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On Binary Sequence Pairs with Two-Level Periodic Autocorrelation Function

机译:具有二阶周期自相关函数的二元序列对

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摘要

Binary sequence pairs as a class of mismatched filtering of binary sequences can be applied in radar, sonar, and spread spectrum communication system. Binary sequence pairs with two-level periodic autocorrelation function (BSPT) are considered as the extension of usual binary sequences with two-level periodic autocorrelation function. Each of BSPT consists of two binary sequences of which all out-phase periodic crosscorrelation functions, also called periodic autocorrelation functions of sequence pairs, are the same constant. BSPT have an equivalent relationship with difference set pairs (DSP), a new concept of combinatorial mathematics, which means that difference set pairs can be used to research BSPT as a kind of important tool. Based on the equivalent relationship between BSPT and DSP, several families of BSPT including perfect binary sequence pairs are constructed by recursively constructing DSP on the integer ring. The discrete Fourier transform spectrum property of BSPT reveals a necessary condition of BSPT. By interleaving perfect binary sequence pairs and Hadamard matrix, a new family of binary sequence pairs with zero correlation zone used in quasi-synchronous code multiple division address is constructed, which is close to the upper theoretical bound with sequence length increasing.
机译:二进制序列对作为一类二进制序列的不匹配滤波可以应用于雷达,声纳和扩频通信系统中。具有二级周期性自相关函数(BSPT)的二进制序列对被视为具有二级周期性自相关函数的常用二进制序列的扩展。每个BSPT都由两个二进制序列组成,其中所有异相周期互相关函数(也称为序列对的周期自相关函数)具有相同的常数。 BSPT与组合数学的新概念差集对(DSP)具有等效关系,这意味着差集对可以作为一种重要的工具用于研究BSPT。基于BSPT与DSP之间的等效关系,通过在整数环上递归构造DSP,构造了包括完美二进制序列对的BSPT多个系列。 BSPT的离散傅里叶变换频谱特性揭示了BSPT的必要条件。通过交织完美的二进制序列对和Hadamard矩阵,构造了一个新的准相关码多除法地址中具有零相关区的二进制序列对家族,该序列接近理论上的上限,随着序列长度的增加。

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