Computing Three-Dimensional Projective Invariants From A Pair Of Images Using The Grassmann-Cayley Algebra (1995)
by
Gabriella Csurka
,
Olivier D. Faugeras
| Venue: | IMAGE AND VISION COMPUTING |
| Citations: | 12 - 2 self |
BibTeX
@INPROCEEDINGS{Csurka95computingthree-dimensional,
author = {Gabriella Csurka and Olivier D. Faugeras},
title = {Computing Three-Dimensional Projective Invariants From A Pair Of Images Using The Grassmann-Cayley Algebra},
booktitle = {IMAGE AND VISION COMPUTING},
year = {1995},
pages = {150--157},
publisher = {}
}
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Abstract
In this paper, we clarify some questions raised by the application of three-dimensional invariants of sets of points and lines from their images in a pair of weakly calibrated stereo images. The second part of this paper shows through experimental results some applications of the projective invariants obtained from a pair of images using the Grassmann-Cayley algebra.
Citations
| 1122 | Three-Dimensional Computer Vision: A Geometric Viewpoint - FAUGERAS - 1993 |
| 460 | What can be seen in three dimensions with an uncalibrated stereo rig - Faugeras - 1992 |
| 52 | On the Foundations of Combinatorial Theory - Rota - 1964 |
| 41 | On the exterior calculus of invariant theory - Barnabei, Brini, et al. - 1985 |
| 29 | A Comparison of Projective Reconstruction Methods for Pairs of Views - Rothwell, Faugeras, et al. - 1997 |
| 23 | Multiple image invariants using the double algebra - Carlsson - 1993 |
| 3 | Algorithms in Invariant Theory Springer-Verlag Wien - Sturmfels - 1993 |
