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Statistical properties of half-l-sequences

机译:半序列的统计性质

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We study statistical properties of N-ary FCSR sequences with odd prime connection integer q and least period (q-1)/2, which are called half-l-sequences. More precisely, for any N > 1 our first aim is to give upper bounds on the number of occurrences of two symbols with a fixed distance between them and the number of occurrences of three consecutive symbols using certain character sums. Our second aim is to give a bound on the autocorrelation of half-l-sequences for N = 2. Finally, we give bounds on the number of occurrences of two symbols with a fixed distance between them in an l-sequence and obtain conditions on the connection integer that guarantee the distribution is highly uniform.
机译:我们研究具有奇数素数连接整数q和最小周期(q-1)/ 2的N元FCSR序列的统计特性,这些序列称为半l序列。更准确地说,对于任何N> 1,我们的首要目标是使用某些字符总和为两个符号之间出现固定距离的出现次数上限和三个连续符号出现的次数上限。我们的第二个目的是给N = 2的半l序列自相关定界。最后,我们给两个符号在l序列中具有固定距离的出现次数定界,并获得条件。保证分布高度均匀的连接整数。

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