2013
DOI: 10.6029/smartcr.2013.03.003
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Comparative Study of Hu Moments and Zernike Moments in Object Recognition

Abstract: There are lots of ways to perform object recognition. This paper is part of a project studying object recognition. The project is intended as a starting point to further learning about object recognition. Therefore, moment invariants are studied as a good starting point. Hu moment invariant methods and Zernike moment invariant methods are implemented and compared. Zernike moment invariants are shown to outperform Hu moment invariants.

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Cited by 20 publications
(8 citation statements)
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References 5 publications
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“…The integration of Hu moments and Euclidian similarity as pattern classifier has dramatically decreased the processing time while enhancing QR code recognition accuracy compared to the traditional methods which use the whole patterns images to perfume comparisons. Although its efficiency, Hu moments technique still less efficient compared to Zernike moments which are more efficient, flexible, in addition that their coefficients are easier to reconstruct than Hu ones [24]. Zernike moments and other settings will be integrated in our future work as to further enhance the performance of proposed system.…”
Section: Discussionmentioning
confidence: 99%
“…The integration of Hu moments and Euclidian similarity as pattern classifier has dramatically decreased the processing time while enhancing QR code recognition accuracy compared to the traditional methods which use the whole patterns images to perfume comparisons. Although its efficiency, Hu moments technique still less efficient compared to Zernike moments which are more efficient, flexible, in addition that their coefficients are easier to reconstruct than Hu ones [24]. Zernike moments and other settings will be integrated in our future work as to further enhance the performance of proposed system.…”
Section: Discussionmentioning
confidence: 99%
“…Thus moments are uniquely quantified based on their orders ( [6,7]). The distinguishing feature of ZM is the invariance of its magnitude with respect to rotation ( [8,9,10,11]). If we are given the ordered pair (m, n) which represents the order of the Zernike polynomial and the multiplicity of its phase angle, then the ZM, can be defined as (3.3)…”
Section: Zernike Momentmentioning
confidence: 99%
“…In our case we will use the seven moment's invariants Hu (Sabhara et al, 2013), these signatures constructed a set of vectors descriptors associated with the 3D object.…”
Section: Vectors Descriptors Extractionmentioning
confidence: 99%