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Optimal sequence sets meeting Welch's lower bound

机译:满足韦尔奇下界的最佳序列集

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Welch's lower bounds on total periodic and odd correlation energyof an equi-energy set of sequences are presented. It is shown that bothbounds are simultaneously achieved precisely when the sequence set formsan aperiodic complementary sequence set, which has been extensivelystudied and is of independent interests. Then a lower bound closelyrelated to an approximate SNR formula of Pursley (1977) for asynchronousDS/SSMA is derived. Our results are an extension of the works of Masseyand Mittelholzer (see Sequences II: Methods in Communication, Security,and Computer Science, R. Capocelli, et al., Eds. New York:Springer-Verlag, 1993) for synchronous DS/SSMA
机译:韦尔奇的总周期性和奇相关能量的下界 给出了等能量序列的集合。结果表明,两者 当序列集形成时,可以同时精确地达到界限 非周期性互补序列集 学习并具有独立利益。然后下界紧 与Pursley(1977)的异步近似SNR公式有关 导出DS / SSMA。我们的结果是梅西作品的延伸 和Mittelholzer(请参阅序列II:通信,安全性中的方法, 和计算机科学,R。Capocelli等,编辑。纽约: Springer-Verlag,1993年),用于同步DS / SSMA

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