 1284 | ✗ | plop("quadrangulate_easy_boundary"); | |
| 1285 | QuadExtraConnectivity qem; | ||
| 1286 | ✗ | qem.init(m); | |
| 1287 | ✗ | double ave_edge_length = get_facet_average_edge_size(m); | |
| 1288 | |||
| 1289 | |||
| 1290 | //mark charts | ||
| 1291 | index_t nb_charts = 0; | ||
| 1292 | ✗ | Attribute<index_t> chart(m->facets.attributes(), "chart"); | |
| 1293 | ✗ | FOR(seed, m->facets.nb()) chart[seed] = index_t(-1); | |
| 1294 | ✗ | FOR(seed, m->facets.nb()) { | |
| 1295 | ✗ | if (chart[seed] != index_t(-1)) continue; | |
| 1296 | ✗ | if (m->facets.nb_vertices(seed)==4) continue; | |
| 1297 | ✗ | chart[seed] = nb_charts; | |
| 1298 | vector<index_t> stack; | ||
| 1299 | stack.push_back(seed); | ||
| 1300 | ✗ | while (!stack.empty()) { | |
| 1301 | ✗ | index_t f = stack.back(); | |
| 1302 | stack.pop_back(); | ||
| 1303 | ✗ | FOR(e, 3) { | |
| 1304 | ✗ | index_t h = 4 * f + e; | |
| 1305 | ✗ | index_t fopp = qem.face (qem.opp(h)); | |
| 1306 | ✗ | if (qem.fsize(qem.opp(h)) == 4) continue; | |
| 1307 | ✗ | if (chart[fopp] != index_t(-1)) continue; | |
| 1308 | stack.push_back(fopp); | ||
| 1309 | ✗ | chart[fopp] = nb_charts; | |
| 1310 | } | ||
| 1311 | } | ||
| 1312 | ✗ | nb_charts++; | |
| 1313 | } | ||
| 1314 | |||
| 1315 | vector<vector<int> > chart_to_subcharts(nb_charts); | ||
| 1316 | vector<int> subchart_to_charts; | ||
| 1317 | |||
| 1318 | //mark sub charts | ||
| 1319 | int nb_subcharts = 0; | ||
| 1320 | ✗ | Attribute<int> subchart(m->facets.attributes(), "subchart"); | |
| 1321 | ✗ | FOR(seed, m->facets.nb()) subchart[seed] = -1; | |
| 1322 | ✗ | FOR(seed, m->facets.nb()) { | |
| 1323 | ✗ | if (subchart[seed] != -1) continue; | |
| 1324 | ✗ | if (m->facets.nb_vertices(seed) == 4) continue; | |
| 1325 | ✗ | subchart[seed] = nb_subcharts; | |
| 1326 | ✗ | chart_to_subcharts[chart[seed]] .push_back(subchart[seed]); | |
| 1327 | ✗ | subchart_to_charts.push_back(int(chart[seed])); | |
| 1328 | |||
| 1329 | vector<index_t> stack; | ||
| 1330 | stack.push_back(seed); | ||
| 1331 | ✗ | while (!stack.empty()) { | |
| 1332 | ✗ | index_t f = stack.back(); | |
| 1333 | stack.pop_back(); | ||
| 1334 | ✗ | vec3 n_f = facet_normal(m, f); | |
| 1335 | ✗ | FOR(e, 3) { | |
| 1336 | ✗ | index_t h = 4 * f + e; | |
| 1337 | ✗ | index_t fopp = qem.face(qem.opp(h)); | |
| 1338 | ✗ | vec3 n_fopp = facet_normal(m, fopp); | |
| 1339 | ✗ | if (qem.fsize(qem.opp(h)) == 4) continue; | |
| 1340 | ✗ | if (subchart[fopp] != -1) continue; | |
| 1341 | ✗ | if (dot(n_f, n_fopp) < cos(M_PI / 4.)) continue;// hard edge detected | |
| 1342 | stack.push_back(fopp); | ||
