Rotation invariance in gradient and higher order derivative detectors

Computer Vision, Graphics, & Image Processing

Volumn 49, Issue 2, 1990, Pages 198-221

  Danielsson, P E ^a   Seger, O ^a  

^a LINKÖPING UNIVERSITY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

DERIVATIVE DETECTOR; EDGE DETECTION; GRADIENT; ROTATION INVARIANCE;

MATHEMATICAL TECHNIQUES - OPERATORS; MATHEMATICAL TRANSFORMATIONS - FOURIER TRANSFORMS; SIGNAL FILTERING AND PREDICTION;

EDGE DETECTORS; FEATURE EXTRACTION; IMAGE DERIVATIVES; LINEAR OPERATORS; OPERATOR KERNEL;

IMAGE PROCESSING;

EID: 0025199297     PISSN: None     EISSN: None     Source Type: Journal    
DOI: 10.1016/0734-189X(90)90137-K     Document Type: Article

References (8)

1. Danielsson P.-E. Rotation invariant linear operators with directional response Proceedings 5th ICPR 1980 1171 1176
2. Papoulis A. Signal Analysis 1978 McGraw-Hill New York 143
3. Brady M. Horn B.K.P. Rotationally symmetric operators for surface interpolation Comput. Vision Graphics Image Process 22 1983 70 94
4. Davies E.R. Circularity—A new principle underlying the design of accurate edge orientation operators Image Vision Comput. 2 No. 3 1984 134 142
5. Gaskill J.D. Linear Systems, Fourier Transforms and Optics 1978 Wiley New York
6. Stein E. Weiss G. Introduction to Fourier Analysis on Euclidean Spaces Chap. 4 1971 Princeton Univ. Press Princeton, NJ
7. Danielsson P.E. Ye Q.Z. A new procedure for line enhancement applied to fingerprints Gelsema E.S. Pattern Recognition in Practice III 1988 North-Holland Amsterdam
8. Lenz R. A group theoretical method of feature extraction J. Opt. Soc. Amer. A July 1989