<?xml version="1.0" encoding="UTF-8"?><metadata>
<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>23614</entry>
    </identifier>
    <title><string language="fre"><![CDATA[Laurent Manivel - The Satake correspondence in quantum cohomology]]></string></title>
    <language>ENG</language>
    <description>
        <string language="fre"><![CDATA[The  Satake  isomorphism  identi es  the  irreducible  representations  of  a  semisimple

algebraic group with the intersection cohomologies of the Schubert varieties in the ane Grassmannian
of the Langlands dual group.  In the very special case where the Schubert varieties are smooth, one gets
an identi cation between the so-called minuscule representations and the cohomology of the so-called
minuscule homogeneous spaces.  I will explain how this extends to quantum cohomology.]]></string></description>
    <keyword><string language="fre"><![CDATA[mathématiques]]></string></keyword><keyword><string language="fre"><![CDATA[Grenoble]]></string></keyword><keyword><string language="fre"><![CDATA[école d'été]]></string></keyword><keyword><string language="fre"><![CDATA[courbes]]></string></keyword><keyword><string language="fre"><![CDATA[institut fourier]]></string></keyword><keyword><string language="fre"><![CDATA[summer school]]></string></keyword><keyword><string language="fre"><![CDATA[Gromov-Witten]]></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>author</value>
            </role>
            <entity><![CDATA[BEGIN:VCARD
VERSION:3.0
CLASS:PUBLIC
REV:2016-07-24 00:01:03
FN:Laurent Manivel
N:Manivel;Laurent;;;

URL;TYPE=work:http://manivel.perso.math.cnrs.fr/
ROLE:author
NOTE: 
TZ:+0200
END:VCARD
]]></entity>
            <date><dateTime>2011-07-06</dateTime></date>
        </contribute>

    <contribute>
            <role>
                <source>LOMv1.0</source>
                <value>content provider</value>
            </role>
            <entity><![CDATA[BEGIN:VCARD
VERSION:3.0
CLASS:PUBLIC
REV:2016-07-24 00:01:03
FN:Fanny Bastien
N:Bastien;Fanny;;;

URL;TYPE=work:http://www.canal-u.tv/auteurs/bastien_fanny
ROLE:content provider
TZ:+0200
END:VCARD
]]></entity>
            <date><dateTime>2011-07-06</dateTime></date>
        </contribute>

</lifeCycle>
<metaMetadata>
    <metadataSchema>LOMv1.0</metadataSchema>
    <metadataSchema>LOMFRv1.0</metadataSchema>
</metaMetadata>
<technical>
    <format>video/x-flv</format>
    <location><![CDATA[http://www.canal-u.tv/video/institut_fourier/laurent_manivel_the_satake_correspondence_in_quantum_cohomology.23614]]></location>
    <location><![CDATA[rtmpt://fms2.cerimes.fr:80/vod/institut_fourier/laurent.manivel.the.satake.correspondence.in.quantum.cohomology_23614/manivel_ecoleete_06072011_sd.mp4]]></location>
        
        
    <size>2350644534</size>
    <duration><duration>PT1H0M23S</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>http://www.canal-u.tv/producteurs/institut_fourier/ecoles_d_ete</entry>
                    </identifier>
                    <description>
                        <string language="fre"><![CDATA[Ecoles d'été]]></string>
                    </description>
                </resource>
            </relation>

            <relation>
                <kind>
                    <source>LOMv1.0</source>
                    <value>ispartof</value>
                </kind>
                <resource>
                    <identifier>
                        <catalog>URI</catalog>
                        <entry>http://www.canal-u.tv/producteurs/institut_fourier/ecoles_d_ete</entry>
                    </identifier>
                    <description>
                        <string language="fre"><![CDATA[2011]]></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>
   </metadata>