Abstract
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<p>We suggest a set of complex diffe … <p>We suggest a set of complex differential operators, symmetry derivatives, that can be used for matching and pattern recognition. We present results on the invariance properties of these. These show that all orders of symmetry derivatives of Gaussians yield a remarkable invariance : they are obtained by replacing the original differential polynomial with the same polynomial but using ordinary scalars. Moreover, these functions are closed under convolution and they are invariant to the Fourier transform. The revealed properties have practical consequences for local orientation based feature extraction. This is shown by two applications: i) tracking markers in vehicle tests ii) alignment of fingerprints.</p>s ii) alignment of fingerprints.</p>
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Author
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Josef Bigun +
, Tomas Bigun +
, Kenneth Nilsson +
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Conference
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13th Scandinavian Conference on Image Analysis (SCIA 2003), Halmstad, Sweden, Date: jun 29-jul 02, 2003
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DOI
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http://dx.doi.org/10.1007/3-540-45103-X_4 +
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Diva
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http://hh.diva-portal.org/smash/record.jsf?searchId=1&pid=diva2:408404
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EndPage
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27 +
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HostPublication
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Proceedings of the 13th Scandinavian Conference on Image Analysis (SCIA 2003), Halmstad, Sweden, Date: jun 29-jul 02, 2003 +
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PublicationType
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Conference Paper +
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Publisher
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Springer Berlin/Heidelberg +
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Series
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Lecture Notes in Computer Science ; 2749 +
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StartPage
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19 +
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Title
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Orientation fields filtering by derivatives of a Gaussian +
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Volume
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LNCS-2749 +
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Year
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2003 +
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Has queryThis property is a special property in this wiki.
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Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
, Publications:Orientation fields filtering by derivatives of a Gaussian +
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Categories |
Publication +
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Modification dateThis property is a special property in this wiki.
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30 September 2016 20:39:11 +
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