Pages that link to "Item:Q1904532"

The following pages link to Construction of some optimal ternary linear codes and the uniqueness of \([294, 6, 195; 3]\)-codes meeting the Griesmer bound (Q1904532):

Displaying 9 items.

• A characterization of some minihypers in a finite projective geometry PG(t,4) (Q804949) (← links)
• Affine blocking sets, three-dimensional codes and the Griesmer bound (Q879336) (← links)
• Multiple blocking sets in finite projective spaces and improvements to the Griesmer bound for linear codes (Q1035813) (← links)
• The nonexistence of ternary [79, 6, 51] codes (Q1299056) (← links)
• Uniqueness of \([87,5,57; 3]\)-codes and the nonexistence of \([258,6,171; 3]\)-codes (Q1361705) (← links)
• Minihypers and linear codes meeting the Griesmer bound: Improvements to results of Hamada, Helleseth and Maekawa (Q1598869) (← links)
• Characterization of \(\{2(q+1) + 2, 2; t, q\}\)-minihypers in \(PG(t,q) (t\geqslant 3, q\in \{3,4\})\) (Q1801697) (← links)
• A construction of some \([n,k,d;q]\)-codes meeting the Griesmer bound (Q1802135) (← links)
• On optimal non-projective ternary linear codes (Q2470453) (← links)