International audienceIn this paper, we study a class of linear-quadratic (LQ) mean-field games in which the individual control process is constrained in a closed convex subset Γ of full space R m. The decentralized strategies and consistency condition are represented by a class of mean-field forward-backward stochastic differential equation (MF-FBSDE) with projection operators on Γ. The wellposedness of consistency condition system is obtained using the monotonicity condition method. The related ǫ-Nash equilibrium property is also verified
In this technical note, we formulate and investigate a class of mean-field linear-quadratic-Gaussian...
We consider mean field games in a large population of heterogeneous agents subject to convex constra...
For noncooperative games the mean field (MF) methodology provides decentralized strategies which yie...
In this paper, we study a class of linear-quadratic (LQ) mean-field games in which the individual co...
International audienceWe consider a class of linear-quadratic-Gaussian mean-field games with a major...
As an organic combination of mean field theory in statistical physics and (non-zero sum) stochastic ...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper revisits well-studied dynamic decisions of weakly coupled large-population (LP) systems. ...
This paper considers the linear quadratic deterministic mean field control problem for large populat...
This paper introduces the backward mean-field (MF) linear-quadratic-Gaussian (LQG) games (for short,...
We consider linear-quadratic mean field Stackelberg differential games with the adapted open-loop in...
This paper considers linear quadratic (LQ) mean field games with a major player and analyzes an asym...
We consider N-person differential games involving linear systems affected by white noise, running co...
In this technical note, we formulate and investigate a class of mean-field linear-quadratic-Gaussian...
We consider mean field games in a large population of heterogeneous agents subject to convex constra...
For noncooperative games the mean field (MF) methodology provides decentralized strategies which yie...
In this paper, we study a class of linear-quadratic (LQ) mean-field games in which the individual co...
International audienceWe consider a class of linear-quadratic-Gaussian mean-field games with a major...
As an organic combination of mean field theory in statistical physics and (non-zero sum) stochastic ...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper considers decentralized control and optimization methodologies for large populations of s...
This paper revisits well-studied dynamic decisions of weakly coupled large-population (LP) systems. ...
This paper considers the linear quadratic deterministic mean field control problem for large populat...
This paper introduces the backward mean-field (MF) linear-quadratic-Gaussian (LQG) games (for short,...
We consider linear-quadratic mean field Stackelberg differential games with the adapted open-loop in...
This paper considers linear quadratic (LQ) mean field games with a major player and analyzes an asym...
We consider N-person differential games involving linear systems affected by white noise, running co...
In this technical note, we formulate and investigate a class of mean-field linear-quadratic-Gaussian...
We consider mean field games in a large population of heterogeneous agents subject to convex constra...
For noncooperative games the mean field (MF) methodology provides decentralized strategies which yie...