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Sequence Sets Having Wide Inter-Subset Zero-Correlation Zone and Its Applications to Instrumentation

机译:序列集具有宽的子集零相关区域及其对仪器的应用

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The present paper introduces the construction of a class of sequence sets with zero-correlation zones called zero-correlation zone sequence sets. The proposed zero-correlation zone sequence set can be constructed if there exist positive integers (T, L_b, N_d) and a non-negative integer m ≥ 0, S = ±1 that satisfy the criterion L_p = (Z + 1)N_d = (TL_b - S + Λ)N_d for the length L_p of the given perfect sequence p and there exists a Hadamard matrix of order (Z+1)m+L_b. The proposed sequence set has N_d subsets. The correlation function of the sequences of a pair of different subsets referred to as the inter-subset correlation function, has a zero-correlation zone with a width that is approximately (Λ+1) times that of the correlation function of the sequences of the same subset (intra-subset correlation function). This wider inter-subset zero-correlation enables the improvement in performance of applications of the proposed sequence set. The proposed scheme can improve radars using the zero-correlation property of the sequence set.
机译:本文介绍了一类序列集的构造,其中零相关区域称为零相关区序列集。如果存在阳性整数(t,l_b,n_d)和满足标准L_P =(z + 1)n_d =的非负整数M≥0,s =±1,则可以构建所提出的零相关区域序列集。 (TL_B - S +λ)N_D对于给定的完美序列P的长度L_P,并且存在秩序(Z + 1)M + L_B的Hadamard矩阵。所提出的序列集具有N_D子集。一对不同子集的序列的相关函数称为子集间相关函数的序列,具有宽度的零相关区域,其宽度约为(λ+ 1)倍的序列的相关函数的序列相同的子集(子集内关联函数)。该更宽的子集零相关性能够改善所提出的序列集的应用性能。所提出的方案可以使用序列集的零相关性能改善雷达。

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