Construction of near-complementary sequences of length n · 2m

Gaofei Wu, Zilong Wang
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Abstract

The problem of constructing near-complementary sequences for peak power control in orthogonal frequency-division multiplexing (OFDM) is considered in this paper. In some applications, it is required that the sequences have various lengths as well as low peak-to-mean envelope power ratio (PMEPR). In this paper, we give a method for constructing length n · 2m-k near-complementary sequences by the aid of standard Golay sequences. The method is a generalization of the construction of Golay sequences given by Fielder et al. Our method transforms seed pairs of length n to near-complementary sequences of length n · 2m-k, while the PMEPR bound of these sequences is two times as many as that of the seed pairs. When the seed pairs are Golay pairs, a class of complementary sets of size 4 will be obtained. We will consider the number of sequences of length n · 2m-k with PMEPR ≤ 4 in the future.
长度为n·2m的近互补序列的构造
研究正交频分复用(OFDM)中峰值功率控制的近互补序列构造问题。在某些应用中,要求序列具有不同的长度以及较低的峰平均包络功率比(PMEPR)。本文给出了一种利用标准Golay序列构造长度为n·2m-k的近互补序列的方法。该方法是对Fielder等人给出的Golay序列构造方法的推广。我们的方法将长度为n的种子对转化为长度为n·2m-k的近互补序列,而这些序列的PMEPR界是种子对的两倍。当种子对为Golay对时,将得到一类大小为4的互补集。未来我们将考虑长度为n·2m-k且PMEPR≤4的序列个数。
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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