LIU Kai, CHEN Pan-pan. Construction of Optimal and Almost Optimal Gaussian Integer Sequence Sets with Zero Correlation Zone[J]. Acta Electronica Sinica, 2018, 46(3): 755-760.
DOI:
LIU Kai, CHEN Pan-pan. Construction of Optimal and Almost Optimal Gaussian Integer Sequence Sets with Zero Correlation Zone[J]. Acta Electronica Sinica, 2018, 46(3): 755-760. DOI: 10.3969/j.issn.0372-2112.2018.03.034.
Construction of Optimal and Almost Optimal Gaussian Integer Sequence Sets with Zero Correlation Zone
In quasi-synchronous code-division multiple-access (QS-CDMA) system
Gaussian integer sequences with zero correlation zone (ZCZ) used as address sequences can not only suppress the multiple access interference (MAI) and the multipath interference (MPI)
but also possess higher spectrum efficiency and transmission bit rate. However
the construction of the sequences is limited at present. In order to solve the problem
this paper presents a method of constructing Gaussian integer sequence sets with ZCZ and perfect Gaussian integer sequences by filtering operation. Based on perfect sequences and periodic sequence sets with ZCZ
the optimal or almost optimal Gaussian integer ZCZ sequence sets can be obtained. Meanwhile
based on perfect sequences
a class of perfect Gaussian integer sequences with odd or even period is constructed. The achieved results of this paper provide more address selection space for high-speed QS-CDMA system.