11.13 Other Description Techniques

Clarke, J.H.,
Hierarchical Geometric Models for Visible Surface Algorithms,
CACM(19), No. 10, October 1976, pp. 547-554. BibRef 7610

Brown, C.M.,
Some Mathematical and Representational Aspects of Solid Modeling,
PAMI(3), No. 4, July 1981, pp. 444-453. BibRef 8107

Douglass, R.J.[Robert J.],
Interpreting 3-D Scenes: A Model-Building Approach,
CGIP(17), No. 2, October 1981, pp. 91-113.
Elsevier DOI BibRef 8110
Earlier:
Recognition and Depth Perception of Objects in Real World Scenes,
IJCAI77(657). The EYE System. BibRef

Nakamura, A., and Aizawa, K.,
On the Recognition of Properties of Three-Dimensional Pictures,
PAMI(7), No. 6, November 1985, pp. 708-713. BibRef 8511

Zhao, F.[Feng],
Machine Recognition as representation and search: A Survey,
PRAI(5), 1991, pp. 715-747. Survey, Representation. BibRef 9100
Earlier:
Machine Recognition as Representation and Search,
MIT AI Memo-1189, December 1989.
WWW Link. BibRef

Sander, P.T.,
Generic Curvature Features from 3-D Images,
SMC(19), No. 6, November/December 1989, pp. 1623-1636. Curvature Three-Dimensional. BibRef 8911

Rolland, F., Chassery, J.M., and Montanvert, A.,
3D Medial Surfaces and 3D Skeletons,
VF91(443-450). MAT, Three Dimensional. Appears to use occupancy grids for the description -- a 3-D application of the MAT. BibRef 9100

Lee, T.C., Kashyap, R.L., Chu, C.N.,
Building Skeleton Models Via 3-D Medial Surface Axis Thinning Algorithms,
GMIP(56), No. 6, November 1994, pp. 462-478. BibRef 9411

Jagadish, H.V., and O'Gorman, L.,
An Object Model for Image Recognition,
Computer(22), No. 12, December 1989, pp. 33-41. BibRef 8912

Kemper, A., and Wallrath, M.,
An Analysis of Geometric Modeling in Database Systems,
Surveys(19), No. 1, March 1987, pp. 47-91. Survey, Representation. BibRef 8703

Lo, C.H., and Don, H.S.,
3-D Moment Forms: Their Construction and Application to Object Identification and Positioning,
PAMI(11), No. 10, October 1989, pp. 1053-1064.
IEEE DOI Moments, Three-Dimensional. The theory is there, not real-world applications. BibRef 8910

Lo, C.L., Don, H.S.,
Representation and Recognition of 3-D Curves,
CVPR89(523-528).
IEEE DOI BibRef 8900

Blicher, A.P.[A. Peter],
Representing Shape: Bumps, Level Set Graphs, and Gaussian Curvature,
OSAMV87(113-116). BibRef 8700

Blicher, A.P.[A. Peter],
A Shape Representation for Computer Vision Based on Differential Topology,
BioSystems(34), No. 1-3, 1995, pp. 197-224. BibRef 9500
Earlier:
A Shape Representation Based on Geometric Topology: Bumps, Gaussian Curvature, and the Topological Zodiac,
IJCAI87(767-770). BibRef
And: IBM WatsonReport RC12716, April 1987. These develop shape representations using level sets and differential topology, with recognition based on symbolic smoothing. Some of the flavor of aspect graphs, symmetric axis transform, and generalized cylinders. BibRef

Blicher, A.P.[A. Peter],
Edge Detection and Geometric Methods in Computer Vision,
Ph.D.Thesis, December 1984, Mathematics Department, BibRef 8412 UCB Survey, Edge Detection. BibRef
And: Stanford University STAN-CS-85-1041, BibRef
And: Stanford AI-AIM-352, February 1985. Mainly applications of differential topology, to problems in edge detection, edge grouping, image matching, stereo vision, use of color. Survey of the edge detection literature through Canny. BibRef

Blicher, A.P.[A. Peter],
Edge Localization in Both Theta and X,
DARPA84(176-178). BibRef 8400

