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Nonsingularity of feedback shift registers

机译:反馈移位寄存器的非奇异性

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In this paper, the multi-valued feedback shift register (FSR) is studied and a new approach is present to analyze its nonsingularity, number of cycles, and cycle synthesis. Firstly, the FSR is expressed in an algebraical form, based on which several necessary and sufficient conditions are given for the nonsingularity, Secondly, the structural matrix of FSR is defined, and a new method is introduced to determine the number of cycles with different lengths for arbitrarily given FSR. Thirdly, the problem on cycle decomposition and.synthesis of an FSR is investigated, and some new results are obtained. Finally, an illustrative example is studied to support our new results. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文研究了多值反馈移位寄存器(FSR),并提出了一种新方法来分析其非奇异性,周期数和周期综合。首先,以代数形式表示FSR,在此基础上给出了非奇异性的几个充要条件;其次,定义了FSR的结构矩阵,并引入了一种新的方法来确定不同长度的循环数对于任意给予的FSR。第三,研究了FSR的循环分解和合成问题,并获得了一些新的结果。最后,研究了一个示例性例子来支持我们的新结果。 (C)2015 Elsevier Ltd.保留所有权利。

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