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Constructions of codes with covering radius 2

2005
Constructions of nonbinary linear codes with covering radius R = 2 are considered. Infinite families of linear q-ary codes with R = 2, q ≥ 4, and a table of quaternary linear codes with R = 2, redundancy r ≤ 20, are given.
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On the covering radius of R(1, m) in R(3, m)

IEEE Transactions on Information Theory, 1996
Xiang-Dong Hou
exaly  

The covering radius of the Reed–Muller code RM(2,7) is 40

Discrete Mathematics, 2019
Qichun Wang
exaly  

The covering radius of PGL2(q)

Discrete Mathematics, 2017
Binzhou Xia
exaly  

Divisibility properties for covering radius of certain cyclic codes

IEEE Transactions on Information Theory, 2003
O Moreno
exaly  

On the covering radius of Z/sub 4/-codes and their lattices

IEEE Transactions on Information Theory, 1999
Patrick Sole
exaly  

On the covering radius of binary codes (Corresp.)

IEEE Transactions on Information Theory, 1978
T Klove
exaly  

Several new lower bounds on the size of codes with covering radius one

IEEE Transactions on Information Theory, 1998
S Litsyn
exaly  

Linear codes with covering radius R=2, 3 and codimension tR

IEEE Transactions on Information Theory, 2001
Alexander A Davydov, P R J Ostergard
exaly  

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