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Invariant Domain Watermarking Using Heaviside Function of Order Alpha and Fractional Gaussian Field

机译:利用阶α重分量和分数高斯场的不变域水印

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摘要

Digital image watermarking is an important technique for the authentication of multimedia content and copyright protection. Conventional digital image watermarking techniques are often vulnerable to geometric distortions such as Rotation, Scaling, and Translation (RST). These distortions desynchronize the watermark information embedded in an image and thus disable watermark detection. To solve this problem, we propose an RST invariant domain watermarking technique based on fractional calculus. We have constructed a domain using Heaviside function of order alpha (HFOA). The HFOA models the signal as a polynomial for watermark embedding. The watermark is embedded in all the coefficients of the image. We have also constructed a fractional variance formula using fractional Gaussian field. A cross correlation method based on the fractional Gaussian field is used for watermark detection. Furthermore the proposed method enables blind watermark detection where the original image is not required during the watermark detection thereby making it more practical than non-blind watermarking techniques. Experimental results confirmed that the proposed technique has a high level of robustness.
机译:数字图像水印是多媒体内容认证和版权保护的重要技术。传统的数字图像水印技术通常容易受到诸如旋转,缩放和平移(RST)之类的几何失真的攻击。这些失真使嵌入在图像中的水印信息不同步,从而使水印检测无效。为了解决这个问题,我们提出了一种基于分数演算的RST不变域水印技术。我们使用顺序Alpha的Heaviside函数(HFOA)构​​造了一个域。 HFOA将信号建模为用于水印嵌入的多项式。水印被嵌入图像的所有系数中。我们还使用分数高斯场构造了分数方差公式。基于分数高斯场的互相关方法被用于水印检测。此外,所提出的方法使得能够在水印检测期间不需要原始图像的情况下进行盲水印检测,从而使其比非盲水印技术更加实用。实验结果证实了所提出的技术具有很高的鲁棒性。

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