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A Fast 1D Chaotic Map-Based Image Encryption Using Generalized Fibonacci-Lucas Transform and Bidirectional Diffusion

机译:基于快速斐波那契-卢卡斯变换和双向扩散的基于1D混沌图的快速图像加密

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This paper proposes a kind of fast image encryption algorithm based on permutation and diffusion architecture. An improved 1D chaotic map with three control parameters is adopted to enlarge the key space. Generalized Fibonacci-Lucas transform (GFLT) is utilized to change the positions of pixels of plain image in permutation. In order to enhance the security, the round number of permutation relates to image itself and the transform kernel of GFLT is varied and depends on both the chaotic map and plain image. In diffusion stage, the bidirectional diffusion operation is adopted, which reduces the time cost comparing with general diffusion process. Meanwhile, secure hash algorithm (SHA) is used to produce external key streams, which constitute the initial values of chaotic map and the round number of permutation. Hence, our encryption has large key space to resist the brute attack and the ability of resistance of the chosen/known attack due to the improved 1D chaotic map and SHA. Experimental simulations and security analysis both demonstrate that the proposed image encryption method can enhance the security level and at the same time reduce the computation load.
机译:提出了一种基于置换和扩散架构的快速图像加密算法。采用具有三个控制参数的改进的一维混沌图来扩大密钥空间。广义斐波纳契-卢卡斯变换(GFLT)用于改变排列中纯图像像素的位置。为了提高安全性,排列的轮数与图像本身有关,并且GFLT的变换内核是变化的,并且取决于混沌图和普通图像。在扩散阶段,采用双向扩散操作,与常规扩散工艺相比,减少了时间成本。同时,使用安全散列算法(SHA)生成外部密钥流,这些外部密钥流构成了混沌映射的初始值和排列的轮数。因此,由于改进的1D混沌映射和SHA,我们的加密具有较大的密钥空间来抵抗暴力攻击,并具有抵抗选定/已知攻击的能力。实验仿真和安全性分析均表明,所提出的图像加密方法可以提高安全性,同时降低了计算量。

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