Hi All,
I'm still trying to "flatten" a layer of cell nuclei from a deconvoluted, confocal z-stack of a thick uneven tissue. The problem is not out-of- plane fluorescence, but rather that the tissue is slightly curved and bumpy in places, and therefore does not lie parallel to the slices of the z-stack. In most slices, nuclei of interest are flanked by nuclei from other layers. https://list.nih.gov/cgi-bin/wa?A1=ind0910&L=imagej#55 I thought it might be possible to define a surface that could be used to capture pixels defining the layer of nuclei. Using the PointPicker plugin on the z-stack, I collected xyz points in the layer of interest (data at the end of this message). Now I would like to fit a surface to these points and use that surface to collect the corresponding layer from the z- stack. Once the layer is isolated, z projection can be used to flatten the layer. I haven't yet found a solution among the many excellent plugins for ImageJ. Any ideas? I've tried exporting the xyz points to SigmaPlot10 for fitting with a limited number of 3D curves, but these have been inadequate. I think I need a 3D spline curve to fit the data smoothly. Alternatively, a Voronoi diagram in 3D may work. Does the Delaunay Voronoi plugin in Fiji work on 3D data, and can it be used to generate a surface? http://pacific.mpi-cbg.de/wiki/index.php/Delaunay_Voronoi Thanks for any help. Cheers, Mark 721 926 10 757 960 10 680 946 10 638 928 10 638 881 10 678 846 10 732 828 10 824 912 10 805 958 10 829 993 10 754 1001 10 686 1004 10 564 985 10 1286 641 10 1288 681 10 1321 709 10 1310 842 10 1250 797 10 1272 760 10 1208 648 10 1249 590 10 764 789 10 796 812 10 1312 844 13 1186 940 13 1145 845 13 1030 932 13 981 878 13 969 761 13 990 685 13 916 724 13 846 748 13 798 746 13 660 790 13 593 846 13 556 861 13 549 909 13 510 933 13 444 988 13 652 724 13 1165 577 13 1228 525 13 1213 569 13 1244 597 13 1300 552 13 1244 628 13 1208 649 13 1162 644 13 1153 674 13 1292 681 13 1245 698 13 1194 724 13 1268 764 13 1322 705 13 1044 785 13 1002 810 13 920 842 13 866 860 13 897 784 13 990 684 14 965 762 14 929 750 14 894 785 14 982 882 14 961 962 14 1229 854 14 1142 846 14 1144 892 14 1093 798 14 1097 684 14 1145 610 14 1221 524 14 1190 461 14 1142 542 14 918 648 14 872 666 14 602 770 14 616 732 14 536 769 14 510 797 14 517 842 14 460 872 14 552 909 14 510 933 14 517 972 14 446 982 14 1084 984 14 1210 1000 14 1285 962 14 1312 993 14 1290 924 14 1218 948 14 1169 764 14 1081 725 14 1093 606 14 1300 552 14 1266 520 14 1278 481 14 1290 681 14 1245 702 14 1184 692 14 920 842 14 868 897 14 836 849 14 800 744 14 358 968 16 378 877 16 422 809 16 461 776 16 525 726 16 490 718 16 542 664 16 653 657 16 730 661 16 772 612 16 848 580 16 1149 456 16 1184 466 16 1225 437 16 1209 392 16 1089 504 16 1056 512 16 1020 481 16 1048 550 16 1014 652 16 1094 608 16 1145 610 16 1148 538 16 946 680 16 918 652 16 872 668 16 877 721 16 784 708 16 1337 437 16 433 940 16 390 930 16 301 1008 16 377 1004 16 1012 734 16 304 897 18 420 812 18 494 672 18 656 656 18 566 638 18 754 576 18 948 468 18 918 536 18 898 582 18 848 582 18 822 620 18 1146 453 