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On Sequences with Zero Autocorrelation and Orthogonal Designs

机译:关于零自相关和正交设计的序列

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摘要

We propose some methods for multiplying the length and type of sequences with elements on a set of commuting variables which have zero non-periodic autocorrelation function. We use base sequences of lengths n + 1, n + 1, n, n in order to construct four directed sequences of lengths n + 1, n + 1, n,n and type (2n + 1, 2n + 1) with zero NPAF as well as normal sequences of length n in order to construct four directed sequences of length 2n and type (2n, 2n, 2n, 2n) with zero NPAF. We construct two and four directed sequences with zero PAF of length 34 and type (34, 34), and (34, 34, 34, 34), respectively, as well as four directed sequences with zero NPAF of lengths 34, 34, 33, 33 and type (67,67). We also indicate that from m directed sequences of lengths n(1), n(2),..., n(m), which consist of t variables, we obtain k.m directed sequences of lengths n(1), n(2),..., n(m) (k sequences will be of lengths n(i), i = 1, 2,..., m) which consist of k.t variables for k = 1, 2,.... The above methods lead to the construction of many new orthogonal designs. (C) 2001 Academic Press.
机译:我们提出了一些将序列的长度和类型与一组换向变量上的元素相乘的方法,这些变量具有零个非周期自相关函数。我们使用长度为n + 1,n + 1,n,n的基本序列来构造四个长度为n + 1,n + 1,n,n的有向序列,并且类型(2n + 1,2n + 1)为零NPAF以及长度为n的正常序列,以构建四个长度为2n且类型为(2n,2n,2n,2n)且具有零NPAF的有向序列。我们分别构建长度为34且类型为(34、34)和(34、34、34、34)的两个和四个具有零PAF的有向序列,以及长度为34、34、33的四个具有零NPAF的有向序列,33并键入(67,67)。我们还指出,从m个长度为n(1),n(2),...,n(m)的有向序列(由t个变量组成),我们可以获得km长度为n(1),n(2)的有向序列),...,n(m)(k个序列的长度为n(i),i = 1,2,...,m),其中包含k = 1,2,...的kt变量。上述方法导致许多新的正交设计的构建。 (C)2001学术出版社。

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    Georgiou, S; Koukouvinos, C;

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  • 年度 2001
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