Biswas, P.K., Mukherjee, J., Chatterji, B.N., Chakrabarty, P.P.,
Qualitative Description Of Three-Dimensional Scenes,
PRAI(6), 1992, pp. 651-672. BibRef 9200

Clementini, E., Sharma, J., Egenhofer, M.J.,
Modeling Topological Spatial Relations: Strategies for Query-Processing,
Computers&Graphics(18), No. 6, November-December 1994, pp. 815-822. BibRef 9411

Clementini, E.[Eliseo],
Ontological Impedance in 3D Semantic Data Modeling,
GeoInfo10(xx-yy).
PDF File. 1011
BibRef

Frank, A.U., Timpf, S.,
Multiple Representations for Cartographic Objects in a Multiscale Tree: An Intelligent Graphical Zoom,
Computers&Graphics(18), No. 6, November-December 1994, pp. 823-829. BibRef 9411

Sederberg, T.W., Saito, T.,
Rational-Ruled Surfaces: Implicitization and Section Curves,
GMIP(57), No. 4, July 1995, pp. 334-342. BibRef 9507

Sederberg, T.W., and Parry, S.,
Free-form deformation of solid geometric models,
SIGGraph-86(151-160). BibRef 8600

Chang, Y.L.[Yuh-Lin], Aggarwal, J.K.,
Representing and Estimating 3-D Lines,
PR(28), No. 8, August 1995, pp. 1181-1190.
Elsevier DOI BibRef 9508

Thirion, E., Wallace, A.M.,
Compilation and Sufficient Representation of Object Models for Visual Representation,
PRL(13), 1992, pp. 797-803. BibRef 9200

Luu, J.G.,
Shape Normalization Through Compacting,
PRL(10), 1989, pp. 243-250. BibRef 8900

Hoover, A.[Adam], Goldgof, D.[Dmitry], Bowyer, K.W.[Kevin W.],
The Space Envelope: A Representation for 3D Scenes,
CVIU(69), No. 3, March 1998, pp. 310-329.
DOI Link Code, Space Envelope.
HTML Version. BibRef 9803

Hoover, A.[Adam],
The Space Envelope Representation for 3D Scenes,
Ph.D.Thesis, 1998, Univ. South Florida. BibRef 9800

Cinque, L., Levialdi, S., Malizia, A.,
Shape description using cubic polynomial Bezier curves,
PRL(19), No. 9, 31 July 1998, pp. 821-828. BibRef 9807

Ghosh, P.K., Kumar, K.V.,
Support Function Representation of Convex Bodies, Its Application in Geometric Computing, and Some Related Representations,
CVIU(72), No. 3, December 1998, pp. 379-403.
DOI Link BibRef 9812

Delingette, H.[Hervé],
General Object Reconstruction Based on Simplex Meshes,
IJCV(32), No. 2, September 1999, pp. 111-146.
DOI Link BibRef 9909
Earlier:
Simplex Meshes: a General Representation for 3D Shape Reconstruction,
CVPR94(856-859).
IEEE DOI BibRef
And: INRIA-Report 2214, 1994. BibRef

Gamba, P., Lombardi, L.,
Shape analysis with the `Boundary Integral-Resonant Mode Expansion' method,
IVC(17), No. 5/6, April 1999, pp. 357-364.
Elsevier DOI Applications of the Boundary Integral-Resonant Mode Expansion (BI-RME) method to the shape analysis. BibRef 9904

Lorenz, C.[Cristian], Krahnstoever, N.[Nils],
Generation of Point-Based 3D Statistical Shape Models for Anatomical Objects,
CVIU(77), No. 2, February 2000, pp. 175-191.
DOI Link 0003
BibRef
Earlier:
3D statistical shape models for medical image segmentation,
3DIM99(414-423).
IEEE DOI 9910
BibRef

Krahnstoever, N.[Nils], Lorenz, C.[Cristian],
Computing curvature-adaptive surface triangulations of three-dimensional image data,
VC(20), No. 1, April 2004, pp. 17-36.
Springer DOI 0404
BibRef

