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Two-Dimensional Golay Complementary Array Pairs/Sets With Bounded Row and Column Sequence PAPRs
DOI:10.1109/TCOMM.2022.3166903.png)
摘要
En 中文
The one-dimensional (1-D) Golay complementary set (GCS) has many well-known properties and has been widely employed in communications engineering. The concept of 1-D GCS can be extended to the two-dimensional (2-D) Golay complementary array set (GCAS) where the 2-D aperiodic autocorrelations of constituent arrays sum to zero except for the 2-D zero shift. The 2-D GCAS includes the 2-D Golay complementary array pair (GCAP) as a special case when the set size is 2. In this paper, 2-D generalized Boolean functions are introduced and constructions of 2-D GCAPs, 2-D GCASs, and 2-D Golay complementary array mates based on generalized Boolean functions are proposed. Explicit expressions of 2-D Boolean functions for 2-D GCAPs and 2-D GCASs are given. Therefore, they are all direct constructions without the aid of other existing 1-D or 2-D sequences. Moreover, the peak-to-average power ratio (PAPR) properties of the column sequences and row sequences of the constructed 2-D GCAPs and 2-D GCASs are investigated and the PAPRs are proved to be upper bounded.
Keyword:
Peak to average power ratio
Boolean functions
Two dimensional displays
Autocorrelation
Multicarrier code division multiple access
Upper bound
Synchronization
Golay complementary pair (GCP)
Golay complementary array pair (GCAP)
Golay complementary array mate
Golay complementary array set (GCAS)
peak-to-average power ratio (PAPR)
期刊
IF:
8.3
论文数:
1.2W
被引数:
3.6W
机构
引用论文
A Novel Construction of Two-Dimensional Z-Complementary Array Pairs With Large Zero Correlation Zone具有大零相关区的二维Z互补阵列对的新构造
A Novel Construction of Z-Complementary Pairs Based on Generalized Boolean Functions基于广义布尔函数的Z-互补对的新构造
Optimal Z-Complementary Sequence Sets With Good Peak-to-Average Power-Ratio Property具有良好峰均功率比特性的最优Z互补序列集

