<?xml version="1.0" encoding="UTF-8"?><lom xmlns="http://ltsc.ieee.org/xsd/LOM" xmlns:lomfr="http://www.lom-fr.fr/xsd/LOMFR" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://ltsc.ieee.org/xsd/LOM http://www.lom-fr.fr/xsd/lomfrv1.0/std/lomfr.xsd">
<general>
<identifier>
<catalog>Canal-U_Ocms</catalog>
<entry>38009</entry>
</identifier>
<title><string language="fre"><![CDATA[F. Campana - Birational stability of the orbifold cotangent bundle]]></string></title>
<language>ENG</language>
<description>
<string language="fre"><![CDATA[We show that a foliation on a projective complex manifold is algebraic 
with rationally connected (closure of) leaves exactly when its minimal 
slope with respect to some movable class is positive. This extends and 
strengthens former classical results by Y. Miyaoka and 
Bogomolov-McQuillan. Applications to foliations, hyperbolicity (a 
converse to a result of JP. Demailly) and moduli will be mentioned.This 
is a joint work with Mihai Paun, partly based on a former joint work 
with T.]]></string></description>
<keyword><string language="fre"><![CDATA[Grenoble]]></string></keyword><keyword><string language="fre"><![CDATA[Complex analytic and differential geometry 2017]]></string></keyword><keyword><string language="fre"><![CDATA[birational stability]]></string></keyword><keyword><string language="fre"><![CDATA[orbitfold cotangent bundle]]></string></keyword>
<lomfr:documentType>
<lomfr:source>LOMFRv1.0</lomfr:source>
<lomfr:value>image en mouvement</lomfr:value>
</lomfr:documentType>
</general><lifeCycle>
<contribute>
<role>
<source>LOMv1.0</source>
<value>content provider</value>
</role>
<entity><![CDATA[BEGIN:VCARD
VERSION:3.0
CLASS:PUBLIC
REV:2021-07-06 18:30:02
FN:Jérémy MAGNIEN
N:MAGNIEN;Jérémy;;;
URL;TYPE=work:https://www.canal-u.tv/auteurs/magnien_jeremy
ROLE:content provider
TZ:+0200
END:VCARD
]]></entity>
<date><dateTime>2017-06-06</dateTime></date>
</contribute>
<contribute>
<role>
<source>LOMv1.0</source>
<value>author</value>
</role>
<entity><![CDATA[BEGIN:VCARD
VERSION:3.0
CLASS:PUBLIC
REV:2021-07-06 18:30:02
FN:Frédéric CAMPANA
N:CAMPANA;Frédéric;;;
URL;TYPE=work:https://www.canal-u.tv/auteurs/campana_frederic
ROLE:author
TZ:+0200
END:VCARD
]]></entity>
<date><dateTime>2017-06-06</dateTime></date>
</contribute>
</lifeCycle>
<metaMetadata>
<metadataSchema>LOMv1.0</metadataSchema>
<metadataSchema>LOMFRv1.0</metadataSchema>
</metaMetadata>
<technical>
<format>video/mp4</format>
<location><![CDATA[https://www.canal-u.tv/video/institut_fourier/f_campana_birational_stability_of_the_orbifold_cotangent_bundle.38009]]></location>
<location><![CDATA[https://streaming-canal-u.fmsh.fr/vod/media/canalu/videos/institut_fourier/f.campana.birational.stability.of.the.orbifold.cotangent.bundle_38009/campana_cadg60ans_06062017_sd.mp4]]></location>
<size>2012636190</size>
<duration><duration>PT0H52M41S</duration></duration>
</technical>
<educational>
<learningResourceType>
<source>LOMv1.0</source>
<value>lecture</value>
</learningResourceType>
<context>
<source>LOMv1.0</source>
<value>doctorat</value>
</context>
</educational>
<rights>
<cost>
<source>LOMv1.0</source>
<value>no</value>
</cost>
<copyrightAndOtherRestrictions>
<source>LOMv1.0</source>
<value>no</value>
</copyrightAndOtherRestrictions>
<description>
<string language="fre"><![CDATA[Droits réservés à l'éditeur et aux auteurs. 
CC BY-NC-ND 4.0]]></string>
</description>
</rights>
<relation>
<kind>
<source>LOMv1.0</source>
<value>ispartof</value>
</kind>
<resource>
<identifier>
<catalog>URI</catalog>
<entry>https://www.canal-u.tv/producteurs/institut_fourier/complex_analytic_and_differential_geometry_2017</entry>
</identifier>
<description>
<string language="fre"><![CDATA[Complex analytic and differential geometry 2017]]></string>
</description>
</resource>
</relation>
<classification>
<purpose>
<source>LOMv1.0</source>
<value>discipline</value>
</purpose>
<taxonPath>
<source>
<string language="fre"><![CDATA[Universités Numériques Thématiques 2009 http://www.universites-numeriques.fr]]></string>
</source>
<taxon>
<id/>
<entry>
<string language="fre"/>
</entry>
</taxon>
</taxonPath>
</classification>
<classification>
<purpose>
<source>LOMv1.0</source>
<value>discipline</value>
</purpose>
<taxonPath>
<source>
<string language="fre">CDD 22e éd.</string>
<string language="eng">DDC 22nd ed.</string>
</source>
<taxon>
<id>510</id>
<entry>
<string language="fre"><![CDATA[Mathématiques]]></string>
</entry>
</taxon>
</taxonPath>
</classification> </lom>