周期互补序列的个体相关性质和结构特征

I. Gepko
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引用次数: 1

摘要

互补序列(CS)被认为是成对使用的,尽管在采用CS-based扩频的OFDM和MC-CDMA系统中,CS具有降低波峰因子的特性是众所周知的。除了Golay序列外,它们的个别性质几乎从未被研究过。本文研究了作为Golay序列超类的周期CS (PCS)的个别性质。结果表明,PCS具有显著的相关特征和各自独特的序列特征。尽管PCS在峰值相关性方面略逊于Gold和Kasami序列,但就RMS相关值而言,它们是相似的,有时甚至表现得更好,并且在数量上超过它们的数量级。PCS的结构可以在需要高数据速率的应用中实现高效的处理。我们还发现了PCS的独特之处,即可以使用它们来构造正交信号集,从而获得互补序列和循环码的处理优势。
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Individual Correlation Properties and Structural Features of Periodic Complementary Sequences
Complementary sequences (CS) were considered to be used in pairs, although their property to reduce the crest factor in OFDM and MC-CDMA systems employing CS-based spreading is widely known. Their individual properties have hardly ever been studied, with one exception for the Golay sequences. In this paper, we study the individual properties of periodic CS (PCS), which are a superclass of Golay sequences. We show that PCS have remarkable correlation characteristics and unique features at their own, acting as single sequences. Although PCS are somewhat inferior to the Gold and Kasami sequences in terms of peak correlations, they are similar, and sometimes even perform better, in terms of RMS correlation values, and outnumber them by orders of magnitude. The structure of PCS enables efficient processing in applications requiring high data rates. We have also identified the unique feature of PCS which is possibility to use them to construct sets of orthogonal signals that lead to processing advantages of both complementary sequences and cyclic codes.
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