Motai, Y., Kak, A.C.,
An Interactive Framework for Acquiring Vision Models of 3-D Objects From 2-D Images,
SMC-B(34), No. 1, February 2004, pp. 566-578.
IEEE Abstract.
PDF File. 0403
Build interactive 3-D models from 2-D images. Provide assistance and verify inputs. BibRef

Bonneau, G.P.[George-Pierre], Elber, G.[Gershon], Hahmann, S.[Stefanie], Sauvage, B.[Basile],
Multi-resolution Analysis,
ShapeAnalysis08(3). 0802
BibRef

Vuçini, E.[Erald], Möller, T.[Torsten], Gröller, M.E.[M. Eduard],
Efficient reconstruction from non-uniform point sets,
VC(24), No. 7-9, July 2008, pp. xx-yy.
Springer DOI 0804
BibRef

Vuçini, E.[Erald],
Enhancing the Reconstruction from Non-uniform Point Sets Using Persistence Information,
CTIC12(30-38).
Springer DOI 1206
BibRef

Vuçini, E.[Erald], Kropatsch, W.G.[Walter G.],
On the search of optimal reconstruction resolution,
PRL(33), No. 11, 1 August 2012, pp. 1460-1467.
Elsevier DOI 1206
Topology; Non-uniform representation; Reconstruction; Homology BibRef

Hladåvka, J., Gröller, E.,
Direction-Driven Shape-Based Interpolation of Volume Data,
VMV01(xx-yy).
PDF File. 0209
BibRef

Gollmer, S.T.[Sebastian T.], Kirschner, M.[Matthias], Buzug, T.M.[Thorsten M.], Wesarg, S.[Stefan],
Using image segmentation for evaluating 3D statistical shape models built with groupwise correspondence optimization,
CVIU(125), No. 1, 2014, pp. 283-303.
Elsevier DOI 1406
Statistical shape models BibRef

Suk, T.[Tomáš], Flusser, J.[Jan], Boldyš, J.[Jirí],
3D rotation invariants by complex moments,
PR(48), No. 11, 2015, pp. 3516-3526.
Elsevier DOI 1506
Complex moment BibRef

Mahad, F.S.[Fairuz Safwan], Iwamura, M.[Masakazu], Kise, K.[Koichi],
Learning Pyramidal Feature Hierarchy for 3D Reconstruction,
IEICE(E105-D), No. 2, February 2022, pp. 446-449.
WWW Link. 2202
Reconstructing fine details of the object. BibRef

Miao, B.S.[Bao-Shan], Tan, M.H.[Meng-Hao], Hu, G.[Gang], Du, B.[Bo],
Shape Optimization of Developable Bézier-Like Surfaces with Multiple Shape Parameters Using Sparrow Search Algorithm,
ICIVC21(398-403)
IEEE DOI 2112
Solid modeling, Shape, Computational modeling, Software algorithms, Linear programming, sparrow search algorithm BibRef

Mourning, C.[Chad], Nykl, S.[Scott], Chelberg, D.M.[David M.],
Disocclusion Mitigation for Image Based Point Cloud Imposters,
ISVC14(II: 861-871).
Springer DOI 1501
BibRef
Earlier:
An Analysis of Impostor Based Level of Detail Approximations for LIDAR Data,
ISVC11(II: 637-646).
Springer DOI 1109
BibRef

Pham, B.[Binh],
Representation of Fuzzy Shapes,
VF01(239 ff.).
Springer DOI 0209
BibRef

Pintavirooj, C., Sangworasil, M.,
3D Modeling Based on Radon Transform with Application in Volume Measurement,
WSCG02(POS-33).
HTML Version. 0209
BibRef

Ahn, J.H., Chang, E.Y., Ho, Y.S.,
Shape-Preserving Progressive Coding of 3-D Models,
ICIP01(III: 118-121).
IEEE DOI 0108
BibRef

Xu, G.[Gang], Nakayama, T.[Takahisa], Kajikawa, T.[Takeshi], Terai, J.I.[Jun-Ichi],
3D-Mode: A 3D Modelling and Measurement System Using a Few Photos,
ICCV01(II: 738).
IEEE DOI 0106
Manual selection of points and matches to generate models. BibRef

