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On two circuit configurations of non-linear feedback shift registers

机译:关于非线性反馈移位寄存器的两种电路配置

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摘要

Key-stream generators are widely used in many areas, such as digital signal processing, radar ranging, Monte Carlo simulation, spread spectrum communications, steganography, cryptography devices, etc. Non-linear feedback shift register (NLFSR) is one of the most popular devices which is used to construct key-stream generators. Conventional NLFSRs use the Fibonacci circuit configuration, in which the feedback is applied to the last bit only. The Galois configuration, in which the feedback can be applied to every bit, is attractive to key-stream generators, to which high throughput is very important. In this paper, the transformation from Galois NLFSRs to their equivalent Fibonacci configuration is proposed. By this transformation, the relationship between these two circuit configurations of NLFSRs is clear. A method of matching initial states between two equivalent NLFSRs is derived. Moreover, some properties of Galois NLFSRs are presented. The results of this paper are useful in analysis of stream ciphers based on Galois NLFSRs.
机译:密钥流生成器广泛用于许多领域,例如数字信号处理,雷达测距,蒙特卡洛模拟,扩频通信,隐写术,密码设备等。非线性反馈移位寄存器(NLFSR)是最受欢迎的一种用于构造密钥流生成器的设备。常规NLFSR使用Fibonacci电路配置,其中反馈仅应用于最后一位。可以将反馈应用于每个位的Galois配置对于密钥流生成器很有吸引力,对于密钥流生成器而言,高吞吐量非常重要。本文提出了从Galois NLFSR到等效Fibonacci配置的转换。通过这种变换,可以清楚地看到NLFSR的这两个电路配置之间的关系。推导了一种在两个等效NLFSR之间匹配初始状态的方法。此外,还介绍了伽罗瓦NLFSR的一些特性。本文的结果对于基于Galois NLFSRs的流密码分析非常有用。

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