An improved corner detection algorithm based on chain-coded plane curves
Pattern Recognition
On the Detection of Dominant Points on Digital Curves
IEEE Transactions on Pattern Analysis and Machine Intelligence
Corner detection from chain-code
Pattern Recognition
Scale-Based Detection of Corners of Planar Curves
IEEE Transactions on Pattern Analysis and Machine Intelligence
Boundary-based corner detection using eigenvalues of covariance matrices
Pattern Recognition Letters
Applied Wavelet Analysis with S-Plus
Applied Wavelet Analysis with S-Plus
Digital Image Processing
Wavelet-based corner detection technique using optimal scale
Pattern Recognition Letters
Multiscale corner detection by using wavelet transform
IEEE Transactions on Image Processing
Pattern Recognition Letters
Feature point detection utilizing the empirical mode decomposition
EURASIP Journal on Advances in Signal Processing
Robust image corner detection based on scale evolution difference of planar curves
Pattern Recognition Letters
Corner detection based on gradient correlation matrices of planar curves
Pattern Recognition
Feature point extraction from the local frequency map of an image
Journal of Electrical and Computer Engineering
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The proposed approach in this paper is to detect true corners and avoid false alarms on circular arcs by using the eigenvectors of covariance matrices and one-dimensional wavelet transform (1-D WT). The 2-D boundaries of an object are initially represented by the 1-D tangent angles calculated by the eigenvectors of covariance matrix from the boundary points coordinates over a small boundary segment. Since true corners result in stronger tangent variations, 1-D WT can be utilized to decompose the 1-D tangent angles and capture the irregular angle variations. In this manner, the locations of true corners can be easily identified by comparing the 1-D WT wavelet coefficients at high-pass decomposition levels with a pre-defined threshold. Experimental results show that the proposed method is invariant to rotation and scale under appropriate image resolution and adequate region of support for covariance matrices.