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Kirk D. — Graphics gems (Vol. 3)
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Название: Graphics gems (Vol. 3)Автор: Kirk D. Аннотация: This sequel to Graphics Gems (Academic Press, 1990), and Graphics Gems II (Academic Press, 1991) is a practical collection of computer graphics programming tools and techniques. Graphics Gems III contains a larger percentage of gems related to modeling and rendering, particularly lighting and shading. This new edition also covers image processing, numerical and programming techniques, modeling and transformations, 2D and 3D geometry and algorithms,ray tracing and radiosity, rendering, and more clever new tools and tricks for graphics programming. Volume III also includes a disk containing source codes for either the IBM or Mac versions featuring all code from Volumes I, II, and III.
Язык: Рубрика: Computer science /Вычислительная геометрия /Статус предметного указателя: Готов указатель с номерами страниц ed2k: ed2k stats Год издания: 1995Количество страниц: 410Добавлена в каталог: 18.11.2005Операции: Положить на полку |
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Предметный указатель
Rolling-ball algorithm, implementation 54—56 Rolling-ball algorithm, Lorentz transformations 59—60 Rotation matrices see “Random rotation” Satellite 24 Scaling operations, bitmap, optimization 17—19 Scan conversion, polygon, half—open intervals 362—365 Shader cache 383—389 Shader cache, effectiveness 388 Shader cache, implementation 385—388 Shader cache, logical arrangement 384 Shader cache, results 388—389 Shader cache, shading cache 385 Shadow depth map 338—342 Shadow depth map, boundary case 340—341 Shaft culling 333 Shear 110—111 113 Short loops, unrolling 355—357 Signed distance, point to plane 223—224 511 Simplex, dividing boxes into 252—253 Simplex, splitting into simploid 253—255 Simplex, subdividing 244—249 Simplex, subdividing, applications 248—249 Simplex, subdividing, recursively 244—246 Simplex, subdividing, symmetrically 246—248 Simploids 250—255 (see also “Box” “Simplex”) Simploids, dividing boxes into simplices 252—253 Simploids, splitting simplices into 253—255 Sinusoids, digital generation 167—169 Solid modeling 226 Span conversion, unrolling short loops 355—357 Spatial rotations 128 Spectral radiance 307 Sphere, bounding volume 298—299 Spherical distribution, uniform 126—127 Spherical luminaire, importance sampling 310—311 Spinors 57 Splined interpolation 122 Square root, IEEE 48 Stretcher-algorithm 6 Stretching, bitmap 4—7 SU(2) spinors 57 Subdividing motion, transformations 123 Subdivision, simplices 244—249 Subgroup algorithm 129—131 Superquadrics, "inside-outside" function 147—148 Superquadrics, center of mass 139 Superquadrics, derivation of volume, mass, and inertia tensor 152—159 Superquadrics, equations of rigid—body motion 149—150 Superquadrics, inertia tensor 140—145 Superquadrics, normal vectors 148 Superquadrics, parametric surface functions 146—147 Superquadrics, quantities 138—145 Superquadrics, review 137—138 Superquadrics, rigid physically based 137—159 Superquadrics, volume, density, and mass 139—140 Surface normal, quadric surface 282—283 Sutherland — Hodgman polygon clipper 219—222 Tensor product 85 Texture mapping 227 Thomas precession 60 Three-dimensional geometry 213 Three-dimensional geometry 3-D polygon partitioning 219—222 Three-dimensional geometry, Bezier triangles conversion to rectangular patches 256—261 Three-dimensional geometry, curve tessellation criteria 262—265 Three-dimensional geometry, fast n-dimensional extent 240—243 Three-dimensional geometry, grouping nearly coplanar polygons into coplanar sets 225—230 Three-dimensional geometry, Newell's method 231—232 Three-dimensional geometry, plane-to-plane intersection 233—236 Three-dimensional geometry, signed distance from point to plane 223—224 Three-dimensional geometry, simploids 250—255 Three-dimensional geometry, subdividing simplices 244—249 Three-dimensional geometry, triangle-cube intersection 236—239 Three-dimensional geometry, triangles 215—218 Three-dimensional polygons, partitioning 219—222 Three-dimensional vector C, library 399 Toroids, superquadric (Cont'd), normal vectors 148 Toroids, superquadric (Cont'd), parametric surface functions 147 Toroids, superquadric (Cont'd), shells 157—159 Toroids, superquadric (Cont'd), volume 140 Toroids, superquadric, "inside-outside" function 148 Toroids, superquadric, inertia tensor 141 Torus, bounding volume 299 Transformations 95 Transformations, decomposing linear and affme 108—116 Transformations, fast random rotation matrices 117—120 Transformations, interpolation, using Bezier curves 133—136 Transformations, keyframing 121—123 Transformations, projective, decomposing 98—107 Transformations, quaternion interpolation with extra spins 96—97 Transformations, relative motion 122 Transformations, rigid physically based superquadrics 137—159 Transformations, subdividing motion 123 Transformations, uniform random rotations 124—132 Translate and rotate algorithm 174—179 triangle 215—218 Triangle, hemispherical projection 314—317 Triangle, Triangle filter 13 15 Triangle, Triangle-cube intersection 236—239 Triangular luminaire, importance sampling 312—313 Triangular pixels, anti-aliasing 369—373 Two-dimensional drawing, intersection, exact computation 188—192 Two-dimensional geometry 163 Two-dimensional geometry, connection algorithm 173—181 Two-dimensional geometry, fast circle clipping algorithm 182—187 Two-dimensional geometry, parametric elliptical arc algorithm 164—172 Unrolling short loops, span conversion 355—357 Vertex-to-vertex form factors, linear radiosity approximation 318—323 Vertical sampling 291 Virtual screen, cylindrical 290—291 Virtual screen, panoramic, ray tracing 288—294 Visualization for Planetary Exploration Lab 291 Volume, superquadrics 139—140 152 Wedge product 85—88 World coordinates, inertia tensor 145 “Inside-outside” function, superquadrics 147—148
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