On the nonexistence of \(q\)-ary linear codes of dimension five
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Publication:5929720
DOI10.1023/A:1008317022638zbMath0985.94036OpenAlexW1552477518MaRDI QIDQ5929720
Publication date: 2 June 2002
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1008317022638
Related Items (26)
On the nonexistence of ternary linear codes attaining the Griesmer bound ⋮ Construction of new Griesmer codes of dimension 5 ⋮ On the minimum length of some linear codes ⋮ On the geometric constructions of optimal linear codes ⋮ Nonexistence of some linear codes over the field of order four ⋮ Geometric extending of divisible codes and construction of new linear codes ⋮ On the minimum length of linear codes over \(\mathbb{F}_5\) ⋮ Unnamed Item ⋮ Nonexistence of some ternary linear codes with minimum weight \(-2\) modulo 9 ⋮ Nonexistence of some Griesmer codes over \(\mathbb{F}_q\) ⋮ The geometric approach to the existence of some quaternary Griesmer codes ⋮ On the minimum length of ternary linear codes ⋮ Unnamed Item ⋮ Nonexistence of a[\(g_q(5,d),5,d_q\) code for \(3q^4-4q^3-2q+1\leqslant d\leqslant 3q^4-4q^3-q\)] ⋮ On optimal non-projective ternary linear codes ⋮ A new extension theorem for ternary linear codes and its application ⋮ On the minimum length of linear codes over the field of 9 elements ⋮ The nonexistence of some ternary linear codes of dimension 6 ⋮ On the minimum length of some linear codes of dimension 5 ⋮ The non-existence of Griesmer codes with parameters close to codes of Belov type ⋮ A class of optimal linear codes of length one above the Griesmer bound ⋮ On optimal linear codes of dimension 4 ⋮ On optimal linear codes over \(\mathbb F_5\) ⋮ Nonexistence of linear codes meeting the Griesmer bound ⋮ Nonexistence of \([n,5,d_q\) codes attaining the Griesmer bound for \(q^4-2q^2-2q+1\leq d\leq q^4-2q^2-q\).] ⋮ On the construction of Griesmer codes of dimension 5
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