一类最优跳频序列族的代数构造

徐善顶,曹喜望,许广魁

系统科学与数学 ›› 2016, Vol. 36 ›› Issue (8) : 1329-1338.

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PDF(337 KB)
系统科学与数学 ›› 2016, Vol. 36 ›› Issue (8) : 1329-1338. DOI: 10.12341/jssms12870
论文

一类最优跳频序列族的代数构造

    徐善顶1,曹喜望2,许广魁3
作者信息 +

AN ALGEBRAIC CONSTRUCTION OF  OPTIMAL FREQUENCY-HOPPING SEQUENCES SET

    XU Shanding 1, CAO Xiwang 2, XU Guangkui3
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摘要

在通信系统中, 直接序列扩频和跳频扩频是两种最主要的扩散编码技术. 而在FH-CDMA系统中, 跳频序列被广泛使用. 利用分圆法和离散对数函数, 首先构造了一类具有新参数的跳频序列族, 并给出了各类汉明相关值的计算公式. 其次, 证明了所构造的跳频序列(族)所具有的最优性.

Abstract

Direct-sequence spread spectrum and frequency-hopping spread spectrum are two main spread coding technologies in communication systems. Frequency-hopping sequences are widely needed in FH-CDMA systems. Firstly, a new frequency-hopping sequences set with new parameters is constructed, the calculation formulas of all kinds of Hamming correlation values of which are given. Secondly, the proposed frequency-hopping sequences (set) are shown to be optimal.

关键词

分圆 / 跳频序列 / 汉明相关 / Lempel-Greenberger 界 / Peng-Fan 界.

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徐善顶 , 曹喜望 , 许广魁. 一类最优跳频序列族的代数构造. 系统科学与数学, 2016, 36(8): 1329-1338. https://doi.org/10.12341/jssms12870
XU Shanding , CAO Xiwang , XU Guangkui. AN ALGEBRAIC CONSTRUCTION OF  OPTIMAL FREQUENCY-HOPPING SEQUENCES SET. Journal of Systems Science and Mathematical Sciences, 2016, 36(8): 1329-1338 https://doi.org/10.12341/jssms12870
中图分类号: 94A55   
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