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Double image encryption method using the Arnold transform in the fractional Hartley domain

机译:分数Hartley域中使用Arnold变换的双重图像加密方法

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摘要

A new method for double image encryption based on the fractional Hartley transform (FrHT) and the Arnold transform (AT) is proposed in this work. The encryption method encodes the first input image in amplitude and the second input image is encoded in phase, in order to define a complex image. This complex image is successively four times transformed using FrHT and AT, and the resulting complex image represents the encrypted image. The decryption method is the same method as the encryption method applied in the inverse sense. The AT is a process of image shearing and stitching in which pixels of the image are rearranged. This AT is used in the encryption method with the purpose of spreading the information content of the two input images onto the encrypted image and to increase the security of the encrypted image. The fractional orders of the FrHTs and the parameters of the ATs correspond to the keys of the encryption-decryption method. Only when all of those keys are correct in the decryption method, the two original images can be recovered. We present digital results that confirm our approach.
机译:本文提出了一种基于分数哈特利变换(FrHT)和阿诺德变换(AT)的双图像加密新方法。加密方法对第一输入图像进行幅度编码,对第二输入图像进行相位编码,以定义复杂图像。使用FrHT和AT连续对该复杂图像进行四次转换,并且生成的复杂图像表示加密图像。解密方法与相反地应用的加密方法相同。 AT是图像剪切和拼接的过程,其中图像的像素会重新排列。该AT用于加密方法中,其目的是将两个输入图像的信息内容散布到加密图像上,并提高加密图像的安全性。 FrHT的分数阶和AT的参数对应于加密-解密方法的密钥。只有在解密方法中所有这些密钥都正确时,才能恢复两个原始图像。我们提供的数字结果证实了我们的方法。

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