Linear \((q+1)\)-fold blocking sets in \(\text{PG} (2,q^4)\)
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Publication:1590972
DOI10.1006/ffta.2000.0280zbMath0968.51006OpenAlexW1972813612MaRDI QIDQ1590972
Aart Blokhuis, Michel Lavrauw, Simeon Ball
Publication date: 11 September 2001
Published in: Finite Fields and their Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1006/ffta.2000.0280
Related Items (18)
Linear sets on the projective line with complementary weights ⋮ Exceptional scattered polynomials ⋮ ON THE PRODUCT OF ELEMENTS WITH PRESCRIBED TRACE ⋮ Contributions by Aart Blokhuis to finite geometry, discrete mathematics, and combinatorics ⋮ Linear cutting blocking sets and minimal codes in the rank metric ⋮ Investigating the exceptionality of scattered polynomials ⋮ Maximum scattered linear sets and MRD-codes ⋮ Cones from maximum \(h\)-scattered linear sets and a stability result for cylinders from hyperovals ⋮ Saturating linear sets of minimal rank ⋮ On the classification of exceptional scattered polynomials ⋮ On a conjecture about maximum scattered subspaces of \(\mathbb{F}_{q^6}\times\mathbb{F}_{q^6}\) ⋮ Classes and equivalence of linear sets in \(\mathrm{PG}(1,q^{n})\) ⋮ A new family of MRD-codes ⋮ On small blocking sets and their linearity ⋮ On two-intersection sets with respect to hyperplanes in projective spaces ⋮ Linear sets in finite projective spaces ⋮ Maximum scattered linear sets and complete caps in Galois spaces ⋮ Scattered subspaces and related codes
Cites Work
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- Polynomial multiplicities over finite fields and intersection sets
- On small blocking sets
- On nuclei and blocking sets in Desarguesian spaces
- Normal spreads
- On multiple nuclei and a conjecture of Lunelli and Sce
- On unitals with many Baer sublines
- Lacunary Polynomials, Multiple Blocking Sets and Baer Subplanes
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