Jeux à champ moyen. II – Horizon fini et contrôle optimal
By Jean-Michel Lasry, Pierre-Louis Lions. 2006
989 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9f4ec17080872a20b26c64715d6daab56b7e939b
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- René A. Carmona
- Daniel Lacker
- François Delarue
- Pierre Cardaliaguet
- Markus Fischer
- Diogo A. Gomes
- D. Crisan
- Alessio Porretta
In Finance
- Daniel Lacker
- René A. Carmona
- François Delarue
- Pierre Cardaliaguet
- Diogo A. Gomes
- Alessio Porretta
- Markus Fischer
- D. Crisan
In Mathematical Physics
- Alessio Porretta
- Pierre Cardaliaguet
- François Delarue
- Diogo A. Gomes
- Charles Bertucci
- René A. Carmona
- João Saúde
- Francisco J. Silva
Citations in the corpus
- Linear-Quadratic Mean Field Games (2014, methodology): “Independently, Lasry and Lions [30, 31, 32] introduced studied similar problems from the viewpoint of the mean-field theory and termed “Mean-Field Games (MFGs)”.”
- Some remarks on mean field games (2018, background): “MFG have been introduced by the last two authors in [22, 23, 24] and the field has known a tremendous development in the past ten years.”
- Mean Field Games Models—A Brief Survey (2013, methodology): “In the case g ≥ 0, one can obtain the additional estimate By combining the estimates (17) and (18), Lions and Lasry in [70, 71] obtained existence of weak solutions for various mean-field games; see also the forthcoming paper [83] and [22].”
- Mean Field Games (2020, background): “5 Comments Existence results for first order mean field equations are obtained in [43, 44] under more general conditions.”