| 1343 | ✗ | subchart[fopp] = nb_subcharts; | |
| 1344 | } | ||
| 1345 | } | ||
| 1346 | ✗ | nb_subcharts++; | |
| 1347 | } | ||
| 1348 | // try to quadrangulate each subchart | ||
| 1349 | vector<vector<vector<index_t> > > quads(nb_charts); | ||
| 1350 | vector<vector<vector<vec3> > > pts(nb_charts); | ||
| 1351 | ✗ | FOR(c, nb_charts) quads[c].resize(chart_to_subcharts[c].size()); | |
| 1352 | ✗ | FOR(c, nb_charts) pts[c].resize(chart_to_subcharts[c].size()); | |
| 1353 | |||
| 1354 | |||
| 1355 | ✗ | Attribute<int> order(m->facet_corners.attributes(), "order"); | |
| 1356 | ✗ | FOR(sub, nb_subcharts) { | |
| 1357 | |||
| 1358 | vector<index_t> border; | ||
| 1359 | // gather halfedges in border | ||
| 1360 | { | ||
| 1361 | ✗ | FOR(h, 4 * m->facets.nb()) if (qem.valid(h)) | |
| 1362 | ✗ | if (subchart[qem.face(h)] == int(sub) | |
| 1363 | ✗ | && subchart[qem.face(qem.opp(h))] != int(sub)) | |
| 1364 | border.push_back(h); | ||
| 1365 | ✗ | if (border.size() < 4) continue; | |
| 1366 | } | ||
| 1367 | // order border halfedges | ||
| 1368 | { | ||
| 1369 | // do not start with an hardedge | ||
| 1370 | ✗ | FOR(cur, border.size()) if (qem.fsize(qem.opp(border[cur])) == 4) std::swap(border[0], border[cur]); | |
| 1371 | ✗ | if (qem.fsize(qem.opp(border[0])) !=4) continue; | |
| 1372 | //link them | ||
| 1373 | ✗ | for (index_t cur = 0; cur < border.size() - 1; cur++) | |
| 1374 | ✗ | for (index_t next = cur + 1; next < border.size(); next++) | |
| 1375 | ✗ | if (qem.vertex(qem.next(border[cur])) == qem.vertex(border[next])) | |
| 1376 | std::swap(border[cur + 1], border[next]); | ||
| 1377 | } | ||
| 1378 | // check that we have a loop | ||
| 1379 | { | ||
| 1380 | bool topodisk = true; | ||
| 1381 | ✗ | for (index_t cur = 0; cur < border.size() - 1; cur++) | |
| 1382 | ✗ | topodisk = topodisk && (qem.vertex(qem.next(border[cur])) == qem.vertex(border[cur + 1])); | |
| 1383 | ✗ | if (!topodisk) { plop(topodisk); continue; } | |
| 1384 | } | ||
| 1385 | ✗ | /*DEBUG*/FOR(cur,border.size()) order[qem.corner(border[cur])] = int(cur+10); | |
| 1386 | |||
| 1387 | // constuct the problem. | ||
| 1388 | ✗ | int chartid = subchart_to_charts[sub]; | |
| 1389 | vector<vec3> l_pts; | ||
| 1390 | |||
| 1391 | vector<vec3> edge_org; | ||
| 1392 | vector<bool> hardedge; | ||
| 1393 | index_t offset = 0; | ||
| 1394 | index_t N = border.size(); | ||
| 1395 | ✗ | FOR(cur, N) { | |
| 1396 | ✗ | edge_org.push_back(X(m)[qem.vertex(border[cur])]); | |
| 1397 | ✗ | if (cur == 0) { | |
| 1398 | ✗ | hardedge.push_back(false); | |
| 1399 | ✗ | continue; | |
| 1400 | } | ||
| 1401 | ✗ | hardedge.push_back(qem.fsize(qem.opp(border[cur])) != 4 | |
