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Investigation of Some Quite Interesting Divisibility Situations in a Signature Analyzer Implementation

机译:在签名分析器实现中调查一些非常有趣的可分情况

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When designing error detecting and correcting systems, cryptographic apparatus, scramblers and other secure, safe and authenticated communication and digital system response data compression devices, the division of polynomials are frequently involved. Commonly, the process of division is implemented by using hardware known as Linear Feedback Shift Registers (LFSRs). In digital system testing the technique of Built-in Self Test (BIST) uses this LFSR based division process for response data compression and is popularly known as Signature Analyzer (SA). This paper presents a simulation experiment on the effectiveness study of the SA schemes. The finding of the results of the simulation study reveals that in SA implementation; in general the uses of primitive characteristic polynomials are the best. However, the study further investigates that the use of some critical primitive characteristic polynomials may reverse the effectiveness of the SA schemes i.e. lead to observe maximum aliasing errors.
机译:在设计错误检测和纠正系统,密码设备,加扰器和其他安全,安全和经过身份验证的通信以及数字系统响应数据压缩设备时,经常涉及多项式的除法。通常,除法过程是通过使用称为线性反馈移位寄存器(LFSR)的硬件来实现的。在数字系统测试中,内置自测(BIST)技术使用基于LFSR的划分过程进行响应数据压缩,并被称为签名分析器(SA)。本文提出了对SA方案有效性研究的仿真实验。仿真研究结果的发现揭示了在SA的实施中;通常,使用原始特征多项式是最好的。但是,该研究进一步调查了使用某些关键的原始特征多项式可能会逆转SA方案的有效性,即导致观察到最大混叠误差。

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