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

DOI10.1016/j.disc.2004.06.002zbMath1057.94024OpenAlexW2050371452MaRDI QIDQ1887641

Elena Metodieva, Rumen N. Daskalov

Publication date: 22 November 2004

Published in: Discrete Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.disc.2004.06.002

zbMATH Keywords

Optimal codesTernary linear codes

Mathematics Subject Classification ID

Linear codes (general theory) (94B05)

Related Items (4)

Unnamed Item ⋮ Nonexistence of some ternary linear codes with minimum weight \(-2\) modulo 9 ⋮ On optimal non-projective ternary linear codes ⋮ The nonexistence of some ternary linear codes of dimension 6

Cites Work

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• Classification of some optimal ternary linear codes of small length
• The nonexistence of ternary [97, 6, 63 codes]
• Minimum block length of a linear q-ary code with specified dimension and code distance
• Optimal ternary linear codes
• The nonexistence of some optimal ternary codes of dimension five
• The nonexistence of ternary [79, 6, 51 codes]
• An optimal ternary [69,5,45 code and related codes]
• Some new optimal ternary linear codes
• The nonexistence of ternary [38,6,23 codes]
• The nonexistence of ternary \([50,5,32\) codes]
• The nonexistence of \([71,5,46;3\)-codes]
• Five new optimal ternary linear codes
• There is no ternary [28, 6, 16 code]
• Some new results for optimal ternary linear codes
• Some new results for ternary linear codes of dimension 5 and 6
• Algebraically punctured cyclic codes
• A Bound for Error-Correcting Codes

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