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Foliation Theory in Algebraic Geometry

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Topics covered include: Fano and del Pezzo foliations; the cone theorem and rank one foliations; the structure of symmetric differentials on a smooth complex surface and a local structure theorem for closed symmetric differentials of rank two; an overview of lifting symmetric differentials from varieties with canonical singularities and the applications to the classification of AT bundles on singular varieties; an overview of the powerful theory of the variety of minimal rational tangents introduced by Hwang and Mok; recent examples of varieties which are hyperbolic and yet the Green-Griffiths locus is the whole of X; and a classification of psuedoeffective codimension one distributions.

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Series Title

Simons Symposia

Call Number

-

Publisher

Cham : Springer Cham., 2016

Collation

VII, 216 hlm.

Language

English

ISBN/ISSN

978-3-319-24460-0

Classification

NONE

Content Type

text

Media Type

computer

Carrier Type

-

Edition

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Subject(s)

Algebraic Geometry

Specific Detail Info

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Statement of Responsibility

Editors: Paolo Cascini, James McKernan, Jorge Vitório Pereira

Other Information

Cataloger

Jemadi

Source

https://link.springer.com/content/pdf/10.1007/978-3-319-24460-0.pdf?pdf=button

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Journal Volume

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