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Optimum complementary sets and quadriphase sequences derived fromq-ary m-sequences

机译:最佳互补集和四相序列从q元m序列

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Sequences with perfect correlation properties (i.e., vanishingsidelobes of their autocorrelation function) are applied in navigationalsystems, in synchronization, and for system measurement andidentification. Since only one periodic perfect binary sequence (lengthN=4) is known, on the one hand polyphase sequences with a larger phasealphabet, especially quadriphase sequences, and on the other handso-called complementary sets of sequences have been applied (Golay1961). Pairs of sequences are called aperiodic or periodic complementarysets (ACS or PCS) if the sum of their aperiodic or periodic respectivelyautocorrelation functions is a delta function. Complementary pairs ofbinary sequences cannot exist for all lengths. Therefore, sets ofternary sequences with the elements -1, 0 and 1 have been investigated.Since for technical reasons the number of zero-elements should be assmall as possible, ternary complementary sets are called optimum if noset with a smaller number of zero-elements exists. Ternary aperiodiccomplementary sets have been investigated in Garvish and Lempel (1994).In this paper, the construction of new optimum PCS and almost perfectquadriphase sequences is described
机译:具有完美相关属性的序列(即消失 它们的自相关函数的旁瓣)在导航中应用 同步,用于系统测量的系统和 鉴别。由于只有一个周期完美的二进制序列(长度 N = 4),一方面,具有较大相位的多相序列 字母,尤其是四相序列,另一方面 所谓的互补序列集已被应用(Golay 1961年)。序列对称为非周期性或周期性互补 分别设置(ACS或PCS)非周期性或周期性的总和 自相关函数是一个增量函数。互补对 二进制序列不可能存在所有长度。因此,套 已经研究了元素-1、0和1的三元序列。 由于出于技术原因,零元素的数量应为 尽可能小,如果没有,则将三元互补集称为最优 设置的零元素数量较少。三元非周期性 补充集已经在Garvish和Lempel(1994)中进行了研究。 在本文中,新的最优PCS的构建几乎是完美的 描述了四相序列

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