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首页> 外文期刊>Journal of Optics >Digital image dual watermarking using self-fractional fourier functions, bivariate empirical mode decomposition and error correcting code
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Digital image dual watermarking using self-fractional fourier functions, bivariate empirical mode decomposition and error correcting code

机译:使用自分数阶傅里叶函数,二元经验模式分解和纠错码的数字图像双重水印

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摘要

In some legal, medical and military applications, image authentication is a mandatory requirement for copyright protection and security. In this paper, a novel dual (robust and fragile) watermarking scheme based on self-fractional Fourier functions and bivariate empirical mode decomposition with cyclic error correcting code is proposed. In this technique image is decomposed into M self-fractional Fourier function (SFFF) images, The SFFF images are further decomposed into intrinsic mode functions (IMFs) using bivariate empirical mode decomposition (BiEMD). Watermarks are encoded using cyclic error correction coding and embedded in the residue signal obtained by BiEMD of SFFF images. A procedure to generate a new type of fragile watermark called barmark is developed. Proposed scheme has the capability of self-authentication of the watermarked images along with robustness and security. The proposed decomposition technique provides flexibility in the number of watermarking bits that can be added (payload capacity) in a given image. Use of some transform before SFFF decomposition will provide additional degree of freedom in security and robustness. Robustness of recovery is improved by error correction coding of the watermarks. The proposed scheme can be used for complex images due to the use of bivariate EMD. Simulation results under different test conditions are presented to validate the efficacy of the proposed scheme.
机译:在某些法律,医学和军事应用中,图像认证是版权保护和安全性的强制性要求。本文提出了一种基于自分数阶傅里叶函数和带有循环纠错码的二元经验模态分解的双重(鲁棒和脆弱)水印方案。在该技术中,将图像分解为M个自分数阶傅立叶函数(SFFF)图像,然后使用二元经验模式分解(BiEMD)将SFFF图像进一步分解为固有模式函数(IMF)。水印使用循环纠错编码进行编码,并嵌入到通过SFFF图像的BiEMD获得的残差信号中。开发了一种生成称为barmark的新型脆弱水印的过程。所提出的方案具有对水印图像的自认证以及鲁棒性和安全性的能力。所提出的分解技术在给定图像中可以添加的水印位数(有效负载容量)方面提供了灵活性。在SFFF分解之前使用某些转换将提供安全性和鲁棒性方面的额外自由度。通过对水印进行纠错编码,可以提高恢复的鲁棒性。由于使用了双变量EMD,因此该方案可用于复杂图像。提出了在不同测试条件下的仿真结果,以验证所提出方案的有效性。

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