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math.COOct 31, 2012
1
citations (OpenAlex)
authors
  • George K. Guskov
  • Ivan Yu. Mogilnykh
  • Faina I. Solov'eva
arXiv abstractPDF
paper

Ranks of propelinear perfect binary codes

arXiv:1210.8253

Abstract

It is proven that for any numbers n=2^m-1, m >= 4 and r, such that n - log(n+1)<= r <= n excluding n = r = 63, n = 127, r in {126,127} and n = r = 2047 there exists a propelinear perfect binary code of length n and rank r.

References in corpus (1)

  • Properties of perfect transitive binary codes of length 15 and extended perfect transitive binary codes of length 16
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