9 citations · 101 across the 70 of their papers we have counts for
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Weierstrass semigroups at every point of the Suzuki curve
Daniele Bartoli, Maria Montanucci, Giovanni Zini
In this article we explicitly determine the structure of the Weierstrass semigroups for any point of the Suzuki curve . As the point varies, exactly t…
Minimal linear codes in odd characteristic
Daniele Bartoli, Matteo Bonini
In this paper we generalize constructions in two recent works of Ding, Heng, Zhou to any field , odd, providing infinite families of minimal codes for which the A…
Low-degree planar polynomials over finite fields of characteristic two
Daniele Bartoli, Kai-Uwe Schmidt
Planar functions are mappings from a finite field to itself with an extremal differential property. Such functions give rise to finite projective planes and other co…
Explicit Maximal and Minimal Curves of Artin-Schreier Type from Quadratic Forms
Daniele Bartoli, Luciane Quoos, Zülfükar Saygı +1
In this work we present explicit examples of maximal and minimal curves over finite fields in odd characteristic. The curves are of Artin-Schreier type and the construction is clos…
Permutation polynomials and complete permutation polynomials over
Yanping Wang, WeiGuo Zhang, Daniele Bartoli +1
Motivated by many recent constructions of permutation polynomials over , we study permutation polynomials over in terms of their coefficients.…
Permutation trinomials over
Daniele Bartoli
We consider four classes of polynomials over the fields , , , , , $f_3(x)=x^…