| 1402 | ✗ | && subchart[qem.face(qem.opp(border[cur]))] == subchart[qem.face(qem.opp(border[cur - 1]))]); | |
| 1403 | ✗ | if (!hardedge.back()) offset = cur; | |
| 1404 | } | ||
| 1405 | ✗ | {vector<vec3> tmp(N); FOR(cur, N) tmp[cur] = edge_org[(cur + offset) % N]; edge_org = tmp; } | |
| 1406 | ✗ | {vector<bool> tmp(N); FOR(cur, N) tmp[cur] = hardedge[(cur + offset) % N]; hardedge = tmp; } | |
| 1407 | |||
| 1408 | index_t i = 0; | ||
| 1409 | ✗ | while (i < N) { | |
| 1410 | //plop(i); | ||
| 1411 | l_pts.push_back(edge_org[i]); | ||
| 1412 | ✗ | if (!hardedge[i]) | |
| 1413 | { | ||
| 1414 | ✗ | i++; | |
| 1415 | } else { | ||
| 1416 | Polyline poly; | ||
| 1417 | ✗ | while (i < N+1 && hardedge[i%N]) { | |
| 1418 | |||
| 1419 | poly.P.push_back(edge_org[i%N]); | ||
| 1420 | ✗ | i++; | |
| 1421 | } | ||
| 1422 | ✗ | plop(i); | |
| 1423 | ✗ | plop(poly.length()); | |
| 1424 | ✗ | plop(ave_edge_length); | |
| 1425 | ✗ | int nb_seg = int(2 * nint(0.5*poly.length() / ave_edge_length)); | |
| 1426 | nb_seg = std::max(1, nb_seg); | ||
| 1427 | ✗ | FOR(s, nb_seg - 1) plop(poly.interpolate(double(s + 1) / double(nb_seg) - .001)); | |
| 1428 | |||
| 1429 | ✗ | } | |
| 1430 | } | ||
| 1431 | //plop("border completed"); | ||
| 1432 | |||
| 1433 | vector<index_t> l_quads; | ||
| 1434 | ✗ | if (Poly3d(l_pts).try_quadrangulate(l_quads)) { | |
| 1435 | int loc_sub = -1; | ||
| 1436 | ✗ | FOR(l, chart_to_subcharts[chartid].size()) | |
| 1437 | ✗ | if (chart_to_subcharts[chartid][l] == int(sub)) | |
| 1438 | ✗ | loc_sub = int(l); | |
| 1439 | |||
| 1440 | ✗ | FOR(p, l_pts.size()) plop(l_pts[p]); | |
| 1441 | ✗ | FOR(p, l_quads.size()) plop(l_quads[p]); | |
| 1442 | |||
| 1443 | pts[chartid][loc_sub] = l_pts; | ||
| 1444 | quads[chartid][loc_sub] = l_quads; | ||
| 1445 | |||
| 1446 | } | ||
| 1447 | } | ||
| 1448 | |||
| 1449 | // replace charts that have been sucessfully remeshed | ||
| 1450 | |||
| 1451 | ✗ | vector<bool> chart_remesh_is_ok(nb_charts, true); | |
| 1452 | ✗ | FOR(chartid, nb_charts) FOR(lsub, pts[chartid].size()) | |
| 1453 | ✗ | chart_remesh_is_ok[chartid] = chart_remesh_is_ok[chartid] && !pts[chartid][lsub].empty(); | |
| 1454 | ✗ | plop("gna"); | |
| 1455 | |||
| 1456 | ✗ | vector<index_t> to_kill(m->facets.nb(),false); | |
| 1457 | ✗ | FOR(f, m->facets.nb()) if (chart[f]!=NOT_AN_ID) to_kill[f] = chart_remesh_is_ok[chart[f]]; | |
| 1458 | ✗ | plop("gna"); | |
| 1459 | |||
| 1460 | ✗ | Attribute<int> kill2(m->facets.attributes(), "kill2"); | |
| 1461 | ✗ | FOR(f, m->facets.nb()) kill2[f] = int(to_kill[f]); | |
| 1462 | |||
| 1463 | ✗ | FOR(chartid, nb_charts) { | |
