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=2/sup m/-1, m=nk, such that N=2/sup n/-1 and T=M/N are relatively prime. Width analyses show that a N/spl times/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, /spl sigma/ and /spl gamma/, which represent primitive connections and initial loadings of the shift registers, respectively.
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