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TZID:Europe/Paris
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BEGIN:VEVENT
UID:0-726@lptms.universite-paris-saclay.fr
DTSTART:20200224T143000Z
DTEND:20200224T143000Z
DTSTAMP:20200212T125817Z
URL:http://www.lptms.universite-paris-saclay.fr/seminars/soutenance-de-the
 se-thibault-bonnemain/
SUMMARY:Soutenance de thèse: Thibault Bonnemain - LPTM\, Université Cergy
  Pontoise - 24 Fév 20 14:30
DESCRIPTION:Quadratic Mean Field Games with Negative Coordination\npar\n\nT
 hibault Bonnemain\nJury:\n\nCécile APPERT-ROLLAND\, Univeristé Paris-Sac
 lay\, examinatrice\n\nThierry GOBRON\, Université Cergy-Pontoise\, direct
 eur de thèse\n\nOlivier GUEANT\, Université Paris 1 Panthéon-Sorbonne\,
  examinateur\n\nMax-Olivier HONGLER\, EPFL\, rapporteur\n\nJean-Pierre NAD
 AL\, École Normale Supérieure\, examinateur\n\nFilippo SANTAMBROGIO\, Un
 iversité Claude Bernard - Lyon 1\, rapporteur\n\nDenis ULLMO\, Univerist
 é Paris-Saclay\, co-directeur de thèse\n\nResumé:\n\nMean Field Games p
 rovide a powerful theoretical framework to deal with stochastic optimizati
 on problems involving a large number of coupled subsystems. They can find 
 application in several fields\, be it finance\, economy\, sociology\, engi
 neering ... However\, this theory is rather recent and still poses many ch
 allenges. Its constitutive equations\, for example\, are difficult to anal
 yse and the set of behaviours they highlight are ill-understood. While the
  large majority of contributions to this discipline come from mathematicia
 ns\, economists or engineering scientists\, physicist have only marginally
  be involved in it. In this thesis I try and start bridging the gap betwee
 n Physics and Mean Field Games through the study of a specific class of mo
 dels dubbed "quadratic".
CATEGORIES:seminars
LOCATION:LPTM\, Université Cergy Pontoise\, 2 avenue Adolphe Chauvin\, Pon
 toise\, France
X-APPLE-STRUCTURED-LOCATION;VALUE=URI;X-ADDRESS=2 avenue Adolphe Chauvin\, 
 Pontoise\, France;X-APPLE-RADIUS=100;X-TITLE=LPTM\, Université Cergy Pont
 oise:geo:0,0
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