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- W1605281106 abstract "In this paper, for an odd prime p and i=0,1, we investigate the cross-correlation between two decimated sequences, s(2t+i) and s(dt), where s(t) is a p-ary m-sequence of period pn-1. Here we consider two cases of ${d}$, ${d=frac{(p^m +1)^2}{2} }$ with ${n=2m}$, ${p^m equiv 1 pmod{4}}$ and ${d=frac{(p^m +1)^2}{p^e + 1}}$ with n=2m and odd m/e. The value distribution of the cross-correlation function for each case is completely determined. Also, by using these decimated sequences, two new p-ary sequence families of period ${frac{p^n -1}{2}}$ with good correlation property are constructed." @default.
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- W1605281106 date "2015-01-01" @default.
- W1605281106 modified "2023-09-29" @default.
- W1605281106 title "New <i>p</i>-ary Sequence Families of Period ${frac{p^n -1}{2}}$ with Good Correlation Property Using Two Decimated m-Sequences" @default.
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- W1605281106 doi "https://doi.org/10.1587/transcom.e98.b.1268" @default.
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