Characterization of \(\{v_{\mu +1}+2v_{\mu},v_{\mu}+2v_{\mu - 1};t,q\}\)-min\(\cdot hypers\) and its applications to error-correcting codes
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Publication:1120542
DOI10.1007/BF01788665zbMath0672.94009MaRDI QIDQ1120542
Publication date: 1989
Published in: Graphs and Combinatorics (Search for Journal in Brave)
Related Items (5)
A characterization of \(\{ 2\upsilon{}_{\alpha{}+1}+2\upsilon{}_{\beta{}+1},2\upsilon_ \alpha{}+2\upsilon{}_ \beta{} ;t,q\}\)-minihypers in PG\((t,q)(t\geq 2,q\geq 5\) and \(0\leq\alpha{}<\beta{}<t)\) and its applications to error- correcting codes ⋮ 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 ⋮ A characterization of some \([n,k,d;q\)-codes meeting the Griesmer bound using a minihyper in a finite projective geometry] ⋮ A construction of some \([n,k,d;q\)-codes meeting the Griesmer bound] ⋮ A survey of recent works with respect to a characterization of an (n,k,d;q)-code meeting the Griesmer bound using a min\(\cdot hyper\) in a finite projective geometry
Cites Work
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- On linear codes which attain the Solomon-Stiffler bound
- Construction of optimal linear codes using flats and spreads in a finite projective geometry
- Characterization of \(\{(q+1)+2,1;t,q\}-\min \cdot hypers\) and \(\{2(q+1)+2,2;2,q\}-\min \cdot hypers\) in a finite projective geometry
- Characterization of \(\{2(q+1)+2,2;t,q\}\)-\(\min \cdot hypers\) in PG(t,q) (t\(\geq 3,q\geq 5)\) and its applications to error-correcting codes
- A note on the construction of optimal linear codes
- On a geometrical method of construction of maximal t-linearly independent sets
- On the uniqueness resp. Nonexistence of certain codes meeting the Griesmer bound
- Construction of Optimal Codes and Optimal Fractional Factorial Designs Using Linear Programming
- A characterization of codes meeting the Griesmer bound
- Algebraically punctured cyclic codes
- A Bound for Error-Correcting Codes
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