Yoshida, M.[Masahiro], Mori, K.[Koji], Komai, K.[Kyohei], Xu, G.[Gang],
Automatic Determination of Camera Positions and Poses in a Sequence of Snapshots,
CVPR01(Demos 23-24). 0110
BibRef

Hanson, K.M.[Kenneth M.], Cunningham, G.S.[Gregory S.], McKee, R.J.[Robert J.],
Uncertainties in Bayesian geometric models,
ICIP99(II:41-45).
IEEE DOI BibRef 9900

Lavialle, O., Baylou, P.,
Extension of the Minimal Path Searching for Structure Recovery,
ICIP99(IV:405-409).
IEEE DOI BibRef 9900

Angella, F., Lavialle, O., Baylou, P.,
A deformable and expansible tree for structure recovery,
ICIP98(I: 241-245).
IEEE DOI 9810
BibRef

Hara, K.[Kenji], Zha, H.B.[Hong-Bin], Hasegawa, T.[Tsutomu],
Topology-Adaptive Modeling of Objects by a Level Set Method with Multi-Level Stopping Conditions,
ICIP99(IV:371-375).
IEEE DOI BibRef 9900

Kim, Y.S.[Yun-Sang], Valette, S.[Sebastien], Jung, H.Y.[Ho-Youl], Prost, R.[Remy],
Local Wavelets Decomposition for 3-D Surfaces,
ICIP99(IV:357-360).
IEEE DOI BibRef 9900

Inoue, E.[Eiichi], Kawashima, T.[Takayuki], Otake, T.[Tsuyoshi], Kawanaka, A.[Akira],
Compression of 3D Shape Data Using SA-WT,
ICIP99(III:339-343).
IEEE DOI BibRef 9900

Vaerman, V., Menegaz, G., Thiran, J.P.,
A Parametric Hybrid Model used for Multidimensional Object Representation,
ICIP99(I:163-167).
IEEE DOI BibRef 9900

Seitz, S.M.[Steven M.], Anandan, P.,
Implicit Representation and Scene Reconstruction from Probability Density Functions,
CVPR99(II: 28-34).
IEEE DOI Represent linear features as PDF in 2- and 3-D. BibRef 9900

Seitz, S.M.[Steven M.],
Implicit Scene Reconstruction for Probability Density Functions,
DARPA98(1249-1254). BibRef 9800

Lew, M.[Michael], van Klink, M.[Michel],
Decimation of Visible Surfaces,
ICPR98(Vol I: 409-411).
IEEE DOI 9808
BibRef

Chen, Z.[Zen], Chen, I.P.[I-Pin],
Recursive Representation and Progressive Display of Binary Objects for Efficient Network Browsing,
ICPR98(Vol I: 395-399).
IEEE DOI 9808
BibRef

Puppo, E.[Enrico], Magillo, P.[Paola], de Floriani, L.[Leila],
Managing the Level of Detail in 3D Shape Reconstruction and Representation,
ICPR98(Vol I: 389-391).
IEEE DOI 9808
BibRef

Puppo, E.[Enrico],
Segmentation/reconstruction of range images based on piecewise-linear approximation,
CIAP95(367-372).
Springer DOI 9509
BibRef

Doi, J.[Junta], and Miyake, T.[Tetsuo],
Three-Dimensional Tuft Behavior Analysis Using Successive Geometric Modeling,
SCIA97(xx-yy)
HTML Version. 9705
BibRef

Zhang, D.M.[Dong-Mei], Hebert, M.,
Multi-Scale Classification of 3D Objects,
CVPR97(864-869).
IEEE DOI 9704
BibRef
And: CMU-RI-TR-96-39, November 1996. BibRef

Berger, M.O.,
Resolving Occlusion in Augmented Reality: A Contour Based Approach Without 3D Reconstruction,
CVPR97(91-96).
IEEE DOI 9704
Behind/in front. BibRef

Nitzberg, M., Mumford, D.,
The 2.1-D Sketch,
ICCV90(138-144).
IEEE DOI BibRef 9000

