On maximal curves that are not quotients of the Hermitian curve
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Publication:530397
DOI10.1016/j.ffa.2016.05.005zbMath1416.11098arXiv1511.05353OpenAlexW2221536420WikidataQ115241517 ScholiaQ115241517MaRDI QIDQ530397
Maria Montanucci, Massimo Giulietti, Giovanni Zini
Publication date: 29 July 2016
Published in: Finite Fields and their Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1511.05353
Related Items (10)
Maximal curves from subcovers of the GK-curve ⋮ Certain sextics with many rational points ⋮ Some Ree and Suzuki curves are not Galois covered by the Hermitian curve ⋮ A complete characterization of Galois subfields of the generalized Giulietti-Korchmáros function field ⋮ A birational embedding with two Galois points for quotient curves ⋮ Generalized Weierstrass semigroups at several points on certain maximal curves which cannot be covered by the Hermitian curve ⋮ An \(\mathbb{F}_{p^2 } \)-maximal Wiman sextic and its automorphisms ⋮ On the spectrum of genera of quotients of the Hermitian curve ⋮ The complete list of genera of quotients of the \(\mathbb{F}_{q^2}\)-maximal Hermitian curve for \(q \equiv 1 \pmod 4\) ⋮ On the classification problem for the genera of quotients of the Hermitian curve
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