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Serra J. Ч Image Analysis and Mathematical Morphology
Serra J. Ч Image Analysis and Mathematical Morphology

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Ќазвание: Image Analysis and Mathematical Morphology

јвтор: Serra J.

язык: en

–убрика: Computer science/ќбработка изображений/

—татус предметного указател€: √отов указатель с номерами страниц

ed2k: ed2k stats

√од издани€: 1982

 оличество страниц: 610

ƒобавлена в каталог: 22.11.2005

ќперации: ѕоложить на полку | —копировать ссылку дл€ форума | —копировать ID
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ѕредметный указатель
Accumulation point      68
Adherent point      71
Algorithm      20Ч24
Alignments of points      541Ч543
Alternating capacity      548
Anamorphoses      435
Angular measures      119
Angularity      140 144 385
Angularity and size distribution      330 362Ч364
Anisotropy      271 283Ч286 301Ч304
Anisotropy, fast characterization      226
Antiextensivity      254 270 319
Area, digital      35
Area, digitalization      220
Area, Euclidean      104
Area, weighted representation      210
Asymptote for fractal sets      150
Asymptote for the covariance      282
Automorphism      167
Average      254Ч262
Average, infinite      263
Balls      262
Balls, Boolean      499
Balls, covariance of      310
Balls, size distribution      350Ч352
Balls, volume of      124
Basis, digital      168 175
Basis, topological      67
BezoutТs identity      168
Bias      245 248
Boole Ч Poisson model      565Ч566
Boolean disks      482 553
Boolean disks, pore size distributions      361
Boolean functions      469
Boolean sets      485Ч502 581
Boolean sets in one dimension      555
Borel sets      114
Boundary      13 69 142 151
Boundary, digital      183 198 200 392
Boundary, genus of      135 199
Bounded set      219 236 244
Brownian motion trajectories      543Ч544
C-additivity      109 548 550
C-additivity and sup-additivity      465
Cauchy formula      104 137
CauweТs model      28 520Ч524 577Ч579
Cells with nuclei, estimation      255
Change of scale (principle) and convexity      96Ч98
Change of scale (principle) and size distributions      334 357Ч358
Change of scale (principle), compatibility under      9 151
Change of scale (principle), digital      202
Channel      447 456
ChoquetТs theorem      242 548 565
Chord      see УLinear size distributionФ
Circularity factor      336Ч339
Clay soils, case study      506Ч508
Clay, case study      153Ч158
Closed set, topological      66
Closing and convex hull      98Ч100
Closing for function      433 444
Closing, algebraic      56
Closing, morphological      50Ч56 270 589
Closing, pseudo      418
Closing, scaling table      366
Closing, size distribution      336
Closing, topological properties      86
Clustered point model      535Ч537 543Ч544
Clusters      271 300 308
Coke, case study      499Ч502
Compact sets      73
Compactness      358
Compactness, locally compact space      71
Complementation      270 430
Complementation, duality, w.r.t.      43 51 391 588Ч589
Conditional bisector      383Ч385
Conditional operations      393Ч394
Connected component      182
Connected component, extraction      41 401Ч405
Connected component, simply      182 193
Connectivity      88Ч89 433
Connectivity number      133Ч136 138 143
Connectivity number for Boolean model      211 492Ч494 557
Connectivity number for functions      467
Connectivity number, digitalization      220
Connectivity number, euclidean convex sets      104
Connectivity number, regular model      145Ч146 160
Connectivity, digital      182 198
Consecutive points      171
Continuity      69
Continuity for the Hit or Miss topology      76 86
Continuity in regular model      146
Continuity of the skiz      387
Continuity, continuous functional      109
contour      184
Contrast descriptors      see УSegmentationФ
Convergence      see УContinuityФ
Convergence, monotonic sequential      14 70 77 81 88 214Ч215 426
Convex hull      98
Convex hull and skeleton      380
Convex hull, digital      42 171 416Ч418
Convex hull, digitalization      218 392
Convex polyhedra      108
Convex ring      133 193
Convex ring for functions      464Ч466
Convex ring, extension of      140Ч141 235
Convex ring, topology on      73
Convex sets and ordering relations      126
Convex sets and symmetry      126
Convex sets, average sections      264
Convex sets, digital      171
Convex sets, digitalization      218
Convex sets, isotropic and digital      177 188
Convex sets, primary grains      489Ч491
Convex sets, random      548
Convex sets, size distribution      346Ч350
Convexity for functions      464Ч466 472
Convexity numbers      140Ч143 159
Convexity numbers in $\mathbb{Z}^{3}$      204
Convexity numbers, digitalization      372
Convolution product      280 435
ConwayТs game      270 421
Correspondence analysis      342
Coulter counting      318
Counting logics      201 204
Counts of overlapping particles      581
Covariance for Boolean sets      487
Covariance measure      532 571
Covariance, exponential      314
Covariance, isotropic      313
Covariance, Poisson polyhedra      514
Covariance, Poisson slices      572
Covariance, rectangular      276 312 314
Covariogram      273
Covering representation      209 220 402
criteria      20Ч24
Crofton formula      104 137
Crofton formula for thick sections      105
Crofton formula, digital      193 194
Crofton formula, digitalization      221
cube      48
Cube-octahedron      206 443
