Constructions for almost perfect binary sequence pairs with even length
被引:0
作者:
PENG Xiuping
论文数: 0引用数: 0
h-index: 0
机构:
School of Information Science and Engineering, Yanshan University
Hebei Key Laboratory of Information Transmission and Signal Processing, Yanshan UniversitySchool of Information Science and Engineering, Yanshan University
PENG Xiuping
[1
,2
]
LIN Hongbin
论文数: 0引用数: 0
h-index: 0
机构:
School of Electrical Engineering, Yanshan UniversitySchool of Information Science and Engineering, Yanshan University
LIN Hongbin
[3
]
REN Jiadong
论文数: 0引用数: 0
h-index: 0
机构:
School of Information Science and Engineering, Yanshan UniversitySchool of Information Science and Engineering, Yanshan University
REN Jiadong
[1
]
CHEN Xiaoyu
论文数: 0引用数: 0
h-index: 0
机构:
School of Information Science and Engineering, Yanshan University
Hebei Key Laboratory of Information Transmission and Signal Processing, Yanshan UniversitySchool of Information Science and Engineering, Yanshan University
CHEN Xiaoyu
[1
,2
]
机构:
[1] School of Information Science and Engineering, Yanshan University
[2] Hebei Key Laboratory of Information Transmission and Signal Processing, Yanshan University
[3] School of Electrical Engineering, Yanshan University
sequence design;
divisible difference set pair(DDSP);
binary sequence pair;
almost perfect;
D O I:
暂无
中图分类号:
TN911 [通信理论];
学科分类号:
081002 ;
摘要:
The concept of the binary sequence pair is generalized from a single binary sequence. Binary sequence pairs are applied in many fields of radar, sonar or communication systems, in which signals with optimal periodic correlation are required. Several types of almost perfect binary sequence pairs of length T = 2q are constructed, where q is an odd number. These almost perfect binary sequence pairs are based on binary ideal sequence or binary ideal two-level correlation sequence pairs by using Chinese remainder theorem. For these almost perfect binary sequence pairs with good balanced property, their corresponding divisible difference set pairs(DDSPs) are also derived.
[2]
Almost perfect sequences based on cyclic difference sets[J]. Chen Gang & Zhao Zhengyu Ionosphere Lab, Wuhan Univ., Wuhan 430070, P. R. China. Journal of Systems Engineering and Electronics. 2007(01)
[2]
Almost perfect sequences based on cyclic difference sets[J]. Chen Gang & Zhao Zhengyu Ionosphere Lab, Wuhan Univ., Wuhan 430070, P. R. China. Journal of Systems Engineering and Electronics. 2007(01)