Small blocking sets in \(PG(2,p^3)\)
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Publication:1581796
DOI10.1023/A:1008330310213zbMath0969.51016OpenAlexW1982854113MaRDI QIDQ1581796
Publication date: 27 September 2001
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1008330310213
Related Items (17)
On multiple blocking sets in Galois planes ⋮ Small minimal blocking sets in \(\text{PG}(2,q^3)\) ⋮ The Use of Blocking Sets in Galois Geometries and in Related Research Areas ⋮ The classification of the smallest nontrivial blocking sets in \(PG(n,2)\) ⋮ On the stability of small blocking sets ⋮ Divisible arcs, divisible codes, and the extension problem for arcs and codes ⋮ On \(q\)-analogues and stability theorems ⋮ Lower bounds for the cardinality of minimal blocking sets in projective spaces ⋮ A small minimal blocking set in \(\mathrm{PG}(n,p^t)\), spanning a \((t-1)\)-space, is linear ⋮ Partial ovoids and partial spreads in symplectic and orthogonal polar spaces ⋮ Weighted \(\{\delta (q+1),\delta ;k-1,q\}\)-minihypers ⋮ A spectrum result on minimal blocking sets with respect to the planes of \(\text{PG}(3, q)\), \(q\) odd ⋮ A classification result on weighted \(\{\delta v_{\mu +1},\delta v_{\mu};N,p^{3}\}\)-minihypers ⋮ Small blocking sets in higher dimensions ⋮ Linear sets in finite projective spaces ⋮ Small weight codewords in the codes arising from Desarguesian projective planes ⋮ Tight sets, weighted \(m\)-covers, weighted \(m\)-ovoids, and minihypers
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