First-order, stationary mean-field games with congestion

D Evangelista, R Ferreira, DA Gomes, L Nurbekyan… - Nonlinear Analysis, 2018 - Elsevier
Mean-field games (MFGs) are models for large populations of competing rational agents that
seek to optimize a suitable functional. In the case of congestion, this functional takes into …

On the variational formulation of some stationary second-order mean field games systems

AR Mészáros, FJ Silva - SIAM Journal on Mathematical Analysis, 2018 - SIAM
We consider the variational approach to prove the existence of solutions of second-order
stationary Mean Field Games systems on a bounded domain Ω⊆\mathbbR^d with …

Existence of weak solutions to first-order stationary mean-field games with Dirichlet conditions

R Ferreira, D Gomes, T Tada - Proceedings of the American Mathematical …, 2019 - ams.org
In this paper, we study first-order stationary monotone mean-field games (MFGs) with
Dirichlet boundary conditions. Whereas Dirichlet conditions may not be satisfied for …

Deep-ultraviolet optoelectronic devices enabled by the hybrid integration of next-generation semiconductors and emerging device platforms

N Alfaraj - 2019 - repository.kaust.edu.sa
In this dissertation, the design and fabrication of deep-ultraviolet photodetectors were
investigated based on gallium oxide and its alloys, through the heterogeneous integration …

Monotonicity methods for Mean-Field Games

T Tada - 2021 - repository.kaust.edu.sa
Mean-field games (MFGs) model the behavior of large populations of rational agents. Each
agent seeks to minimize an individual cost that depends on the statistical distribution of the …

Stationary Mean-Field Games with Congestion

D Evangelista - 2019 - repository.kaust.edu.sa
Mean-field games (MFG) are models of large populations of rational agents who seek to
optimize an objective function that takes into account their state variables and the …

[PDF][PDF] Existence of weak

R Ferreira, DA Gomes, T Tada - Proceedings of the …, 2019 - repository.kaust.edu.sa
In this paper, we study first-order stationary monotone mean-field games (MFGs) with
Dirichlet boundary conditions. Whereas Dirichlet conditions may not be satisfied for …

On the variational formulation of some stationary second order mean field games systems

A Richárd, FJ Silva - 2017 - inria.hal.science
We consider the variational approach to prove the existence of solutions of second order
stationary Mean Field Games on a bounded domain $\Omega\subseteq\mathbb {R}^{d} …