1 citations · 4 across the 12 of their papers we have counts for
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Double Artin-Schreier extensions of rational function fields with many lifted automorphisms
Herivelto Borges, Jonathan Niemann, Giovanni Zini
In this paper we investigate algebraic function fields in positive characteristic mainly obtained as double Artin-Schreier extensions of rational function fields with a plane model…
Non-isomorphic subfields of the BM and GGS maximal function fields
Peter Beelen, Tobias Drue, Maria Montanucci +1
In 2016 Tafazolian et al. introduced new families of -maximal function fields and arising as subfields of the first…
On the automorphism group of a family of maximal curves not covered by the Hermitian curve
Maria Montanucci, Guilherme Tizziotti, Giovanni Zini
In this paper we compute the automorphism group of the curves and introduced in Tafazolian et al. in 2016 as new examples of maximal cur…
On certain self-orthogonal AG codes with applications to Quantum error-correcting codes
Daniele Bartoli, Maria Montanucci, Giovanni Zini
In this paper a construction of quantum codes from self-orthogonal algebraic geometry codes is provided. Our method is based on the CSS construction as well as on some peculiar pro…
The complete list of genera of quotients of the -maximal Hermitian curve for
Maria Montanucci, Giovanni Zini
Let be the finite field with elements. Most of the known -maximal curves arise as quotient curves of the -maximal Hermi…
On the classification problem for the genera of quotients of the Hermitian curve
Francesca Dalla Volta, Maria Montanucci, Giovanni Zini
In this paper we characterize the genera of those quotient curves of the -maximal Hermitian curve for which is contained in…