<title>Optimized wavelet domain watermark embedding strategy using linear programming</title>
Author(s) -
Shelby Pereira,
Slava Voloshynovskiy,
Thierry Pun
Publication year - 2000
Publication title -
proceedings of spie, the international society for optical engineering/proceedings of spie
Language(s) - English
Resource type - Conference proceedings
SCImago Journal Rank - 0.192
H-Index - 176
eISSN - 1996-756X
pISSN - 0277-786X
DOI - 10.1117/12.381690
Subject(s) - watermark , digital watermarking , computer vision , embedding , artificial intelligence , wavelet transform , computer science , distortion (music) , domain (mathematical analysis) , discrete cosine transform , pixel , mathematics , image (mathematics) , wavelet , algorithm , telecommunications , mathematical analysis , amplifier , bandwidth (computing)
Invisible Digital watermarks have been proposed as a method for discouraging illicit copying and dis-tribution of copyright material. In recent years it has been recognized that embedding information in a transform domain leads to more robust watermarks. In particular, several approaches based on the Wavelet Transform have been proposed to address the problem of image watermarking. The advantage of the wavelet transform relative to the DFT or DCT is that it allows for localized watermarking of the image. A major di culty, however, in watermarking in any transform domain lies in the fact that constraints on the allowable distortion at any pixel are speci ed in the spatial domain. In order to insert an invisible watermark, the current trend has been to model the Human Visual System (HVS) and specify a masking function which yields the allowable distortion for any pixel. This complex function combines contrast, luminance, color, texture and edges. The watermark is then inserted in the transform domain and the inverse transform computed. The watermark is nally adjusted to satisfy the constraints on the pixel distortions. However this method is highly suboptimal since it leads to irreversible losses at the embedding stage because the watermark is being adjusted in the spatial domain with no care for the consequences in the transform domain.
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