| 1464 | ✗ | if (!chart_remesh_is_ok[chartid]) continue; | |
| 1465 | ✗ | FOR(lsub, pts[chartid].size()) { | |
| 1466 | index_t off_v = m->vertices.create_vertices(pts[chartid][lsub].size()); | ||
| 1467 | ✗ | FOR(p, pts[chartid][lsub].size()) | |
| 1468 | ✗ | X(m)[off_v+p] = pts[chartid][lsub][p]; | |
| 1469 | ✗ | index_t off_f = m->facets.create_quads(quads[chartid][lsub].size() / 4); | |
| 1470 | ✗ | FOR(q, quads[chartid][lsub].size()/4) | |
| 1471 | ✗ | FOR(lv,4) m->facets.set_vertex(off_f + q,lv,off_v+quads[chartid][lsub][4*q+lv]); | |
| 1472 | } | ||
| 1473 | } | ||
| 1474 | |||
| 1475 | |||
| 1476 | |||
| 1477 | ✗ | to_kill.resize(m->facets.nb(),false); | |
| 1478 | ✗ | m->facets.delete_elements(to_kill); | |
| 1479 | |||
| 1480 | // merge vertices | ||
| 1481 | ✗ | vector<index_t> to_kill_v(m->vertices.nb(), 0); | |
| 1482 | vector<index_t> old2new(m->vertices.nb()); | ||
| 1483 | ✗ | Geom::colocate(m->vertices.point_ptr(0), 3, m->vertices.nb(), old2new, 1e-15); | |
| 1484 | |||
| 1485 | |||
| 1486 | //FOR(f, m->facets.nb()) FOR(lv, m->facets.nb_vertices(f)) | ||
| 1487 | // if(old2new[m->facets.vertex(f, lv)] | ||
| 1488 | // == old2new[m->facets.vertex(f, (lv + 1) % m->facets.nb_vertices(f))]) | ||
| 1489 | //{ Attribute<int> crush(m->facets.attributes(), "crush"); | ||
| 1490 | //crush[f] = 1; | ||
| 1491 | //plop(f); plop(m->facets.vertex(f, lv)); return; | ||
| 1492 | //} | ||
| 1493 | |||
| 1494 | |||
| 1495 | ✗ | FOR(f, m->facets.nb()) FOR(fv, m->facets.nb_vertices(f)) m->facets.set_vertex(f, fv, old2new[m->facets.vertex(f, fv)]); | |
| 1496 | ✗ | FOR(v, m->vertices.nb()) if (old2new[v] != v) to_kill_v[v] = NOT_AN_ID; | |
| 1497 | ✗ | m->vertices.delete_elements(to_kill_v); | |
| 1498 | |||
| 1499 | ✗ | } | |
| 1500 | |||
| 1501 | ✗ | void prepare_crunch(Mesh* m, bool subdivide, bool revert) { | |
| 1502 | ✗ | if (subdivide) bourrin_quadrangulate_facets(m); | |
| 1503 | ✗ | if (revert) FOR(f, m->facets.nb()) { | |
| 1504 | index_t save_v = m->facets.vertex(f, 0); | ||
| 1505 | m->facets.set_vertex(f, 0, m->facets.vertex(f, 2)); | ||
| 1506 | m->facets.set_vertex(f, 2, save_v); | ||
| 1507 | } | ||
| 1508 | ✗ | quadrangulate_easy_boundary(m); | |
| 1509 | ✗ | } | |
| 1510 | ✗ | void hex_crunch(Mesh* m, Mesh* hex) { | |
| 1511 | geo_argused(hex); | ||
| 1512 | ✗ | check_no_intersecting_faces(m, false); | |
| 1513 | ✗ | prepare_crunch(m, false, true); | |
| 1514 | ✗ | plop("prepare_crunch done"); | |
| 1515 | ✗ | plop(get_intersecting_faces(m).size()); | |
| 1516 | ✗ | return; | |
| 1517 | } | ||
| 1518 | |||
| 1519 | |||
| 1520 | } | ||
| 1521 |