论文标题

新的互补套件在光谱无限制下具有低papr属性

New Complementary Sets with Low PAPR Property under Spectral Null Constraints

论文作者

Zhou, Yajing, Yang, Yang, Zhou, Zhengchun, Anand, Kushal, Hu, Su, Guan, Yong Liang

论文摘要

互补的集序列(CSS)可用于处理正交频施加多路复用(OFDM)系统中高峰值功率比(PAPR)问题。但是,在实用的OFDM传输中,某些子载体可能会保留和/或禁止传输信号,从而导致所谓的\ emph {spectral null Constraint}(SNC)设计问题。例如,保留DC子载波,以避免在LTE系统中的D/A和A/D转换器中的偏移。尽管当前的大多数研究都集中在低papr CSS的设计上以改善代码速率,但很少有作品涉及上述SNC的设计。这激发了我们使用SNC和低PAPR属性调查CSSS。在本文中,我们在SNC和低PAPR下介绍了CSS的系统构造。 First, we show that mutually orthogonal complementary sets (MOCSs) can be used as \emph{seed sequences} to generate new CSSs with SNC and low PAPR, and then provide an iterative technique for the construction of MOCSs which can be further used to generate complementary sets (CSs) with low PAPRs and spectral nulls at \emph{varying} positions in the designed序列。接下来,受到陈的最新想法的启发,我们提出了这些\ emph {seed} mocs的新颖构造,该MOCS具有从广义布尔功能中的两次不可耗尽的长度。

Complementary set sequences (CSSs) are useful for dealing with the high peak-to-average power ratio (PAPR) problem in orthogonal frequency division multiplexing (OFDM) systems. In practical OFDM transmission, however, certain sub-carriers maybe reserved and/or prohibited to transmit signals, leading to the so-called \emph{spectral null constraint} (SNC) design problem. For example, the DC sub-carrier is reserved to avoid the offsets in D/A and A/D converter in the LTE systems. While most of the current research focus on the design of low PAPR CSSs to improve the code-rate, few works address the aforementioned SNC in their designs. This motivates us to investigate CSSs with SNC as well as low PAPR property. In this paper, we present systematic constructions of CSSs under SNCs and low PAPR. First, we show that mutually orthogonal complementary sets (MOCSs) can be used as \emph{seed sequences} to generate new CSSs with SNC and low PAPR, and then provide an iterative technique for the construction of MOCSs which can be further used to generate complementary sets (CSs) with low PAPRs and spectral nulls at \emph{varying} positions in the designed sequences. Next, inspired by a recent idea of Chen, we propose a novel construction of these \emph{seed} MOCSs with non-power-of-two lengths from generalized Boolean functions.

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