نتایج جستجو برای: سنجنده severi

تعداد نتایج: 2057  

2006
Ilya Tyomkin

In the current paper we prove that any Severi variety on a Hirzebruch surface contains a unique component parameterizing irreducible nodal curves of the given genus in characteristic zero.

2008
VALENTINO TOSATTI

We give an exposition of a theorem of Hirzebruch, Kodaira and Yau which proves the uniqueness of the Kähler structure of complex projective space, and of Yau’s resolution of the Severi Conjecture.

2016
NIKITA A. KARPENKO N. A. KARPENKO

We give a short, elementary, and characteristic independent proof of the criterion for motivic isomorphism of two projective quadrics discovered by A. Vishik [24]. We also give a criterion for motivic isomorphism of two Severi-Brauer varieties.

Journal: :Trends in mathematics 2021

In this note, I review an aspect of some new techniques introduced recently in collaboration with Miguel \'Angel Barja and Rita Pardini: the construction continuous rank function. give a sketch how to use function prove Barja-Clifford-Pardini-Severi inequalities for varieties maximal Albanese dimension obtain classification satisfying equalities.

1980
PHILLIP GRIFFITHS JOSEPH HARRIS

0. Introduction (a) Statement of the problem and of the main theorem; some references 233 (b) Corollaries of the main theorem 236 (c) Role of the Brill-Noether matrix 238 (d) Heuristic reasoning for the dimension count; the CastelnuovoSeveri-Kleiman conjecture 240 (e) Notations and terminology 242 1. Reduction of the dimension count to the conjecture (a) Heuristic discussion 244 (b) Geometry of...

2010
M. FLORENCE

Soit K un corps infini et A une K-algèbre de dimension finie n. Soit 0 < r < n un entier. Le résultat principal de cet article est le suivant. Sous certaines hypothèses sur A (satisfaites si A est étale), la grassmannienne G(r, A) est K-birationnelle, de manière PGL1(A)-équivariante, au produit de G(pgcd(r, n), A) par un espace affine (théorème 3.3). On en déduit par torsion plusieurs résultats...

2001
Jeff Rosoff JEFF ROSOFF

The Neron-Severi group of divisor classes modulo algebraic equivalence on a smooth algebraic surface is often not difficult to calculate, and has classically been studied as one of the fundamental invariants of the surface. A more difficult problem is the determination of those divisor classes which can be represented by effective divisors; these divisor classes form a monoid contained in the N...

Journal: :Annales de la faculté des sciences de Toulouse Mathématiques 2018

Journal: :Moscow Mathematical Journal 2019

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