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- W2004269999 abstract "It is proved that for every integer $n=2^k-1$, with $kgeq5$, there exists a perfect code $C$ of length $n$, of rank$r=n-log(n+1)+2$ and with a trivial symmetry group. This result extends an earlier result by the authors that says that for any length$n=2^k-1$, with $kgeq5$, and any rank $r$, with $n-log(n+1)+3leq rleq n-1$ there exist perfect codes with a trivial symmetry group." @default.
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- W2004269999 date "2012-01-01" @default.
- W2004269999 modified "2023-10-01" @default.
- W2004269999 title "On the symmetry group of extended perfect binary codes of length $n+1$ and rank $n-log(n+1)+2$" @default.
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- W2004269999 doi "https://doi.org/10.3934/amc.2012.6.121" @default.
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