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Communications in Algebra Volume 35, 2007 - Issue 10
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Original Articles

Distance Enumerators for Permutation Groups

Robert F. Bailey School of Mathematical Sciences, Queen Mary, University of London, London, UKCorrespondence[email protected]
&
Jonathan P. Dixon School of Mathematical Sciences, Queen Mary, University of London, London, UK
Pages 3045-3051 | Received 22 Mar 2006, Published online: 25 Sep 2007

REFERENCES

  • Bailey , R. F. ( 2006 ). Uncoverings-by-bases for base-transitive permutation groups . Des. Codes Cryptogr. 41 : 153 – 176 .
  • Bailey , R. F. , Prellberg , T. Decoding generalised hyperoctahedral groups and asymptotic analysis of correctible error patterns . In preparation .
  • Blake , I. F. , Cohen , G. , Deza , M. ( 1979 ). Coding with permutations . Information and Control 43 : 1 – 19 .
  • Cameron , P. J. ( 1994 ). Combinatorics: Topics, Techniques, Algorithms . Cambridge : Cambridge University Press .
  • Cameron , P. J. ( 1999 ). Permutation Groups . London Mathematical Society Student Texts 45 . Cambridge : Cambridge University Press .
  • Cameron , P. J. , Gewurz , D. A. , Merola , F. ( 2007 ). Product action . Discrete Math. (in press), DOI:10.1016/j.disc.2006.11.054 .
  • Cameron , P. J. , van Lint , J. H. ( 1991 ). Designs, Graphs, Codes and Their Links . London Mathematical Society Student Texts 22 . Cambridge : Cambridge University Press .
  • The GAP Group . ( 2004 ). GAP – Groups, Algorithms, and Programming, Version 4.4 ; (http://www.gap-system.org) .
  • Communicated by H. D. Macpherson.

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