Calculus of Variations and Geometric Measure Theory

Mean fields games and related topics

created by root on 11 Mar 2011
modified on 28 Apr 2017

12 may 2011 - 13 may 2011   [open in google calendar]

Mean field games is a recent branch of game theory which proposes to use the tools of physics inside the classical economic axiomatic, to explain (and not only to describe) social and economic phenomena. This means that the agents are rational and are not regarded as just gas particles,or as robots applying some predetermined behavioral strategy: strategic choices are endogenous in the models as they are in game theory. The applications of this theory cover a wide range of social life and economic problems. The talks will describe different approaches to the analysis and simulation of mean field games and some related problems.

The workshop is sponsored by; - GNAMPA - PRIN 2007 "Metodi di viscosità, metrici e di controllo in equazioni alle derivate parziali nonlineari" - Progetto Ateneo SAPIENZA 2009 "Analisi, algoritmi e metodi di calcolo per una classe di equazioni alle derivate parziali nonlineari" Organizers: Fabio Camilli (SAPIENZA, Dipartimento SBAI)) Italo Capuzzo Dolcetta (SAPIENZA, Dipartimento di Matematica) Maurizio Falcone (SAPIENZA, DIpartimento di Matematica)

Venue: Dipartimento di Matematica, SAPIENZA Università di Roma Piazzale Aldo Moro, 2 - 10185 Roma Room: Aula di Consiglio

Tentative List of Partecipants: ( to be confirmed) Y. Achdou (Université Paris 7) J.D. Benamou (INRIA) M. Bardi (Università di Padova) G. Buttazzo (Università di Pisa) P.E. Caines (McGill University, Montreal) P. Cardaliaguet (CEREMADE, Paris) O. Gueant (Université Paris 7) P.L. Lions (College de France) H. Tembine (SUPELEC, Gif sur Yvette) G. Turinici (CEREMADE, Paris) F. Santambrogio (Université de Paris-Sud Orsay) D. Gomes (Istituto Superior Tecnico, Lisboa) G. Carlier (CEREMADE, Paris) M.T. Wolfram (Wien University)

Registration: The partecipation is free. Attendees are kindly requested to fill the registration form before May 5: