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On codes meeting the Griesmer bound

  • Published:2004-01 Issue:1-3 Volume:274 Page:289-297
  • ISSN:0012-365X
  • Container-title:Discrete Mathematics
  • language:en
  • Short-container-title:Discrete Mathematics

Author:

Klein Andreas

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference9 articles.

1. A bound for error correcting codes;Griesmer;IBM J. Res. Dev.,1960

2. A characterization of some [n,k,d;q]-codes meeting the Griesmer bound using a minihyper in a finite projective geometry;Hamada;Discrete Math.,1993

3. Projective codes meeting the Griesmer bound;Helleseth;Discrete Math.,1992

4. Optimal linear codes;Hill,1992

5. R. Hill, I. Landgev, On the nonexistence of some quaternary codes. Technical Report MCS-94-05, Salford University, 1994.

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1. Resolution of a Conjecture on the Covering Radius of Linear Codes;Springer Proceedings in Mathematics & Statistics;2024

2. Service Rate Region: A New Aspect of Coded Distributed System Design;IEEE Transactions on Information Theory;2021-12

3. Two Classes of Linear Codes with Two or Three Weights;IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences;2018-12-01

4. Linear codes close to the Griesmer bound and the related geometric structures;Designs, Codes and Cryptography;2018-10-06

5. Linear codes over $$\mathbb {F}_{q}[x]/(x^2)$$ F q [ x ] / ( x 2 ) and $$GR(p^2,m)$$ G R ( p 2 , m ) reaching the Griesmer bound;Designs, Codes and Cryptography;2018-03-31
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