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A method to construct complementary sets of non-power-of-two length by concatenation

机译:通过级联构造非二乘幂长度的互补集的方法

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摘要

The existing constructions of Golay complementary sets based on generalized Boolean functions are limited to lengths, which are powers of two. In a recent paper, Chen [3] proposed a new construction of binary and nonbinary complementary sets of non-power-of-two length based on truncated method. In this paper, we proposed a novel construction of ç-ary complementary sets based on the concatenation of the sequences in Golay pair or set. It is proved the construction in [3] is a special case of the new construction in this paper. The sequences in the constructed complementary sets can be applied in practical OFDM systems where the number of used subcarriers is not a power of two. It is also showed the code rate of our construction is almost twice of the construction in [3] for some special lengths.
机译:基于广义布尔函数的Golay互补集的现有结构限于长度,长度是2的幂。 Chen [3]在最近的一篇论文中提出了一种基于截断法的非二乘幂长度的二进制和非二进制互补集的新构造。在本文中,我们基于Golay对或集合中序列的串联,提出了c元互补集的新颖构造。证明[3]中的构造是本文新构造的特例。所构造的互补集中的序列可以应用于实际的OFDM系统,其中所用子载波的数量不是2的幂。它也表明,对于某些特殊长度,我们的结构的编码率几乎是[3]中结构的两倍。

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