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一种抵抗插值误差的数字水印方法 被引量:2

Image watermarking scheme for interpolation errors resistance
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摘要 几何攻击会给数字水印带来同步误差和插值误差,现有的多数抗几何攻击的鲁棒水印方法都把焦点集中在同步误差上,对插值误差的研究甚少。介绍了常见的插值算法并指明了插值误差产生的原因,能够实现最佳的嵌入率、嵌入失真以及鲁棒性之间平衡的QIM(quantization index modulation)水印算法,进而分析了插值误差对QIM算法的影响,在此基础上提出了针对插值误差的逐像素点选择QIM水印算法。实验在纹理程度不同的10幅图像上进行。实验证明,提出的水印算法对插值误差的鲁棒性优于原始的QIM水印算法。 Geometric attacks bring synchronization and interpolation errors to digital watermark. Existing robust watermarking schemes focus on synchronization errors, but fewer papers pay attention to interpolation. The quantization index modulation (QIM) method was presented which achieved very efficient tradeoffs among the amount of embedded information, the amount of embedding-induced distortion to the host signal, and the robustness to intentional and unintentional attacks. The influence of interpolation errors on QIM method was analyzed. Pixel-selection-based QIM robust watermarking scheme was presented. Experiments results on 10 standard images show that the scheme outperforms a better robustness against interpolation errors than QIM method.
出处 《解放军理工大学学报(自然科学版)》 EI 北大核心 2009年第3期242-247,共6页 Journal of PLA University of Science and Technology(Natural Science Edition)
基金 国家973计划资助项目(2006CB303104) 国家863计划资助项目(2007AA01Z175) 国家自然科学基金资助项目(60702013 60776794 90604032) 北京市自然科学基金资助项目(4073038) 北京交通大学科研基金资助项目(2006XM008 2005SZ005)
关键词 几何攻击 QIM 插值误差 鲁棒水印 geometric attacks QIM (quantization index modulation) interpolation errors robust watermarking
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参考文献7

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同被引文献18

  • 1张志明,周学广.采用奇异值分解的数字水印嵌入算法[J].微计算机信息,2006,22(07Z):69-71. 被引量:13
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