Image Watermarking Using Krawtchouk Moments

V. Appala, P. A. Raj
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引用次数: 30

Abstract

This paper proposes a watermark insertion and detection scheme using Krawtchouk moments. These moments are selected for image watermarking because image reconstruction with these moments is better than other orthogonal moments like Legendre, Zernike and Tchebichef. The watermark signal is obtained by modifying some of the Krawtchouk moments of the original image. Further, the strength of the watermark is adjusted based on a threshold value (T) which is obtained by maximum root mean square error (rms value) between Krawtchouk moment invariants of the original image and Krawtchouk moment invariants of original image subjected to possible distortions like rotation, scale and translation. Krawtchouk moment invariants are used since they are invariant to image rotation, scale and translation. In order to detect the added watermark, we calculate the rms value between Krawtchouk moment invariants of test image and Krawtchouk moment invariants of the watermarked image. The watermark is detected if the above rms value is less than a threshold (T). It is noted from the simulation results that the proposed approach is robust with respect to geometric distortions like scale, translation and rotation
使用克劳丘克矩的图像水印
本文提出了一种基于克劳丘克矩的水印插入和检测方案。选择这些矩进行图像水印,是因为使用这些矩重建图像的效果优于其他正交矩,如Legendre、Zernike和Tchebichef。水印信号是通过对原始图像的克劳丘克矩进行修改而得到的。然后,根据阈值T对水印的强度进行调整,该阈值T由原始图像的克rawtchouk矩不变量与可能发生旋转、缩放、平移等畸变的原始图像的克rawtchouk矩不变量之间的最大均方根误差(rms值)得到。使用克劳tchouk矩不变量是因为它们对图像旋转、缩放和平移不变量。为了检测添加的水印,我们计算了测试图像的克罗彻克矩不变量与水印图像的克罗彻克矩不变量之间的均方根值。如果上述均方根值小于阈值(T),则检测到水印。从仿真结果中可以看出,该方法对于尺度、平移和旋转等几何畸变具有鲁棒性
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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