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Boolean: (bicycle AND helmet) OR (head AND protection) (always group AND in parenthesis)
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10 items by relevance
1 Preprint article

Bounding the number of points on a curve using a generalization of Weierstrass semigroups

Beelen, Peter; Ruano, Diego

In this article we use techniques from coding theory to derive upper bounds for the number of rational places of the function field of an algebraic curve defined over a finite field. The used techniques yield upper bounds if the (generalized) Weierstrass semigroup [P. Beelen, N. Tuta\c{s

Year: 2012

Language: Undetermined

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2 Journal article

Bounding the number of points on a curve using a generalization of Weierstrass semigroups

Beelen, Peter; Ruano, Diego

Designs, Codes and Cryptography — 2013, Volume 66, Issue 1-3, pp. 221-230

In this article we use techniques from coding theory to derive upper bounds for the number of rational places of the function field of an algebraic curve defined over a finite field. The used techniques yield upper bounds if the (generalized) Weierstrass semigroup (J Pure Appl Algebra 207(2

Year: 2013

Language: English

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3 Conference paper

Bounding the number of points on a curve using a generalization of Weierstrass semigroups

Beelen, Peter; Ruano, Diego

Proceedings of Wcc — 2011

In [5] an upper bound for the number of points on an al- gebraic curve dened over a nite eld was derived. In this article we generalize their result by considering Weierstrass groups of several points simultaneously.

Year: 2011

Language: English

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