New Family of Binary Sequences with Low Correlation
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概要
- 論文の詳細を見る
In this paper, a new family of binary sequences of period 2n-1 with low correlation is proposed for integer n=em and even m. The new family has family size 2n+1 and maximum nontrivial correlation 2n+e/2+1 and 2n+e-1/2+1 for even and odd e respectively. Especially, for n=2m and 3m, we obtain a new family of binary sequences with maximum nontrivial correlation 2n/2+1+1, and the obtained family is one of the binary families with best correlation among the known families with family size no less than their period 2n-1 for even n. Moreover, the correlation distribution of the new family is also determined.
- （社）電子情報通信学会の論文
- 2008-01-01
著者
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ZENG Xiangyong
Faculty of Mathematics and Computer Science, Hubei University
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HU Lei
State Key Laboratory of Information Security (Graduate School of Chinese Academy of Sciences)
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Hu Lei
State Key Laboratory Of Information Security Graduate University Of Chinese Academy Of Sciences
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Zeng Xiangyong
Faculty Of Mathematics And Computer Science Hubei University
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JIANG Wenfeng
State Key Laboratory of Information Security, Graduate University of Chinese Academy of Sciences
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Jiang Wenfeng
State Key Laboratory Of Information Security Graduate University Of Chinese Academy Of Sciences
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Hu Lei
State Key Lab. Of Information Security Graduate School Of Chinese Acad. Of Sciences
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Zeng Xiangyong
Fac. Of Mathematics And Computer Sci. Hubei Univ.
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