Add to ORKGIn AG coding theory is very important to work with curves with many rational points, to get good codes. In this paper, from curves defined over F_2 with genus g ≥ 1 we give sufficient conditions for getting maximal curves over F_2^(2g
Una curva ottimale su Fq è definita come una curva proiettiva, liscia e assolutamente irriducibile d...
AbstractIn this work we study the properties of maximal and minimal curves of genus 3 over finite fi...
geometrically irreducible) over finite fields with many rational points was renewed after Goppa’s co...
AbstractWe study arithmetical and geometrical properties ofmaximal curves, that is, curves defined o...
AbstractIn this note, we present a simple method for constructing maximal curves defined over Fq2m b...
A singular curve over a non-perfect field K may not have a smooth model over K. Those are said to ...
AbstractWe show that for any finite field Fq, any N⩾0 and all sufficiently large integers g there ex...
International audienceWe give a construction of singular curves with many rational points over finit...
International audienceUsing an Euclidean approach, we prove a new upper bound for the number of clos...
AbstractIn this note we provide a characterization of maximal hyperelliptic curves C over a finite f...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
AbstractLet Nq(g) denote the maximal number of Fq-rational points on any curve of genus g over Fq. I...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractParameters and generator matrices are given for the codes obtained by applying Goppa's algeb...
AbstractA smooth, projective, absolutely irreducible curve of genus 19 over F2 admitting an infinite...
Una curva ottimale su Fq è definita come una curva proiettiva, liscia e assolutamente irriducibile d...
AbstractIn this work we study the properties of maximal and minimal curves of genus 3 over finite fi...
geometrically irreducible) over finite fields with many rational points was renewed after Goppa’s co...
AbstractWe study arithmetical and geometrical properties ofmaximal curves, that is, curves defined o...
AbstractIn this note, we present a simple method for constructing maximal curves defined over Fq2m b...
A singular curve over a non-perfect field K may not have a smooth model over K. Those are said to ...
AbstractWe show that for any finite field Fq, any N⩾0 and all sufficiently large integers g there ex...
International audienceWe give a construction of singular curves with many rational points over finit...
International audienceUsing an Euclidean approach, we prove a new upper bound for the number of clos...
AbstractIn this note we provide a characterization of maximal hyperelliptic curves C over a finite f...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
AbstractLet Nq(g) denote the maximal number of Fq-rational points on any curve of genus g over Fq. I...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractParameters and generator matrices are given for the codes obtained by applying Goppa's algeb...
AbstractA smooth, projective, absolutely irreducible curve of genus 19 over F2 admitting an infinite...
Una curva ottimale su Fq è definita come una curva proiettiva, liscia e assolutamente irriducibile d...
AbstractIn this work we study the properties of maximal and minimal curves of genus 3 over finite fi...
geometrically irreducible) over finite fields with many rational points was renewed after Goppa’s co...