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Segre's reflexivity and an inductive characterization of hyperquadrics /

Introduction The universal pseudo-quotient for a family of subvarieties Normal bundles of quadrics in $X$ Morphisms from quadrics to Grassmannians Pointwise uniform vector bundles on non-singular quadrics Theory of extensions of families over Hilbert schemes Existence of algebraic quotient--proof of...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Kachi, Yasuyuki, 1969-
Otros Autores: Sato, Eiichi, 1947-
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Providence, R.I. : American Mathematical Society, 2002.
Colección:Memoirs of the American Mathematical Society ; no. 763.
Temas:
Acceso en línea:Texto completo

MARC

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245 1 0 |a Segre's reflexivity and an inductive characterization of hyperquadrics /  |c Yasuyuki Kachi, Eiichi Sato. 
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520 8 |a Introduction The universal pseudo-quotient for a family of subvarieties Normal bundles of quadrics in $X$ Morphisms from quadrics to Grassmannians Pointwise uniform vector bundles on non-singular quadrics Theory of extensions of families over Hilbert schemes Existence of algebraic quotient--proof of Theorem 0.3 Appendix. Deformations of vector bundles on infinitesimally rigid projective varieties with null global $i$-forms References. 
505 0 0 |t 0. Introduction  |t 1. The universal pseudo-quotient for a family of subvarieties  |t 2. Normal bundles of quadrics in $X$ -- The splitting type on lines  |t 3. Morphisms from quadrics to Grassmannians  |t 4. Pointwise uniform vector bundles on non-singular quadrics  |t 5. Theory of extensions of families over Hilbert schemes  |t 6. Existence of algebraic quotient -- proof of Theorem 0.3. 
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650 0 |a Varieties (Universal algebra) 
650 0 |a Algebraic cycles. 
650 0 |a Intersection theory (Mathematics) 
650 6 |a Classes équationnelles. 
650 6 |a Cycles algébriques. 
650 6 |a Théorie des intersections. 
650 7 |a Algebraic cycles  |2 fast 
650 7 |a Intersection theory (Mathematics)  |2 fast 
650 7 |a Varieties (Universal algebra)  |2 fast 
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