The automorphism group of a self-dual[72,36,16]code is not an elementary abelian group of order 8

Author:

Borello Martino

Publisher

Elsevier BV

Subject

Applied Mathematics,General Engineering,Algebra and Number Theory,Theoretical Computer Science

Reference9 articles.

1. On the classification of extremal [36,18,8] binary self-dual codes;Aguilar Melchor;IEEE Trans. Inform. Theory,2008

2. New 5-designs;Assmuss;J. Combin. Theory,1969

3. The automorphism group of a self-dual [72,36,16] binary code does not contain elements of order 6;Borello;IEEE Trans. Inform. Theory,2012

4. The automorphism group of a self-dual [72,36,16] code does not contain S3, A4 or D8;Borello;Adv. Math. Commun.,2013

5. The Magma algebra system I: The user language;Bosma;J. Symbol. Comput.,1997

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1. Involutory permutation automorphisms of binary linear codes;Journal of Algebra and Its Applications;2023-12-19

2. Some new results on the self-dual [120,60,24] code;Finite Fields and Their Applications;2018-03

3. Group rings, G-codes and constructions of self-dual and formally self-dual codes;Designs, Codes and Cryptography;2017-11-15

4. On involutions in extremal self-dual codes and the dual distance of semi self-dual codes;Finite Fields and Their Applications;2015-05

5. On automorphism groups of binary linear codes;Topics in Finite Fields;2015

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