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A kind of disjoint cyclic perfect mendelsohn difference family and its applications in strictly optimal FHSs

机译:一种不相交的周期完美Mendelsohn差分族及其在严格最优FHS中的应用。

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摘要

In this paper, we propose a direct construction of disjoint cyclic perfect Mendelsohn difference family (CP-MDF) from Zeng-Cai-Tang-Yang cyclotomy. As we all know, strictly optimal frequency-hopping sequences (FHSs) are a kind of optimal FHSs which has optimal Hamming auto-correlation for any correlation window. As an application of our disjoint CPMDFs, we present more flexible combinatorial constructions of strictly optimal FHSs, which can produce new strictly optimal FHSs.
机译:在本文中,我们提出了从曾蔡-唐-杨截断术中直接构造不相交的循环孟德尔松差分族(CP-MDF)的方法。众所周知,严格地最佳跳频序列(FHS)是一种对于任何相关窗口都具有最佳汉明自相关的最佳FHS。作为我们不相交的CPMDF的应用,我们提出了更加严格的最佳FHS的更灵活的组合结构,可以生成新的严格最佳的FHS。

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