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18 résultats avec le mot-clé: 'number rational points prym varieties finite fields'

On the number of rational points on Prym varieties over finite fields

If it is the case, the corresponding isogeny class contains the product of elliptic curves of trace −m and these curves have q+1+m ≥ 3+1+3 = 7 rational points, thus at least

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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
The minimum and maximum number of rational points on jacobian surfaces over finite fields

The minimum and maximum number of rational points on jacobian surfaces over finite fields..

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2021
Number of points on abelian and Jacobian varieties over finite fields

We give upper and lower bounds for the number of points on abelian varieties over finite fields, and lower bounds specific to Jacobian varieties.. We also determine exact formulas for

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2021
On the Number of Rational Points of Jacobians over Finite Fields

Some of these bounds turn out to be asymptotically optimal when g → ∞ , meaning that they converge to the lower bound from the generalized Brauer–Siegel theorem for function

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2021
ON THE NUMBER OF POINTS OF NILPOTENT QUIVER VARIETIES OVER FINITE FIELDS

We give a closed expression for the number of points over finite fields of the Lusztig nilpotent variety associated to any quiver, in terms of Kac’s A-polynomials.. When the quiver

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On the number of points on abelian and Jacobian varieties over finite fields

The first is to provide a series of upper and lower bounds for the number of points on an abelian variety defined over a finite field... cobian of a curve or the Prym variety of

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On the maximum number of rational points on singular curves over finite fields

This construction enables us to prove some results on the maximum number of rational points on an absolutely ir- reducible projective algebraic curve defined over F q of

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2021
TD12 pour le Traitement de l’Information

Ingénierie Electronique pour le Traitement de l’Information. p

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2022
1Paris-SaclayBordeauxSaint-ÉtienneIngénierie Electronique pour le Traitement de l’InformationTD11Julien VILLEMEJANEAsservir un système

maximum à donner au système en BO sans risquer de le rendre instable en

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2022
Rational torsion points on elliptic curves over number fields

Instead of considering elliptic curves over number fields of degree d, one might consider abelian varieties over Q of dimension d.. Restriction of scalars a la Weil

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2023
Campana points, Vojta’s conjecture, and level structures on semistable abelian varieties

The conjecture interpolates, in a way that we make precise, between Lang’s conjecture for rational points on varieties of general type over number fields, and the conjecture of Lang

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2021
BOUND ON THE NUMBER OF RATIONAL POINTS ON CURVES ON HIRZEBRUCH SURFACES OVER FINITE FIELDS

Although the method we develop here can be applied to any toric surface, this paper solely focuses on the projective plane and Hirzeburch surfaces, which are the only minimal

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Rational points over finite fields for regular models of algebraic varieties of Hodge type $\geq 1$

Proof of the injectivity theorem for Witt vector cohomology The main result of this section is Theorem 8.1 below, which gives an injectivity property for the functoriality

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Adoption de l’ordre du jour et organisation des travaux

4. A DÉCIDÉ ÉGALEMENT que l’organe intergouvernemental de négociation tiendra au moins une session supplémentaire dans l’intervalle entre les troisième et quatrième sessions de

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Specializations of Galois covers of the line Pierre Dèbes

For exam- ple Fried’s ˇ Cebotarev theorem for rational function fields κ (x) over a finite field κ and Colliot-Thélène’s result that varieties over a number field with the

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Igusa intergrals and volume asymptotics in analytic and adelic geometry

We establish asymptotic formulas for volumes of height balls in analytic varieties over local fields and in adelic points of algebraic varieties over number fields, relating the

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Et l’informatique dans tout ça ?

Réalisé auprès de 9 grandes entreprises, privées et publiques, qui comptent 515 000 utilisateurs et disposent de 2,6 millions d’équipements informatiques... CéTI /

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