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Optical encryption by combining image scrambling techniques in fractional Fourier domains

机译:通过结合分数阶傅里叶域中的图像加扰技术进行光加密

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摘要

In this paper, we propose a novel scheme for optical information hiding (encryption) of two-dimensional images by combining image scrambling techniques in fractional Fourier domains. The image is initially randomly shifted using the jigsaw transform algorithm, and then a pixel scrambling technique based on the Arnold transform (ART) is applied. The scrambled image is then encrypted in a randomly chosen fractional Fourier domain. These processes can then be iteratively repeated. The parameters of the architecture, including the jigsaw permutation indices, Arnold frequencies, and fractional Fourier orders, form a very large key space enhancing the security level of the proposed encryption system. Optical implementations are discussed as numerical implementation algorithms. Numerical simulation results are presented to demonstrate the system's flexibility and robustness.
机译:在本文中,我们通过结合分数阶傅里叶域中的图像加扰技术,提出了一种用于二维图像光学信息隐藏(加密)的新方案。最初使用拼图变换算法对图像进行随机平移,然后应用基于Arnold变换(ART)的像素加扰技术。然后,在随机选择的分数傅立叶域中对加扰的图像进行加密。然后可以迭代地重复这些过程。该体系结构的参数,包括拼图排列索引,Arnold频率和分数阶傅立叶阶数,形成了一个很大的密钥空间,从而提高了所提出的加密系统的安全性。光学实现被讨论为数值实现算法。数值仿真结果表明了该系统的灵活性和鲁棒性。

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