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Generalized methods to construct low-hit-zone frequency-hopping sequence sets and optimal constructions

机译:构造低冲击区跳频序列集的通用方法和最佳构造

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In a quasi-synchronous frequency-hopping multiple-access system, relative time delay between different users within a zone around the origin can be allowed. Therefore, frequency-hopping sequence (FHS) sets with low-hit-zone (LHZ) have attracted great interest of many related scholars. Moreover, on account of the limited synchronous time or hardware complexity, the periodic partial Hamming correlation (PPHC) plays a major role in determining the synchronization performance. In this paper, we first present three new generalized methods to construct LHZ-FHS sets via Cartesian product. Meanwhile, we pay our attention to the maximum periodic Hamming correlation (PHC) of the constructed LHZ-FHS sets in the first generalized method, and to the maximum PPHC of the constructed LHZ-FHS sets in the rest generalized methods. In addition, we also introduce five new classes of optimal LHZ-FHS sets based on these three generalized methods.
机译:在准同步跳频多址系统中,可以允许在源周围区域内不同用户之间的相对时间延迟。因此,带有低重击区(LHZ)的跳频序列(FHS)集引起了许多相关学者的极大兴趣。此外,由于有限的同步时间或硬件复杂性,周期性部分汉明相关性(PPHC)在确定同步性能方面起着重要作用。在本文中,我们首先提出了三种新的通过笛卡尔积构造LHZ-FHS集的广义方法。同时,我们关注第一种广义方法中构造的LHZ-FHS集的最大周期性汉明相关性(PHC),而关注其余广义方法中构造的LHZ-FHS集的最大周期性汉明相关性。此外,我们还基于这三种广义方法介绍了五种新的最优LHZ-FHS集。

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