MULTILAYER ORTHOGONAL STRUCTURES BASED ON MAXIMUM LENGTH SEQUENCES

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Abstract

The work is devoted to the study of the properties of maximum length sequences, the most well-known contemporary representatives of noise-like signals. The unique properties of these combinations, associated primarily with recurrent dependencies within linear sections, make it possible to use special mathematical processing methods based on the dual basis of the Galoisfield. This mathematical apparatus of linear algebra provides the determination of the selected M-sequence current phase according to any of its fragments with preset length. As indicated hereto, such processing algorithms are applicable not only for single M-sequences, but also for multilayer orthogonal constructions created on their basis. These constructions, in turn, can be successfully used in future for the code division technology implementation. The new methods of processing such structures offered in the work should contribute to the development of transmitted signal monitoring algorithms, which will enable tracking its distortions and phase failures. Thus, the results of this work can be used in code division multiple access systems.
基于最大长度序列的多层正交结构
这项工作致力于研究最大长度序列的性质,这是当代最著名的类噪声信号的代表。这些组合的独特性质,主要与线性截面内的循环依赖相关,使得使用基于伽罗瓦场对偶基的特殊数学处理方法成为可能。这种线性代数的数学装置根据预设长度的任意片段来确定所选的m序列电流相位。如本文所示,这种处理算法不仅适用于单个m序列,也适用于在其基础上创建的多层正交结构。这些结构反过来又可以成功地用于将来的代码划分技术实现。这项工作中提供的处理这种结构的新方法应该有助于发展传输信号监测算法,这将使跟踪其畸变和相位失效成为可能。因此,本工作的结果可用于码分多址系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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