18 1094 406 18 1137 350 18 1049 361 18 1041 445 18 1281 413 18 1337 436 18 1234 365 18 409 717 20 342 872 20 294 930 20 233 978 20 249 940 20 768 549 20 704 552 20 672 557 20 586 564 20 556 577 20 466 650 20 622 636 20 900 496 20 933 421 20 1013 394 20 1085 364 20 1161 386 20 1282 378 20 1042 441 20 970 534 20 953 356 20 1141 309 20 514 570 20 545 668 20 458 734 20 364 796 20 768 480 22 860 446 22 662 526 22 589 560 22 518 568 22 465 648 22 353 746 22 268 853 22 214 917 22 164 970 22 306 893 22 341 814 22 980 328 22 902 348 22 797 408 22 1138 306 22 1232 329 22 1304 322 22 1265 280 22 766 548 22 833 502 22 1013 393 22 929 416 22 684 604 22 516 525 25 466 600 25 386 652 25 333 673 25 360 749 25 334 817 25 286 809 25 266 853 25 224 860 25 244 942 25 161 974 25 594 505 25 681 468 25 748 410 25 820 369 25 1126 245 25 1078 236 25 1012 265 25 981 321 25 1301 264 25 1230 204 25 1202 230 25 892 289 25 614 457 25 324 725 25 260 777 25 172 932 25 856 274 27 800 336 27 721 380 27 656 446 27 581 433 27 545 501 27 390 612 27 321 722 27 326 669 27 261 777 27 172 928 27 318 604 31 249 698 31 138 797 31 589 400 31 496 452 31 952 206 31 1037 153 31 1169 130 31 1236 120 31 849 274 31 437 482 31 422 546 31 278 732 31 90 953 31 56 949 31 34 981 31 190 656 36 232 632 36 281 574 36 364 481 36 101 788 36 120 710 36 73 849 36 13 898 36 634 337 36 577 333 36 834 224 36 969 106 36 1058 77 36 1138 57 36 1260 94 36 1334 78 36 1330 34 36 865 188 36 761 237 36 198 562 41 153 638 41 82 742 41 801 140 41 878 72 41 958 57 41 553 285 41 517 286 41 493 330 41 392 392 41 328 457 41 702 201 41 729 149 41 1089 12 41 1238 21 41 265 510 41 32 808 41 436 318 44 398 341 44 342 409 44 277 473 44 438 282 44 549 220 44 664 164 44 730 148 44 789 90 44 872 74 44 994 28 44 1090 10 44 156 588 44 112 662 45 210 530 45 317 388 45 436 324 45 560 217 45 26 704 45 698 168 45 722 105 45 829 61 45 908 46 45 993 30 45 793 140 45 486 252 45 244 442 48 118 518 48 118 577 48 73 610 48 646 137 50 714 102 50 821 17 50 313 390 50 205 453 50 114 574 50 76 608 50 505 222 50 438 266 50 412 254 50 356 278 50 349 322 50 261 402 50 240 442 50 133 504 50 21 704 50 270 332 52 413 249 52 581 152 52 741 36 52 773 6 52 113 530 52 40 577 52 69 614 52 258 404 52 186 492 52 210 373 56 269 333 56 324 252 56 409 217 56 474 170 56 432 178 56 540 126 56 574 149 56 654 68 56 685 34 56 133 502 56 56 540 56 358 281 56 209 370 59 133 429 59 114 462 59 52 536 59 353 208 59 330 252 59 280 261 59 254 300 59 216 304 59 405 144 59 501 130 59 598 96 59 592 53 59 561 98 59 682 32 59 214 302 65 404 144 65 346 176 65 556 70 65 590 52 65 517 60 65 480 94 65 440 93 65 281 261 65 257 296 65 153 349 65 124 402 65 36 497 65 65 466 65 370 98 71 346 125 71 228 218 71 193 242 71 190 284 71 148 297 71 133 326 71 65 366 71 53 430 71 518 12 71 212 178 78 169 228 78 93 298 78 20 369 78 169 190 78 326 66 78 360 68 78 378 34 78 114 202 87 145 136 87 213 92 87 322 34 87 18 302 87 72 253 87 169 102 94 94 132 94 69 164 94 232 54 94 176 30 103 122 64 103 157 64 103 85 92 103 26 165 103 216 20 103 96 10 118 41 34 118 30 65 118 |
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