Cubic grid      196 204 557
Curvature      125 219 388
Curvature, distribution of radii of      370Ч372
Curvature, mean      160 265
Curvature, regular model      146 224
Cytology, case studies      22Ч23 403Ч404 410Ч415 462Ч463
Dead leaves model      508Ч511
Defect lines      409Ч411
Definition field      237 245
Deterministic approach      236 272
Differences, function      434 436Ч437 444 472Ч473
Differences, set      376 389 390 407 416 449Ч450
Digital polygons      204
Digitalization      65 212 399 434
Digitalization for functions      449
Digitalization of the skeleton      387
Dilation      43Ч49 270 589
Dilation and convexity      96 102 172
Dilation, functions      431 441Ч444 471 477
Dilation, hexagonal      192 193
Dilation, skeleton      377
Dilation, Steiner formula for      111
Dilation, topological properties      85Ч88 91
Dilution model      315
Dirac measure      115 437
Discrete Boolean model      554
disks      see УBallsФ
Disks, intercepts of      224
Disks, maximum      375
Disks, size distributions      350
Displacements      270
Displacements, digital      169
Displacements, invariance under      109
Distance      see УMetricФ
Distance, pseudo distance      90 190
divides      446Ч447 456 589
Dodecagon      203
Dodecagon, convex hull      418
Dodecagon, dodecagonal grid      174
Dodecagon, opening      364
Dodecagon, perimeter      423
Doublets of points      538
Downstream      382
Duality w.r.t. complementation      588Ч589
EDGE      173 191
Edge, corrections      233 409
Eight-connected graphs      182 184 201
Electron microscopy, case study      458Ч460
Embryonic ovary, case study      253 296Ч300
end points      392
Enhancement      476
Ergodicity      236 578
Erosion      39 43Ч49 62 248Ч249 270 589
Erosion for functions      431 441Ч444 471 477
Erosion, convexity      96 172
Erosion, hexagonal      192
Erosion, linear      323Ч325
Erosion, parametrization using      381
Erosion, skeleton      377
Erosion, Steiner formula for      112
Erosion, topological properties      85Ч88 91
Estimator      242
Estimator of the covariance parameters      280Ч283
Estimator, asymptotically unbiased      245
Euler relation      185 210 229
Euler Ч Poincare constant      see УConnectivity numberФ
Extensivity      52 270
Extensivity, lack of      421
Falsifying experiments      577
FerretТs diameter      392
Filtering      474 Ч476
Forest structure, case studies      483 538Ч539
Fourier transform      273 434
Fractal sets      147 152 311 543Ч544 550
Fractal sets, digitalization      215 421
Fractures in steel, case study      458Ч461
Fuzzy sets      425
Generating function      534
Geological case studies, calcite migration      290Ч294
Geological case studies, faults orientation      285
Geological case studies, sedimentary layer structure      304Ч307
Germ models      552
Global parameters      127
Global parameters, approach      232 409
Global parameters, covariance      272
Golay alphabet      392
Gradients      437Ч441 457Ч461 467
graphs      see УSquareФ УHexagonalФ УEight-connectedФ
Graphs in $\mathbb{Z}^{3}$      197
Graphs, digital      179 185 201
Grey tone function      426 589
Grids      172Ч174
Grids in $\mathbb{Z}^{3}$      196
Grids, invariance      176
HadwigerТs theorem      109 550
Hard core point model      540Ч541
Heuristics      579Ч583
Hexagonal, graphs      181
Hexagonal, grid      174 348
Hexagonal, lattice      208
Hexagonal, prism      48
Hexagonal, stereology      191Ч195
Hexagonal, thinnings      392Ч403
Hierarchical models      561Ч563
Hills      447 456 589
Hit or Miss topology      75Ч85 429
Hit or Miss transformation      39 270 390
Hit or Miss transformation for functions      450
Hit or Miss transformation, topological properties      85Ч88
hole      183 185
Hole, effect      290 313
Homeomorphism      69
Homogeneity      109 128 549
Homothetics      see УChange of scaleФ
Homotopy      270 589
Homotopy for functions      445Ч449
Homotopy for regular model      144
Homotopy, digital      187 198 203 420
Homotopy, digitalization      216 419
Homotopy, homotopic transformations      89
Human perception      586
Hyperplanes, digital      168
Hyperplanes, parallel      170
Idempotence      52 270 321 394 588
Increasing transformations      13 48 52 55 270 319
Increasing transformations, digitability      214
Increasing transformations, functionals      109
Indicator function      128 272Ч275 425 486
Individual, approach      232 407
Individual, estimation of      245 247 249 257Ч261 264
Individual, number of      254 260
Individual, size distribution      344Ч346 367 368
Induced grains      see УStereologyФ
inf      430 431 433 436 443 450 452 471 477 589
Infinite divisibility      484 549
Integral geometry      102 255 550
Intercepts      see УLinear size distributionФ
Intercepts of a disk      224
Intercepts, digital      171
Intercepts, number of      35 284
Interior      68
Interior, empty interior      109
Isolated point      68 392
Isolated primary grains      553
Isotropy      544 578
Johnson Ч Mehl tesselation      527Ч529
Jordan theorem      88 184
Kriging      243
Laplace transform      288 534
Lattice      208
Lattice, representation      208
Lattice, sub-lattices and rotations      226
Lattice, translation      225
Law of the first contact      436 491
Least squares      281 284
Lebesgue measure      114
length measurement      422Ч423 (see also УCrofton formulaФ)
LIMIT      70
Linear size distribution      323Ч332 488Ч491 509 557 573
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