mirror of
https://github.com/PixarAnimationStudios/OpenSubdiv
synced 2024-12-05 01:10:05 +00:00
2dc8520938
The Chaikin crease interpolation mode seems to be broken:
- Catmark / Loop / Bilinear are passing the wrong halfedge vertex to the
SubdivideCreaseWeight function which results in sub-edge crease weights
being swapped
- the loop that iterates over adjacent edges needs to check against both
the original edge and its opposite, otherwise it may be incorrectly
accumulated into summation of these adjacent edges (with a 0.25 weight)
The proposed fix:
- Swaps the Dest/Org vertex passed to the SubdivideCreaseWeight (and
we probably want Julian to confirm that this the correct fix)
- Checks against both the original edge and its opposite in the iteration
over adjacent edges
- Replaces the std::vector based query with an HbrHalfedgeOperator for
better performance (hopefully)
The similar fix to OpenSubdiv been reviewed by Tony DeRose.
Also in the fix:
- fix "obj" tag parsing of the smooth triangle tag that was incorrectly
associated with the crease method (and reporting the wrong errors)
- add regression shapes for both Loop & Catmark schemes to hbr_regression
- add same shapes to the glViewer
- improve hbr_regression output to be more readable
- add command-line argument parsing to hbr_regression
- add functionality to dump an obj file when regression fails for comparison
fixes #235
2822 lines
61 KiB
Plaintext
2822 lines
61 KiB
Plaintext
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s off
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f 1 2 3 4
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f 2 6 7 3
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f 3 7 9 12
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f 4 3 12 13
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f 6 15 8 7
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f 15 16 17 8
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f 8 17 19 21
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f 7 8 21 9
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f 9 21 10 22
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f 21 19 23 10
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f 10 23 24 27
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f 22 10 27 28
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f 13 12 11 30
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f 12 9 22 11
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f 11 22 28 31
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f 30 11 31 32
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f 16 34 18 17
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f 34 35 36 18
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f 18 36 38 40
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f 17 18 40 19
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f 35 41 37 36
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f 41 42 43 37
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f 37 43 45 47
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f 36 37 47 38
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f 38 47 39 48
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f 47 45 49 39
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f 39 49 50 53
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f 48 39 53 54
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f 19 40 20 23
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f 40 38 48 20
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f 20 48 54 55
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f 23 20 55 24
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f 24 55 25 56
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f 55 54 57 25
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f 25 57 58 61
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f 56 25 61 62
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f 54 53 52 57
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f 53 50 64 52
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f 52 64 65 67
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f 57 52 67 58
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f 58 67 59 68
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f 67 65 69 59
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f 59 69 70 73
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f 68 59 73 74
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f 62 61 60 76
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f 61 58 68 60
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f 60 68 74 77
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f 76 60 77 78
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f 32 31 29 80
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f 31 28 81 29
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f 29 81 82 84
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f 80 29 84 85
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f 28 27 26 81
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f 27 24 56 26
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f 26 56 62 87
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f 81 26 87 82
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f 82 87 63 88
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f 88 63 89 90
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f 85 84 83 92
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f 84 82 88 83
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f 83 88 90 93
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f 92 83 93 94
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f 94 93 91 96
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f 93 90 97 91
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f 90 89 79 97
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f 89 78 104 79
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f 97 79 107 98
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f 98 107 99 108
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f 135 134 137 111
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f 111 137 138 141
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f 136 111 141 142
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f 134 133 132 137
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f 133 130 144 132
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f 132 144 145 147
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f 137 132 147 138
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f 138 147 139 148
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f 147 145 149 139
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f 139 149 150 153
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f 142 141 140 156
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f 168 143 169 170
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f 174 173 171 176
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f 173 170 177 171
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f 171 177 178 181
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f 170 169 159 177
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f 159 183 184 186
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f 202 200 206 185
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f 189 213 190 214
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f 213 212 215 190
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f 1250 1249 1247 1264
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f 1249 1246 1276 1247
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f 1247 1276 1277 1278
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f 1264 1247 1278 1265
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f 1246 1245 175 1276
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f 1245 174 176 175
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f 175 176 182 1279
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f 1276 175 1279 1277
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f 1277 1279 196 1280
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f 1279 182 195 196
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f 196 195 198 1281
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f 1280 196 1281 1282
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f 1265 1278 1266 1269
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f 1278 1277 1280 1266
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f 1269 1266 1283 1270
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f 1270 1283 1271 1284
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f 1283 1282 1285 1271
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f 1271 1285 1286 1288
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f 1284 1271 1288 1289
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f 1282 1281 239 1285
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f 1281 198 238 239
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f 239 238 244 1291
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f 1285 239 1291 1286
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f 1286 1291 251 1292
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f 251 250 253 1293
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f 1297 1287 1298 1299
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f 637 1275 635 634
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f 1275 1274 1301 635
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f 635 1301 1302 1303
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f 634 635 1303 621
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f 1274 1273 1272 1301
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f 1273 1270 1284 1272
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f 1272 1284 1289 1304
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f 1302 1304 1290 1305
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f 1304 1289 1297 1290
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f 1290 1297 1299 1306
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f 1305 1290 1306 1307
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f 621 1303 615 614
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f 614 615 1309 613
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f 611 1308 1314 605
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f 1312 1320 1321 1324
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f 1319 1312 1324 1325
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f 605 1314 1313 600
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f 1314 1311 1319 1313
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f 1313 1319 1325 1327
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f 600 1313 1327 563
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f 1299 1298 1296 1315
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f 1295 1293 1294 1328
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f 1293 253 254 1294
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f 1294 254 260 1332
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f 1332 260 273 1330
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f 1330 273 275 1334
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f 1335 312 317 1346
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f 1339 1335 1346 1340
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f 563 1327 1326 561
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f 561 1326 1359 548
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f 548 1359 1358 542
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f 1368 1376 1377 1380
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f 533 1370 1369 528
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f 528 1369 1383 490
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f 490 1383 1382 488
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f 1410 1401 453 458
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f 474 1408 1407 467
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