DocumentCode
886912
Title
Almost perfect autocorrelation sequences
Author
Wolfmann, Jacques
Author_Institution
G.E.C.T., Toulon Univ., La Garde, France
Volume
38
Issue
4
fYear
1992
fDate
7/1/1992 12:00:00 AM
Firstpage
1412
Lastpage
1418
Abstract
Almost perfect autocorrelation sequences are defined as complex periodic sequences such that all the out-of-phase autocorrelation coefficients are zero except one. The study is restricted to (-1,+1)-sequences. In this case, such sequences exist only if the period n is a multiple of 4. After setting up theoretical results, several sequences are constructed for every period n multiple of 4 in the range 8⩽n ⩽100 except for six special values
Keywords
binary sequences; correlation theory; almost perfect autocorrelation sequences; complex periodic sequences; out-of-phase autocorrelation coefficients; Autocorrelation; Galois fields; Hamming distance; Polynomials; Random sequences; Spread spectrum communication;
fLanguage
English
Journal_Title
Information Theory, IEEE Transactions on
Publisher
ieee
ISSN
0018-9448
Type
jour
DOI
10.1109/18.144729
Filename
144729
Link To Document