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Matching image feature structures using shoulder analysis method
Author(s) -
Boris Kovalerchuk,
William Q. Sumner,
Mark Curtiss,
Michael Kovalerchuk,
R. C. Chase
Publication year - 2004
Publication title -
proceedings of spie, the international society for optical engineering/proceedings of spie
Language(s) - English
Resource type - Conference proceedings
SCImago Journal Rank - 0.192
H-Index - 176
eISSN - 1996-756X
pISSN - 0277-786X
DOI - 10.1117/12.542564
Subject(s) - artificial intelligence , computer science , feature (linguistics) , point set registration , pattern recognition (psychology) , orientation (vector space) , matching (statistics) , conflation , point (geometry) , scale (ratio) , feature extraction , robustness (evolution) , feature matching , image registration , feature selection , image (mathematics) , computer vision , mathematics , statistics , philosophy , linguistics , geometry , physics , epistemology , biochemistry , quantum mechanics , chemistry , gene
The problems of imagery registration, conflation, fusion and search require sophisticated and robust methods. An algebraic approach is a promising new option for developing such methods. It is based on algebraic analysis of features represented as polylines. The problem of choosing points when attempting to prepare a linear feature for comparison with other linear features is a significant challenge when orientation and scale is unknown. Previously we developed an invariant method known as Binary Structural Division (BSD). It is shown to be effective in comparing feature structure for specific cases. In cases where a bias of structure variability exists however, this method performs less well. A new method of Shoulder Analysis (SA) has been found which enhances point selection, and improves the BSD method. This paper describes the use of shoulder values, which compares the actual distance traveled along a feature to the linear distance from the start to finish of the segment. We show that shoulder values can be utilized within the BSD method, and lead to improved point selection in many cases. This improvement allows images of unknown scale and orientation to be correlated more effectively.

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