The nonexistence of ternary [79, 6, 51] codes

DOI10.1016/S0378-3758(98)00040-8zbMath0929.94030OpenAlexW2052050509MaRDI QIDQ1299056

Yoko Watamori, Noboru Hamada

Publication date: 12 October 1999

Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0378-3758(98)00040-8

zbMATH Keywords

linear codeternary codesminihypers

Mathematics Subject Classification ID

Linear codes (general theory) (94B05) Combinatorial aspects of finite geometries (05B25) Factorial statistical designs (62K15)

Related Items (1)

The nonexistence of ternary \([105,6,68\) and \([230,6,152]\) codes]

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Classification of some optimal ternary linear codes of small length
• On the construction of \([q^ 4+q^ 2-q, 5, q^ 4-q^ 3+q^ 2-2q; q\)-codes meeting the Griesmer bound]
• A characterization of some \(\{v_ 2+2v_ 3,v_ 1+2v_ 2;k-1,3\}\)-minihypers and some \((v_ k-30,k,3^{k-1}-21;3)\)-codes meeting the Griesmer bound
• On a geometrical method of construction of maximal t-linearly independent sets
• Uniqueness of \([87,5,57; 3\)-codes and the nonexistence of \([258,6,171; 3]\)-codes]
• A characterization of some \([n,k,d;q\)-codes meeting the Griesmer bound using a minihyper in a finite projective geometry]
• Construction of some optimal ternary linear codes and the uniqueness of \([294, 6, 195; 3\)-codes meeting the Griesmer bound]
• The nonexistence of \([71,5,46;3\)-codes]
• Algebraically punctured cyclic codes
• A Bound for Error-Correcting Codes
• On a Bound Useful in the Theory of Factorial Designs and Error Correcting Codes

This page was built for publication: The nonexistence of ternary [79, 6, 51] codes