基于双涡旋混沌吸引子亚稳行为的随机数发生器

Kaya Demir, Salih Ergün
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摘要

本文介绍了利用双涡旋混沌吸引子亚稳特性的随机数发生器(RNG)的数值分析、电路实现和仿真。随机比特是通过在混沌吸引子的卷轴之间发生跳跃时对一个常规时钟信号进行采样而产生的。本研究中使用的双涡旋混沌振荡器是采用65纳米TSMC制程的mosfet晶体管和金属-绝缘体-金属(mim)电容器实现的。整个单片RNG电路由一个混沌吸引子、一个施密特触发器和一个双边触发D触发器组成。利用Cadence模拟设计环境对RNG电路进行了时域仿真。然后,当混沌信号从一个卷轴跳到另一个卷轴时,采样一个规则的时钟信号来产生输出比特流,这代表了混沌的亚稳特性。使用基于most fet的Schmitt触发器检测卷轴之间的跳跃事件,并生成不规则时钟信号,该信号用于使用双边缘触发D触发器生成RNG输出来采样规则时钟信号。所生成的比特流被证明满足NIST 800-22统计随机性测试套件。本文还给出了所提出的RNG的布局和电路原理图。RNG的面积约为$0.004\ mm^{2}$,功耗为$30\ \mu W$,数据吞吐量约为$0.72\ Mbps$。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Random Number Generators Based on Metastable Behavior in Double-Scroll Chaotic Attractors
This paper presents the numerical analysis, circuit implementation and simulation of a random number generator (RNG) exploiting the metastable behavior arising in a double scroll chaotic attractor. Random bits are generated by sampling a regular clock signal at times when a jump between scrolls of the chaotic attractor occurs. The double-scroll chaotic oscillator used in this study is implemented using mosfet transistors and metal-insulator-metal (mim) capacitors at 65nm TSMC process. The overall monolithic RNG circuit consists of a chaotic attractor, a Schmitt trigger and a dual edge triggered D flip-flop. The RNG circuit is simulated in time domain using Cadence Analog Design Environment. Then to generate the output bit stream, a regular clock signal is sampled when the chaotic signal jumps from one of the scrolls to the other representing the metastable characteristic of chaos. The event of jump between scrolls is detected using the mosfet based Schmitt trigger and an irregular clock signal is generated which is used to sample a regular clock signal by using a dual-edge triggered D flip-flop to generate RNG output. The generated bit stream is demonstrated to satisfy the NIST 800–22 statistical randomness test suite. The layout of the proposed RNG is also given along with the circuit schematic. The area of the RNG is approximately $0.004\ mm^{2}$, the power consumption is $30\ \mu W$, and the data throughput is approximately $0.72\ Mbps$.
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