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18 résultats avec le mot-clé: 'the property for marked curves over finite fields'

The K(π,1)-property for marked curves over finite fields

We investigate the Kpπ, 1 q-property for p of smooth, marked curves pX, T q defined over finite fields of characteristic p.. We prove that pX, T q has the Kpπ, 1 q-property if X

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2021
Rational points on curves over finite fields

Alp Bassa, Elisa Lorenzo García, Christophe Ritzenthaler and René Schoof.. Documents Mathématiques série dirigée par

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2022
Edwards Curves and Gaussian Hypergeometric Series

Mathematics Subject Classification. Edwards Curves, Gaussian Hypergeometric Series, Finite Fields... of algebraic curves over finite fields. Two families of elliptic curves were

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2021
Synergie des fondements historiques internationaux et nationaux de l’instauration des tribunaux du travail

L’un des exemples les plus frappants de cette situation est certainement celui donné pour les divers recours à l’encontre de pratiques interdites institués devant le commissaire

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2021
Families of curves over finite fields

partiular when q is not a square), there exists a maximal asymptotially exat sequenes of algebrai funtions elds namely attaining the Generalized Drinfeld-Vladut bound.. Then, we

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2022
Counting points on curves over finite fields

Toute utilisation commer- ciale ou impression systématique est constitutive d’une infraction pénale.. Toute copie ou impression de ce fichier doit contenir la présente mention

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2023
Multiplication in Finite Fields and Elliptic Curves

We pursued our collaboration with Anwar Hasan in order to improve subquadratic space complexity multiplier based on TMVP for field represented in ONB-II.. We analyzed the

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2021
Discrete logarithms in curves over finite fields

Some particular elliptic curves admit an embedding into another group in which discrete logarithms are considerably easier to compute, but these curves have a very low density: They

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2021
Coverings of singular curves over finite fields

In this paper, the word curve stands for a reduced abso- lutely irreducible algebraic projective curve defined over the finite field I~q with q elements.. The

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2021
Counting points on elliptic curves over finite fields

In this section we explain how to count the number of points on an elliptic curve .E, when the endomorphism ring of E is known.. In this case there is an extremely

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2021
A note on elliptic curves over finite fields

— We détermine ail groups that can occur as thé group of rational points of an elliptic curve over a given finite field.. Let Fq dénote thé finite field of

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2022
Counting points on hyperelliptic curves over finite fields

Rene Schoof gave a polynomial time algorithm for counting points on elliptic curves i.e., those of genus 1, in his ground-breaking paper [Sch85].. Subsequent improvements by Elkies

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2021
QUADRATIC IDEALS AND ELLIPTIC CURVES OVER FINITE FIELDS

In this work, we derive some properties of n-universal quadratic forms, quadratic ideals and elliptic curves over finite fields F p for primes p ≥ 5.. In the first section, we give

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Endomorphism rings of elliptic curves over finite fields

Theorem 1 There exists a deterministic algorithm that given an elliptic curve E over a finite field k of q elements, computes the isomorphism type of the endomorphism ring of E and if

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2022
The Q-curve construction for endomorphism-accelerated elliptic curves

Like GLV, our method involves reducing curves defined over number fields to obtain curves over finite fields with explicit CM.. However, we emphasise a profound difference: in

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2021
EXTRAIT DES REGISTRES DES DELIBERATIONS DU BUREAU DE LA METROPOLE D'AIX-MARSEILLE-PROVENCE

Est approuvée la convention ci-annexée avec GRTGaz définissant les modalités et les conditions de réalisation et de financement des études de dévoiement et de protection des

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2022
Revue de droit. Université de Sherbrooke. Volume 30 - Numéro 1

Au tout début, nous avions pensé qu'il s'agissait d'un problème au niveau de la transcription des procès-verbaux. Nous avions pensé qu'il pouvait tout simplement arriver que l'on

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CURVES OVER FINITE FIELDS WITH MANY POINTS: AN INTRODUCTION

Once one has good upper bounds, one would like to show that these bounds are met by some curve, therefore one needs good methods of constructing curves; these methods include

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