“…For example, in [15], the period of initial perfect sequences L were required to be L = Nq (2k + 1), which means that perfect sequences with prime lengths cannot satisfy the condition. Moreover, total number of the A-ZCZ sequence sets obtained by [11], [12], [14], [15] cannot exceed the period of the perfect sequences, which have been resolved in [16]. Based on interleaved technique and uncorrelated ZCZ sequence sets, uncorrelated A-ZCZ sequence sets can be generated by [13].…”
An asymmetric zero correlation zone (A-ZCZ) sequence set can be regarded as a special type of ZCZ sequence set, which consists of multiple sequence subsets. Each subset is a ZCZ sequence set, and have a common zero cross-correlation zone (ZCCZ) between sequences from different subsets. This paper supplements an existing construction of A-ZCZ sequence sets and further improves the research results. Besides, a new construction of A-ZCZ sequence sets is proposed by matrices transformation. The obtained sequence sets are optimal with respect to theoretical bound, and the parameters can be chosen more flexibly, such as the number of subsets and the lengths of ZCCZ between sequences from different subsets. Moreover, as the diversity of the orthogonal matrices and the flexibility of initial matrix, more A-ZCZ sequence sets can be obtained. The resultant sequence sets presented in this paper can be applied to multi-cell quasi-synchronous code-division multiple-access (QS-CDMA) systems, to eliminate the interference not only from the same cell but also from adjacent cells.
“…For example, in [15], the period of initial perfect sequences L were required to be L = Nq (2k + 1), which means that perfect sequences with prime lengths cannot satisfy the condition. Moreover, total number of the A-ZCZ sequence sets obtained by [11], [12], [14], [15] cannot exceed the period of the perfect sequences, which have been resolved in [16]. Based on interleaved technique and uncorrelated ZCZ sequence sets, uncorrelated A-ZCZ sequence sets can be generated by [13].…”
An asymmetric zero correlation zone (A-ZCZ) sequence set can be regarded as a special type of ZCZ sequence set, which consists of multiple sequence subsets. Each subset is a ZCZ sequence set, and have a common zero cross-correlation zone (ZCCZ) between sequences from different subsets. This paper supplements an existing construction of A-ZCZ sequence sets and further improves the research results. Besides, a new construction of A-ZCZ sequence sets is proposed by matrices transformation. The obtained sequence sets are optimal with respect to theoretical bound, and the parameters can be chosen more flexibly, such as the number of subsets and the lengths of ZCCZ between sequences from different subsets. Moreover, as the diversity of the orthogonal matrices and the flexibility of initial matrix, more A-ZCZ sequence sets can be obtained. The resultant sequence sets presented in this paper can be applied to multi-cell quasi-synchronous code-division multiple-access (QS-CDMA) systems, to eliminate the interference not only from the same cell but also from adjacent cells.
“…Tang et al proposed several types of binary A-ZCZ sequence sets [18], [20], and Hayashi et al proposed several types of binary and ternary A-ZCZ sequence sets [17], [22], [23], [25], [28], In addition, Hayashi et al proposed a method for constructing A-ZCZ sequence sets that can be regarded as optimal ZCZ sequence sets [26]. Zhang et al proposed complementary A-ZCZ sequence sets [21].…”
The present paper proposes a new method for constructing polyphase asymmetric zerocorrelation zone (A-ZCZ) sequence sets using discrete Fourier transform (DFT) matrices and orthogonal codes. The proposed method can generate A-ZCZ sequence sets that cannot be obtained using known methods. The newly obtained A-ZCZ sequence sets include optimal ZCZ sequence sets. In addition, two arbitrary sequences that belong to different sequence subsets become uncorrelated sequences. The proposed method is expected to be usefu1 for reducing or avoiding inter-cell interference from adjacent cells in approximately synchronized code-division multiple-access (AS-CDMA) systems.
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