Optimal biphase sequences with large linear complexity derived from sequences over Z4
New families of biphase sequences of size 2T-1 + I, r being a positive integer, are derived from families of in- terleaved maximal-length sequences over 24 of period 2(Zr - 1). These sequences have applications in code-division spread- spectrum multiuser communication systems. The families s...
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| Main Authors: | , |
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| Format: | Article |
| Language: | English |
| Published: |
Institute of Electrical and Electronics Engineers Inc.
1996
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| Subjects: | |
| Online Access: | http://irep.iium.edu.my/14202/1/Optimal_Biphase_Sequences_with_Large_Linear_Complexity_Derived_from_Sequences_over_Z4.pdf http://irep.iium.edu.my/14202/ http://ieeexplore.ieee.org/xpl/articleDetails.jsp?arnumber=481790&sortType%3Dasc_p_Sequence%26filter%3DAND%28p_IS_Number%3A10301%29%26pageNumber%3D2 |
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| Summary: | New families of biphase sequences of size 2T-1 + I,
r being a positive integer, are derived from families of in-
terleaved maximal-length sequences over 24 of period 2(Zr -
1). These sequences have applications in code-division spread-
spectrum multiuser communication systems. The families satisfy
Sidelnikov bound with equality on Omax, which denotes the
maximum magnitude of the periodic crosscorreslation and out-of-
phase antocorrelatiou values. One of the families satisfies Welch
bound on Om,, with equality. The linear complexity and the
period of all sequences are equal to T(T + 3)/2 and 2(2' - l),
respectively, with an exception of the single m-sequence which
has linear complexity r and period 2' - 1. Sequence imbalance
and correlation distributions are also computed. |
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