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math.COMay 12, 2016
24
citations (OpenAlex)
authors
  • Michael Kiermaier
  • Sascha Kurz
  • Alfred Wassermann
institutions
  • University of Bayreuth
arXiv abstractPDF
paper

The order of the automorphism group of a binary q-analog of the Fano plane is at most two

arXiv:1605.03853 · doi:10.1007/s10623-017-0360-6

Abstract

It is shown that the automorphism group of a binary q-analog of the Fano plane is either trivial or of order 2.

10 pages

References in corpus (1)

  • On the automorphism group of a binary q-analog of the Fano plane

Cited by in corpus (10)

  • Tables of subspace codes
  • Asymptotic bounds for the sizes of constant dimension codes and an improved lower bound
  • Subspace Packings -- Constructions and Bounds
  • Some new Steiner designs S(2,6,91)
  • Constructions of new matroids and designs over GF(q)
  • A subspace code of size 333 in the setting of a binary q-analog of the Fano plane
  • On α-points of q-analogs of the Fano plane
  • Generalized vector space partitions
  • Cayley algebras give rise to q-Fano planes over certain infinite fields and q-covering designs over others
  • New and Updated Semidefinite Programming Bounds for Subspace Codes
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