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基于循环差集的最佳高斯整数序列构造 被引量:1

Construction of Perfect Gaussian Integer Sequences Based on Cyclic Difference Sets
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摘要 最佳高斯整数序列应用于通信系统不仅能抑制干扰,还可获得高的传输速率和频谱利用率.本文基于循环差集给出了构造自由度为2的最佳高斯整数序列的充要条件,比较现有文献,可获得更高能量效率的最佳高斯整数序列.同时,利用上采样和过滤技术扩展了最佳高斯整数序列的长度和自由度.本文方法能得到大量适于高速通信系统的最佳高斯整数序列,扩展了通信地址码的选择范围. Perfect Gaussian integer sequences applied to communication systems can not only restrain disturbance,but also obtain high transmission rates and spectrum utilization.In this paper,the sufficient and necessary condition for constructing the perfect Gaussian integer sequences with 2-degree freedom is given based on the cyclic difference sets.The perfect Gaussian integer sequences with higher energy efficiency can be obtained compared to the existing literatures.The length and degree of freedom of the perfect Gaussian integer sequences are extended by up-sampling and filtering.A large number of perfect Gaussian integer sequences obtained in this paper are suitable for high speed communication applications,which expands the selection range of address codes.
作者 刘凯 倪佳 LIU Kai;NI Jia(School of Information Science and Engineering,Yanshan University,Qinhuangdao,Hebei 066004,China;Hebei Province Key Laboratory of Information Transmission and Signal Processing,Qinhuangdao,Hebei 066004,China)
出处 《电子学报》 EI CAS CSCD 北大核心 2021年第8期1474-1479,共6页 Acta Electronica Sinica
基金 河北省自然科学基金(No.F2020203043) 河北省高等学校科学技术研究项目(No.ZD2020179)。
关键词 最佳高斯整数序列 循环差集 自由度 能量效率 perfect Gaussian integer sequences cyclic difference sets degree of freedom energy efficiency
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  • 1Suehiro N. A signal design without co-channel interference for approximately synchronized CDMA systems[J]. IEEE Journal on Selected Areas in Communications, 1994, 12(5): 837-843.
  • 2Milewski A. Periodic sequences with optimal properties for channel estimation and fast start-up equalization[J]. IBM Journal of Research and Development, 1983, 27(5): 426-431.
  • 3Levenon N and Freedman A. Periodic ambiguity function of CW signals with perfect periodic autocorrelation[J]. IEEE Transactions on Aerospace and Electronic Systems, 1992, 28(2): 387-395.
  • 4Chung J H, Han Y K, and Yang K. New quaternary sequences with even period and three-valued autocorrelation [J]. IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 2010, E93-A(1): 309-315.
  • 5Zeng Fan-xin, Zeng Xiao-ping, Zhang Zhen-yu, et al.. A unified construction for yielding quaternary sequences with optimal periodic autocorrelation[J]. IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 2013, E96-A(7): 1593-1601.
  • 6Tang Xiao-hu and Ding Cuu-sheng. New classes of balanced quaternary and almost balanced binary sequences with optimal autocorrelation value[J]. IEEE Transactions on Information Theory, 2010, 56(12): 6398-6405.
  • 7Zeng Fan-xin, Zeng Xiao-ping, Zeng Xiao-yong, et al.. Several types of sequences with optimal autocorrelation properties[J]. IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 2013, E96-A(1): 367-372.
  • 8Zeng Fan-xin, Zeng Xiao-ping, Zhang Zhen-yu, et al.. Perfect 16-QAM sequences and arrays[J]. IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 2012, E95-A(10): 1740-1748.
  • 9Zeng Fan-xin, Zeng Xiao-ping, Zeng Xiao-yong, et al.. Perfect 8-QAM+ sequences[J]. IEEE Wireless Communcations Letters, 2012, 1(4): 388-391.
  • 10Hu W W, Wang S H, and Li C P. Gaussian integer sequences with ideal periodic autocorrelation functions[J]. IEEE Transactions on Signal Processing, 2012, 60(11): 6074-6079.

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