Nonlinear elliptic systems and mean-field games
By Martino Bardi, Ermal Feleqi. 2016
53 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/41c39c227f61213b1401202d0ef86ce399da8323
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
- Pierre Cardaliaguet
- Diogo A. Gomes
- Edgard A. Pimentel
- H'ector S'anchez-Morgado
- Franccois Delarue
- Vardan K. Voskanyan
- Pierre-Louis Lions
- Jean-Michel Lasry
In Finance
- Diogo A. Gomes
- Edgard A. Pimentel
- Pierre Cardaliaguet
- H'ector S'anchez-Morgado
- Vardan K. Voskanyan
- Daniel Lacker
- Franccois Delarue
- Pierre-Louis Lions
In Modeling and Simulation
- Pierre Cardaliaguet
- Diogo A. Gomes
- Franccois Delarue
- H'ector S'anchez-Morgado
- Pierre-Louis Lions
- Jean-Michel Lasry
- Edgard A. Pimentel
- Panagiotis E. Souganidis
Citations in the corpus
- The Master Equation and the Convergence Problem in Mean Field Games (2015, background): “For instance, it was proved for the ergodic mean field games (see Lasry-Lions [47], revisited by Bardi-Feleqi [9]).”
- Time-Dependent Mean-Field Games in the Subquadratic Case (2013, background): “Time-Dependent Mean-Field Games 41 [32, 44] and environmental policy [38], finite state problems [19, 23, 24], explicit models [33, 48], obstacle-type problems [25], extended mean-field games [26, 30], probabilistic methods [13, 14], long-time behavior [10, 12], weak solutions to meanfield games [11”
- Regularity for second order stationary mean-field games (2015, background): “In [1], the authors consider stationary meanfield game systems in the presence of uniformly elliptic operators and nonlocal couplings.”