Canonic representations for the geometries of multiple projective views

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

Volumn 800 LNCS, Issue , 1994, Pages 589-599

  Luong, Q T ^a,b   Vieville T ^b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b INRIA   (France)

Author keywords

[No Author keywords available]

Indexed keywords

LINEAR TRANSFORMATIONS; MATHEMATICAL TRANSFORMATIONS;

EUCLIDEAN; FUNDAMENTAL MATRIX; GEOMETRIC DESCRIPTION; PROJECTION MATRIX; SEQUENCE OF IMAGES; STRUCTURE FROM MOTION;

COMPUTER VISION;

EID: 85028857534     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-57956-7_66     Document Type: Conference Paper

References (13)

1. O.D. Faugeras. What can be seen in three dimensions with an uncalibrated stereo rig. In Proc. European Conference on Computer Vision, pages 563-578, 1992.
2. O.D. Faugeras. Three-dimensional computer vision: a geometric viewpoint. MIT Press, 1993.
3. O.D. Faugeras, Q.-T. Luong, and S.J. Maybank. Camera self-calibration: theory and experiments. In Proc. European Conference on Computer Vision, pages 321-334, Santa-Margerita, Italy, 1992.
4. O.D. Faugeras and S.J. Maybank. Motion from point matches: multiplicity of solutions. The International Journal of Computer Vision, 4(3):225-246, 1990. Also INRIA Tech. Report 1157.
5. R. Hartley, R. Gupta, and T. Chang. Stereo from uncalibrated cameras. In Proc. of the conj. on Computer Vision and Pattern Recognition, pages 761-764, Urbana, 1992.
6. Q.-T. Luong and O.D. Fangeras. Determining the Fundamental matrix with planes: unstability and new algorithms. In Proc. Conference on Computer Vision and Pattern Recognition, pages 489-494, New-York, 1993.
7. Q.-T. Luong and O.D. Fangeras. Self-calibration of a stereo rig from unknown camera motions and point correspondences. In A. Grun and T.S. Huang, editors, Calibration and orientation of cameras in computer vision. Springer-Verlag, 1993. To appear. Also presented at XVII ISPRS, Washington, and INRIA Tech. Report RR-2014.
8. Q.-T. Luong and T. Viéville. Canonic representations for the geometries of multipie projective views. Technical Report UCB/CSD-93-772, University of California at Berkeley, Sept 1993. A shorter version appeared at ECCV'94.
9. S.J. Maybank and O.D. Fangeras. A Theory of Self-Calibration of a Moving Camera. The International Journal of Computer Vision, 8(2):123-151, 1992.
10. S. L. Mundy and A. Zisserman, editors. Geometric invariance in computer vision. MIT Press, 1992.
11. L.S. Shapiro, A. Zisserman, and M. Brady. Motion from point matches using affine epipolar geometry. Technical Report OUEL 1994/93, Oxford University., June 1993.
12. R.Y. Tsai and T.S. tinang. Estimating Three-dimensional motion parameters of a rigid planar patch, II: singular value decomposition. IEEE Transactions on Acoustic, Speech and Signal Processing, 30, 1982.
13. T. Viéville and Q.T. Luong. Motion of points and lines in the uncalibrated case. Technical Report RR-2054, INRIA, Sept 1993.