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Balanced nonbinary sequences with good periodic correlation properties obtained from modified Kumar-Moreno sequences

机译:从改良的Kumar-Moreno序列获得的具有良好周期性相关特性的平衡非二元序列

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Kumar and Moreno (see ibid., vol.37, no.3, p.603, 1991) presented a new family of nonbinary sequences which has not only good periodic correlation properties but also the largest family size. First, the unbalanced properties for Kumar-Moreno sequences are pointed out. Second, a new family of balanced nonbinary sequences obtained from modified Kumar-Moreno sequences is proposed, and it is shown that the new family has the same optimal periodic nontrivial correlation as the family of Kumar-Moreno sequences and consists of the balanced nonbinary sequences. It is also shown that the cost of making sequences balanced is a decrease of the family size in addition to the condition that n is an even number. In particular, let the length of Kumar-Moreno sequences and the new sequences be the same and equal to p/sup n/-1 with n even, then the family size of the new sequences is p/sup n/2/ which is much smaller than p/sup n/, that of Kumar-Moreno sequences.
机译:Kumar和Moreno(同上,第37卷,第3期,第603页,1991年)提出了一个新的非二元序列家族,它不仅具有良好的周期性相关特性,而且具有最大的家族大小。首先,指出了库马尔-莫雷诺序列的不平衡性质。其次,提出了从修饰的Kumar-Moreno序列获得的新的平衡非二元序列族,并且表明该新族与Kumar-Moreno序列的族具有相同的最佳周期性非平凡相关性,并且由平衡的非二元序列组成。还显示出使序列平衡的成本除了n是偶数的条件之外,还减少了族的大小。特别是,让Kumar-Moreno序列和新序列的长度相同,并且等于p / sup n / -1且n为偶数,则新序列的族大小为p / sup n / 2 /,即远小于Kumar-Moreno序列的p / sup n /。

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