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Image encryption scheme with key sequences based on Chaotic functions

机译:基于混沌函数的密钥序列图像加密方案

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The current information age demands enormous opportunities, where, the sensitive data and information is being exchanged, analyzed and made use of. It has led to several concerns and challenges, mainly in the areas of information privacy, authentication and integrity. This concern, attracted cryptographers to device more effective methodologies and algorithms to ensure better protection to sensitive information. In this context, the application of chaotic based systems is considered to design a pseudorandom sequence generator, which is used as a key stream generator in the additive Stream Cipher system. Chaotic map is a mathematic function that generates highly nonlinear and random real sequence which is very sensitive to initial conditions. In this view, this work focusses on the study of Logistic map, considered from a bunch of various Chaotic functions available [1], [2]. Chaotic real sequence is binarized using a new binarization algorithm using Linear Feedback Shift Register (LFSR), which is designed in such a way that the randomness of Chaotic real sequence is not affected as far as possible. Using Logistic map, about 50 sequences are generated each of length ≥ 10. To ensure the randomness of binary sequences, NIST(National Institute of Standards and Technology) test is used. It is observed that, all the sequences have strictly passed most of the NIST tests with an average passing proportion ≥ 0.87. These sequences are used as key sequences in image encryption and decryption. It is interesting to observe that, encrypted image does not contain any residual information. This result is cross verified by plotting the Histogram, computing the Correlation coefficient and Entropy of the output images. It is observed that, Histograms are almost flat indicating the equiprobable distribution of pixels. Also, Entropy of the encrypted image is close to 8 and Correlation coefficient value is very negligible indicating that neighboring pixels ar- heavily uncorrelated. As the key sequence based on Chaotic functions is sensitive to initial conditions, the sequence generated will be highly nonlinear and random which encourages one to use in cryptographic applications.
机译:当前的信息时代要求巨大的机会,其中敏感的数据和信息正在交换,分析和利用。它引起了一些关注和挑战,主要是在信息隐私,身份验证和完整性方面。这种担忧吸引了密码学家使用更有效的方法和算法,以确保更好地保护敏感信息。在这种情况下,考虑基于混沌的系统的应用来设计伪随机序列生成器,该伪随机序列生成器用作加性流密码系统中的密钥流生成器。混沌映射是一种数学函数,它生成高度非线性和随机的实数序列,该序列对初始条件非常敏感。在这种观点下,这项工作着重于对Logistic映射的研究,并从许多可用的混沌函数[1],[2]中加以考虑。使用新的使用线性反馈移位寄存器(LFSR)的二值化算法对混沌实序列进行二值化,该算法的设计方式是尽可能不影响混沌实序列的随机性。使用Logistic映射,将生成大约50个长度≥10的序列,为确保二进制序列的随机性,使用了NIST(美国国家标准技术研究院)测试。可以观察到,所有序列均已通过大多数NIST测试,平均通过率≥0.87。这些序列用作图像加密和解密中的密钥序列。有趣的是,加密图像不包含任何残留信息。通过绘制直方图,计算输出图像的相关系数和熵来交叉验证此结果。观察到,直方图几乎是平坦的,指示像素的等概率分布。此外,加密图像的熵接近8,而相关系数值非常小,表明相邻像素几乎不相关。由于基于混沌函数的密钥序列对初始条件敏感,因此生成的序列将是高度非线性和随机的,这鼓励人们在密码学应用中使用该序列。

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