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<title><string language="fre"><![CDATA[F. Schulze - An introduction to weak mean curvature flow 2]]></string></title>
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<string language="fre"><![CDATA[It has become clear in recent years 
that to understand mean curvature flow through singularities it is 
essential to work with weak solutions to mean curvature flow. We will 
give a brief introduction to smooth mean curvature flow and then discuss
Brakke flows, their basic properties and how to establish existence via
elliptic regularization. We will furthermore discuss tangent flows and 
regularity, and the interaction of Brakke flows with the level set flow.
Time permitting, we will give an outlook on recent developments, 
including the proof of the mean convex neighborhood conjecture by 
Choi-Haslhofer-Hershkovits/Choi-Haslhofer-Hershkovits-White as well as 
progress towards establishing the existence of generic mean curvature 
flow.]]></string></description>
<keyword><string language="fre"><![CDATA[Grenoble]]></string></keyword><keyword><string language="fre"><![CDATA[eem2021]]></string></keyword><keyword><string language="fre"><![CDATA[contraintes de courbures et espaces métriques]]></string></keyword><keyword><string language="fre"><![CDATA[curvature constraints and spaces of metrics]]></string></keyword><keyword><string language="fre"><![CDATA[weak mean curvature flow]]></string></keyword>
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<entity><![CDATA[BEGIN:VCARD
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REV:2022-02-11 14:40:41
FN:Felix SCHULZE
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TZ:+0100
END:VCARD
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<date><dateTime>2021-06-15</dateTime></date>
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CLASS:PUBLIC
REV:2022-02-11 14:40:41
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URL;TYPE=work:https://www.canal-u.tv/auteurs/bechet_hugo
ROLE:content provider
TZ:+0100
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<date><dateTime>2021-06-15</dateTime></date>
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<string language="fre"><![CDATA[Droits réservés à l'éditeur et aux auteurs. 
CC BY-NC-ND 4.0]]></string>
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