Blocking semiovals in \(\mathrm{PG}(2,q^2)\), \(q\) odd, admitting \(\mathrm{PGL}(2,q)\) as an automorphism group

DOI10.1016/j.ffa.2018.08.013zbMath1402.51002OpenAlexW2891156545WikidataQ129294430 ScholiaQ129294430MaRDI QIDQ1800710

Daniele Bartoli, Francesco Pavese

Publication date: 24 October 2018

Published in: Finite Fields and their Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ffa.2018.08.013

zbMATH Keywords

conicHermitian curveblocking semioval

Mathematics Subject Classification ID

Cryptography (94A60) Combinatorial aspects of finite geometries (05B25) Blocking sets, ovals, (k)-arcs (51E21) Combinatorial structures in finite projective spaces (51E20)

Related Items (1)

On multiple blocking sets and blocking semiovals in finite non-Desarguesian planes

Cites Work

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• Semiovals from unions of conics
• Intersections in projective space. II: Pencils of quadrics
• A lower bound on blocking semiovals
• Some blocking semiovals which admit a homology group
• Two families of blocking semiovals
• On semi ovals and semi ovoids
• Blocking semiovals in \(PG\)(2,7) and beyond
• Permutable polarities and a class of ovoids of the Hermitian surface
• Resolving sets and semi-resolving sets in finite projective planes
• Some blocking semiovals of homology type in planes of square order
• Algebraic Function Fields and Codes
• On large minimal blocking sets in PG(2,q)
• Blocking semiovals containing conics

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