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Low-Hit-Zone Frequency-Hopping Sequence Sets with New Parameters

机译:具有新参数的低击区跳频序列集

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In quasi-synchronous frequency-hopping multiple-access systems, low-hit-zone frequency-hopping sequence (LHZ-FHS) sets are commonly employed to minimize multiple-access interferences. In this paper, we present (near-)optimal LHZ-FHS sets with new parameters. We first analyze the Hamming correlation of frequency-hopping sequences (FHSs) constructed by the Cartesian product. We then present a new optimal LHZ-FHS set with respect to the Peng-Fan-Lee bound, which is obtained from the Cartesian product of two one-coincidence FHS sets. We also construct a near-optimal LHZ-FHS set from Kumar's FHS set.
机译:在准同步跳频多址系统中,通常使用低冲击区跳频序列(LHZ-FHS)集来最大程度地减少多址干扰。在本文中,我们提出了具有新参数的(近)最优LHZ-FHS集。我们首先分析由笛卡尔积构建的跳频序列(FHS)的汉明相关性。然后,我们针对Peng-Fan-Lee边界提出了一个新的最佳LHZ-FHS集合,该集合是从两个单重FHS集的笛卡尔积获得的。我们还从库玛(Kumar)的FHS集构建了一个近乎最佳的LHZ-FHS集。

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