AbstractThe order bound gives an in general very good lower bound for the minimum distance of one-point algebraic geometric codes coming from curves. This paper is about a generalization of the order bound to several-point algebraic geometric codes coming from curves
AbstractAlgebraic geometric codes (or AG codes) provide a way to correct errors that occur during th...
AbstractIn the present article, we consider Algebraic Geometry codes on some rational surfaces. The ...
International audienceWe improve previously known lower bounds for the minimum distance of certain t...
AbstractThe order bound gives an in general very good lower bound for the minimum distance of one-po...
The order bound for the minimum distance of algebraic geometry codes was originally defined for the ...
AbstractVarious methods have been used to obtain improvements of the Goppa lower bound for the minim...
AbstractVarious methods have been used to obtain improvements of the Goppa lower bound for the minim...
AbstractIn the literature about algebraic geometry codes one finds a lot of results improving Goppa’...
AbstractWe prove a new bound for the minimum distance of geometric Goppa codes that generalizes two ...
AbstractWe prove that if there are consecutive gaps at a rational point on a smooth curve defined ov...
AbstractIn this paper we investigate three classes of linear codes arising from elliptic curves and ...
In this paper we treat several topics regarding numerical Weierstrass semigroups and the theory of A...
Abstract: We prove that if there are consecutive gaps at a rational point on a smooth curve defined ...
The main goal of this work is to improve algebraic geometric/number theoretic constructions of error...
AbstractWe construct codes generated via the recent theory of V.D. Goppa, using elliptic curves over...
AbstractAlgebraic geometric codes (or AG codes) provide a way to correct errors that occur during th...
AbstractIn the present article, we consider Algebraic Geometry codes on some rational surfaces. The ...
International audienceWe improve previously known lower bounds for the minimum distance of certain t...
AbstractThe order bound gives an in general very good lower bound for the minimum distance of one-po...
The order bound for the minimum distance of algebraic geometry codes was originally defined for the ...
AbstractVarious methods have been used to obtain improvements of the Goppa lower bound for the minim...
AbstractVarious methods have been used to obtain improvements of the Goppa lower bound for the minim...
AbstractIn the literature about algebraic geometry codes one finds a lot of results improving Goppa’...
AbstractWe prove a new bound for the minimum distance of geometric Goppa codes that generalizes two ...
AbstractWe prove that if there are consecutive gaps at a rational point on a smooth curve defined ov...
AbstractIn this paper we investigate three classes of linear codes arising from elliptic curves and ...
In this paper we treat several topics regarding numerical Weierstrass semigroups and the theory of A...
Abstract: We prove that if there are consecutive gaps at a rational point on a smooth curve defined ...
The main goal of this work is to improve algebraic geometric/number theoretic constructions of error...
AbstractWe construct codes generated via the recent theory of V.D. Goppa, using elliptic curves over...
AbstractAlgebraic geometric codes (or AG codes) provide a way to correct errors that occur during th...
AbstractIn the present article, we consider Algebraic Geometry codes on some rational surfaces. The ...
International audienceWe improve previously known lower bounds for the minimum distance of certain t...
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