Chaos CSPRNG Design As a Key in Symmetric Cryptography Using Logarithmic Functions

Hizkia Nathanael, Alz Danny Wowor
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Abstract

This research uses the logarithm function as a key component in generating random numbers in the Chaos CSPRNG framework. The main problem addressed here is the generation of keys for cryptography, recognizing the important role of cryptographic keys in safeguarding sensitive information. By using mathematical functions, specifically logarithmic functions, as a key generation method, this research explores the potential for increasing the uncertainty and strength of cryptographic keys. The proposed approach involves the systematic utilization of various mathematical functions to generate diverse and unpredictable data sets. This data set, derived from the application of logarithmic functions, serves as the basis for generating random numbers. Through a series of tests such as Randomness Test and Cryptography Test, this research shows that the data generated from these functions can be utilized effectively as a reliable source for generating random numbers, and has a low correlation value, thereby contributing to the overall security of a symmetric cryptographic system.
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混沌 CSPRNG 设计作为使用对数函数的对称密码学密钥
这项研究将对数函数作为混沌 CSPRNG 框架中生成随机数的关键组成部分。考虑到密码密钥在保护敏感信息方面的重要作用,本研究解决的主要问题是生成密码密钥。通过使用数学函数(特别是对数函数)作为密钥生成方法,本研究探索了增加加密密钥的不确定性和强度的潜力。所提出的方法包括系统地利用各种数学函数来生成多样化和不可预测的数据集。应用对数函数生成的数据集是生成随机数的基础。通过随机性测试和密码学测试等一系列测试,这项研究表明,这些函数生成的数据可有效用作生成随机数的可靠来源,而且相关值较低,从而有助于提高对称密码系统的整体安全性。
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