Nonlinear orthogonal spreading sequence design for third generation DS-CDMA systems
- 1 April 2002
- journal article
- Published by Institution of Engineering and Technology (IET) in IEE Proceedings - Communications
- Vol. 149 (2) , 105-110
- https://doi.org/10.1049/ip-com:20020287
Abstract
Binary sequences with ideal autocorrelation can be defined as the incidence functions for Hadamard difference sets. The authors consider a length of the form M = 2m−1, m = nk, such that N = 2n−1 and T = M/N are relatively prime. Width analyses show that a N×T generating array can be formed with shifted (and decimated) versions of subsequences of length N as its columns except for zero column(s), to generate a Hadamard difference set sequence. The subsequences can be generated by utilising a general model for shift register sequence generators associated with shift sequences, σ and γ, which represent primitive connections and initial loadings of the shift registers, respectively.Keywords
This publication has 7 references indexed in Scilit:
- Binary pseudorandom sequences of period 2/sup n/-1 with ideal autocorrelationIEEE Transactions on Information Theory, 1998
- Spreading codes for direct sequence CDMA and wideband CDMA cellular networksIEEE Communications Magazine, 1998
- Tree-structured generation of orthogonal spreadingcodes with different lengths for forward link of DS-CDMA mobile radioElectronics Letters, 1997
- Crosscorrelation of M-sequences and GMW-sequences with the same primitive polynomialDiscrete Applied Mathematics, 1985
- GMW sequences (Corresp.)IEEE Transactions on Information Theory, 1984
- An analysis of the structure and complexity of nonlinear binary sequence generatorsIEEE Transactions on Information Theory, 1976
- Cyclic Difference SetsLecture Notes in Mathematics, 1971