2020
DOI: 10.1016/j.image.2019.115747
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Color image zero-watermarking based on fast quaternion generic polar complex exponential transform

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Cited by 58 publications
(41 citation statements)
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“…Furthermore, the QPHFM-(quaternion polar harmonic Fourier moments-) based scheme by Xia et al [23] utilizes wavelet numerical integration to improve the moment accuracy and robustness and uses QR codes to encode watermarks for large payload and security. Yang et al [24] used the DFT to calculate QGPCET (quaternion generic polar complex exponential transform) moment to lower the computational complexity. Additionally, to solve the low discrimination issue, the scheme utilizes the characteristic of the GPCET in which the image areas highly described by the GPCET are adjustable by a parameter to mix up the GPCET magnitudes with the different parameters.…”
Section: Related Workmentioning
confidence: 99%
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“…Furthermore, the QPHFM-(quaternion polar harmonic Fourier moments-) based scheme by Xia et al [23] utilizes wavelet numerical integration to improve the moment accuracy and robustness and uses QR codes to encode watermarks for large payload and security. Yang et al [24] used the DFT to calculate QGPCET (quaternion generic polar complex exponential transform) moment to lower the computational complexity. Additionally, to solve the low discrimination issue, the scheme utilizes the characteristic of the GPCET in which the image areas highly described by the GPCET are adjustable by a parameter to mix up the GPCET magnitudes with the different parameters.…”
Section: Related Workmentioning
confidence: 99%
“…In the selection of the reference value, most schemes select one value as the reference value of all the geometric invariants. For example, [19][20][21]23] select the mean of the geometric invariants, [14,18,24,25] select the median of the geometric invariants, and [22] selects the Otsu threshold as the reference value (Table 1). With the invariants and reference value, schemes construct image features.…”
Section: Related Workmentioning
confidence: 99%
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“…However, EMs have various errors and numerical instabilities at high orders, which affects the accuracy of EMs [15]. e ubiquitous errors have a very negative impact on the image analysis and reconstruction [16] so that when the order of EMs reaches a critical value, the reconstruction errors are too large to be imaged [17]. e promotion of fractional-order exponential moments (FrEMs) afterward compensated for the numerical instability of EMs effectively [18] and improved the reconstruction and antinoise performance of EMs.…”
Section: Introductionmentioning
confidence: 99%