Forsyth, D.A.[David A.], Zisserman, A.[Andrew], Malik, J.[Jitendra],
Distinctive representations for the recognition of curved surfaces using outlines and markings,
ORCV94(89-99).
Springer DOI 9412
Representation motivated by how things are computed and used in the recognition process. BibRef

Tijerino, Y.A., Abe, S., Miyasato, T., Kishino, F.,
What You Say Is What You See: Interactive Generation, Manipulation and Modification of 3-D Shapes Based on Verbal Descriptions,
AIR(8), No. 2-3, 1994, pp. 215-234. BibRef 9400

Laveau, S., Faugeras, O.D.,
3-D Scene Representation as a Collection of Images,
ICPR94(A:689-691).
IEEE DOI BibRef 9400
And:
3-D Scene Representation as a Collection of Images and Fundamental Matrices,
INRIA2205, 1994. BibRef

Plomp, J.,
An Object Oriented Representational System for Image Features and Their Relations,
ICPR92(I:518-521).
IEEE DOI BibRef 9200

Chen, S.W.[Sei-Wang],
3D Representation and Recognition Using Object Wings,
Ph.D.1989, Department of Computer Science, BibRef 8900 MSU BibRef

Chen, S.W.[Sei-Wang], and
George C. Stockman,

Wing representation for rigid 3D objects,
ICPR90(I: 398-402).
IEEE DOI 9006
BibRef
Earlier:
Object Wings: 2-1/2-D Primitives for 3-D Recognition,
CVPR89(535-540).
IEEE DOI BibRef

Lee, G.C.[Greg C.], Stockman, G.C.[George C.],
Detecting Wings in Quadric Surface Scenes,
SPIE(1708), 1992, pp. 120-136. BibRef 9200

Lee, M.,
Using Moments to Reduce Object Recognition to a One-Dimensional Search,
ICPR90(I: 300-302).
IEEE DOI 3-D Moments. BibRef 9000

Lo, C.H., and Don, H.S.,
Pattern Recognition Using 3-D Moments,
ICPR90(I: 540-544).
IEEE DOI BibRef 9000

Ittner, D.J.[David J.], and Jain, A.K.,
3-D Surface Discrimination from Local Curvature Measures,
CVPR85(119-123). (Michigan State Univ.) Determine surface primitives from measures computed from surface normals. Uses range data. BibRef 8500

Callahan, J.[James], and Weiss, R.[Richard],
A Model for Describing Surface Shape,
CVPR85(240-245). (Smith College and Univ. of Massachusetts), Theory - how to model shape. BibRef 8500

Stansfield, S.A.,
Representing generic objects for exploration and recognition,
CRA88(1090-1095) BibRef 8800

Xu, G.Y.[Guang-You], Wan, X.[Xiang],
Description of 3-D Object in Range Image,
ICPR88(I: 20-22).
IEEE DOI 8811
BibRef

Kender, J.R., Lee, D., Boult, T.E.,
Information Based Complexity Applied to Optimal Recovery of the 2 1/2-D Sketch,
CVWS85(157-167). BibRef 8500

Kender, J.R., and Lee, D.,
The Information-Centered Approach to Optimal Algorithms Applied to the 2-1/2D Sketch,
DARPA84(107-112). BibRef 8400

Mumford, D.,
The Problem of Robust Shape Descriptions,
ICCV87(602-606). BibRef 8700

Mumford, D.[David],
Mathematical Theories of Shape: Do They Model Perception?,
SPIE(1570), 1991, pp. 2-10. BibRef 9100

Latto, A., Mumford, D., Shah, J.,
The Representation of Shape,
CVWS84(183-191). BibRef 8400

Dane, C.,
An Object-Centered Three-Dimensional Model Builder,
Ph.D.Thesis, 1982, BibRef 8200 UPenn BibRef
And: Add A2: Bajcsy, R., ICPR82(348-350). BibRef

Dane, C., Bajcsy, R.,
Three-Dimensional Segmentation Using the Gaussian Image and Spatial Information,
PRIP81(54-56). BibRef 8100

Chapter on 3-D Object Description and Computation Techniques, Surfaces, Deformable, View Generation, Video Conferencing continues in
Basic Algorithms for Three-Dimensional Computations .