Symmetry in perspective

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 1406, Issue , 1998, Pages 249-263

  Carlsson, Stefan ^a  

^a ROYAL INSTITUTE OF TECHNOLOGY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

ALGEBRA; CAMERAS;

COMPUTATIONAL PROCEDURES; GEOMETRIC INTERPRETATION; GRASSMANN-CAYLEY ALGEBRAS; SHAPE CONSTRAINTS; SYMMETRY CONSTRAINTS; SYMMETRY PROPERTIES; TRANSFORMATION GROUP; UN-CALIBRATED CAMERA;

COMPUTER VISION;

EID: 84957645621     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/BFb0055671     Document Type: Conference Paper

References (17)

1. Barnabei M., Brini A. and Rota G-C. 1985, On the exterior calculus of invariant theory, J. of Algebra, vol. 96, pp 120-160.
2. Carlsson, S. 1994, The double algebra: an effective tool for computing invariants in computer vision "Applications of Invariance in Computer Vision" Springer LNCS 825 pp. 145 - 164 Zisserman and Mundy eds.
3. Carlsson, S. 1995a, View variation and linear invariants in 2-D and 3-D Tech. rep. Royal Institute of Technology, ISRN KTH/NA/P-95/22-SE, Dec. 1995
4. Carlsson, S. 1995b, Duality of reconstruction and positioning from projective views. In Proceedings of the IEEE Workshop on Representations of Visual Scenes, Cambridge, Mass, June 1995
5. Carlsson S. & Weinshall D. 1996 Dual computation of projective shape and camera positions from multiple images Tech. Rep. ISRN KTH/NA/P-96/19 -SE, May 1996. Int. J. Comp. Vision (To appear)
6. Cham T.J, and R. Cipolla, Symmetry detection through local skewed symmetries, Image and Vision Computing, vol. 13, no. 5, 1995, 439-450.
7. Faugeras, O.D. &: Mourrain, B. 1995 Algebraic and geometric properties of point correspondences between N images, Proc 5:th ICCV, 951-956,
8. Fawcett R, Zisserman A., and Brady,J.M. Extracting structure from an affine view of a 3D point set with one or 2 bilateral symmetries, Image and Vision Computing, vol. 12, no. 9, 1994, 615-622.
9. Hodge W. V. and Pedoe D., 1947 Methods of algebraic geometry, Vol 1, Cambridge University Press
10. Kanade T, Recovery of the three dimensional shape of an object from a single view, Artif. Intell. Vol. 17, (1981), 409-460
11. Mukherjee,D.P Zisserman A., and Brady,J.M Shape from Symmetry - Detecting and Exploiting Symmetry in Affine Images Phil. Trans. Royal Society, London, 351, 77-106, 1995.
12. Quan L. 1994 Invariants of 6 points from 3 uncalibrated images, Proc. 3:rd ECCV, pp. Vol. 7/459 - 470
13. Svensson L. (1993), On the use of the double algebra in computer vision, Technical, rep. TRITA-NA-P9310
14. van Gool, L.J., Proesmans, M.[Marc], Moons, T.[Theo], Mirror and Point Symmetry under Perspective Skewing, CVPR96(285-292). BibRef 9600
15. van Gool L. J., T. Moons, D. Ungureanu, and A. Oosterlinck, The characterization and detection of skewed symmetry, Computer Vision and Image Understanding, vol. 61, no. 1, 1995, 138-150.
16. Weinshall D., Werman M. & Shashua A. 1995 Shape tensors for efficient and learnable indexing. Proceedings of the IEEE Workshop on Representations of Visual Scenes, Cambridge, Mass, June 1995
17. Zisserman, A., Forsyth, D., Mundy, J., Rothwell, C., Liu, J. and Pillow, N. 3D Object Recognition Using Invariance Technical Report No. 2027/94, Oxford University Department of Engineering Science, 1994.