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Cryptosystems with discretized chaotic maps

机译:具有离散混沌映射的密码系统

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摘要

Many kinds of chaotic cryptosystems have been proposed. Chaotic systems dissipate information due to orbital instability with positive Lyapunov exponents and ergodicity. If these properties are appropriately utilized, chaotic cryptosystems are supposed to realize high security. However, most of the existing secure communication techniques using chaos do not have enough security. For example, secure communication protocols based on chaos synchronization require robustness which gives useful information to attackers. The cryptosystems based on direct applications of chaotic maps have been weak against linear and differential cryptoanalysis. In this paper, a new kind of chaotic cryptosystem which overcomes these difficulties to some extent is proposed. The cryptosystem is based on a discretization of the skew tent map. We also show some of the desirable properties of the proposed cryptosystem using dynamical characteristics. These properties regarding ciphertext randomness may be closely related to the cryptological security. Our new cryptosystem uses one step to connect the theory of commonly used cryptosystems and dynamical system theory
机译:已经提出了许多种混沌密码系统。 Lyapunov指数和遍历性使轨道系统由于轨道不稳定而耗散信息。如果适当地利用这些属性,则认为混沌密码系统将实现高安全性。但是,大多数现有的使用混乱的安全通信技术都没有足够的安全性。例如,基于混沌同步的安全通信协议需要鲁棒性,这可以向攻击者提供有用的信息。基于混沌映射的直接应用的密码系统在线性和差分密码分析方面一直很薄弱。本文提出了一种可以在一定程度上克服这些困难的新型混沌密码系统。密码系统基于偏态帐篷图的离散化。我们还使用动态特性显示了所提出密码系统的一些理想特性。这些与密文随机性有关的属性可能与密码安全性密切相关。我们的新密码系统只需一步就可以将常用密码系统理论与动态系统理论联系起来

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