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:	Udaya, Paramapalli, Siddiqi, Mohammad Umar
Format:	Article
Language:	English
Published:	Institute of Electrical and Electronics Engineers Inc. 1996
Subjects:	TK5101 Telecommunication. Including telegraphy, radio, radar, television
Online Access:	http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/1/Optimal_Biphase_Sequences_with_Large_Linear_Complexity_Derived_from_Sequences_over_Z4.pdf

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spelling	iium-142022013-07-22T02:51:28Z http://irep.iium.edu.my/14202/ Optimal biphase sequences with large linear complexity derived from sequences over Z4 Udaya, Paramapalli Siddiqi, Mohammad Umar TK5101 Telecommunication. Including telegraphy, radio, radar, television 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. Institute of Electrical and Electronics Engineers Inc. 1996 Article PeerReviewed application/pdf en http://irep.iium.edu.my/14202/1/Optimal_Biphase_Sequences_with_Large_Linear_Complexity_Derived_from_Sequences_over_Z4.pdf Udaya, Paramapalli and Siddiqi, Mohammad Umar (1996) Optimal biphase sequences with large linear complexity derived from sequences over Z4. IEEE Transactions on Information Theory, 42 (1). pp. 206-216. ISSN 0018-9448 http://ieeexplore.ieee.org/xpl/articleDetails.jsp?arnumber=481790&sortType%3Dasc_p_Sequence%26filter%3DAND%28p_IS_Number%3A10301%29%26pageNumber%3D2 10.1109/18.481790
repository_type	Digital Repository
institution_category	Local University
institution	International Islamic University Malaysia
building	IIUM Repository
collection	Online Access
language	English
topic	TK5101 Telecommunication. Including telegraphy, radio, radar, television
spellingShingle	TK5101 Telecommunication. Including telegraphy, radio, radar, television Udaya, Paramapalli Siddiqi, Mohammad Umar Optimal biphase sequences with large linear complexity derived from sequences over Z4
description	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.
format	Article
author	Udaya, Paramapalli Siddiqi, Mohammad Umar
author_facet	Udaya, Paramapalli Siddiqi, Mohammad Umar
author_sort	Udaya, Paramapalli
title	Optimal biphase sequences with large linear complexity derived from sequences over Z4
title_short	Optimal biphase sequences with large linear complexity derived from sequences over Z4
title_full	Optimal biphase sequences with large linear complexity derived from sequences over Z4
title_fullStr	Optimal biphase sequences with large linear complexity derived from sequences over Z4
title_full_unstemmed	Optimal biphase sequences with large linear complexity derived from sequences over Z4
title_sort	optimal biphase sequences with large linear complexity derived from sequences over z4
publisher	Institute of Electrical and Electronics Engineers Inc.
publishDate	1996
url	http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/ http://irep.iium.edu.my/14202/1/Optimal_Biphase_Sequences_with_Large_Linear_Complexity_Derived_from_Sequences_over_Z4.pdf
first_indexed	2023-09-18T20:23:23Z
last_indexed	2023-09-18T20:23:23Z
_version_	1777408255923847168

Optimal biphase sequences with large linear complexity derived from sequences over Z4

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