DocumentCode :
2992356
Title :
Invariants of three-dimensional contours
Author :
Lin, Chun-Shin
Author_Institution :
Dept. of Electr. & Comput. Eng., Missouri Univ., Columbia, MO, USA
fYear :
1988
fDate :
5-9 Jun 1988
Firstpage :
286
Lastpage :
290
Abstract :
Invariants of three-dimensional contours are derived from the elliptic Fourier descriptor. A 3-D closed curve is described by a set of feature ellipses in 3-D space. These feature ellipses will have fixed lengths of major and minor axes no matter where the contour is located. Besides, the relative orientations among the ellipses will not vary. The derived invariants are implicit functions of these axes lengths as well as the angles defining the relative orientations. These invariants can be used for object recognition without having the complete surface data
Keywords :
computational geometry; pattern recognition; 3-D closed curve; computational geometry; elliptic Fourier descriptor; feature ellipses; object recognition; pattern recognition; relative orientations; three-dimensional contours; Equations; Fourier series; Object recognition; Shape;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Computer Vision and Pattern Recognition, 1988. Proceedings CVPR '88., Computer Society Conference on
Conference_Location :
Ann Arbor, MI
ISSN :
1063-6919
Print_ISBN :
0-8186-0862-5
Type :
conf
DOI :
10.1109/CVPR.1988.196250
Filename :
196250
Link To Document :
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