DocumentCode
2527301
Title
Feature tracking from an image sequence using geometric invariants
Author
Tsui, H.T. ; Zhang, Z.Y. ; Kong, S.H.
Author_Institution
Dept. of Electon. Eng., Hong Kong Univ., Shatin, Hong Kong
fYear
1997
fDate
17-19 Jun 1997
Firstpage
244
Lastpage
249
Abstract
In this paper two new feature tracking algorithms are proposed. In the first algorithm, a perspective camera model is used. Making use of the projective invariant of Barrett, and assuming the image feature points corresponding to 8 general points in space are tracked by a conventional method in the image sequence, the other feature points in the sequence can be tracked using a Hough technique. Correspondence between two reference images as required by the original Barrett´s invariant is not necessary. In the second algorithm, an affine camera model is assumed and the image feature points corresponding to 4 non-coplanar points in space are assumed tracked in the image sequence using a conventional method. These image points form the basis of affine coordinates in each image. After the correspondence of a fifth point is established between the first two images, the affine coordinates of all image points in the first images existence can be computed. As far as we know this is the only algorithm which can transfer a point knowing only a single image. Experiments showed that both algorithms gave highly accurate tracking results
Keywords
Hough transforms; feature extraction; image sequences; Hough technique; affine camera model; affine coordinates; feature tracking; geometric invariants; image feature points; image sequence; perspective camera model; reference images; Calibration; Cameras; Control systems; Geometry; Image sequences; Layout; Real time systems; Tensile stress;
fLanguage
English
Publisher
ieee
Conference_Titel
Computer Vision and Pattern Recognition, 1997. Proceedings., 1997 IEEE Computer Society Conference on
Conference_Location
San Juan
ISSN
1063-6919
Print_ISBN
0-8186-7822-4
Type
conf
DOI
10.1109/CVPR.1997.609327
Filename
609327
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