3 citations · 11 across the 16 of their papers we have counts for
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Non-coercive first order Mean Field Games
Paola Mannucci, Claudio Marchi, Carlo Mariconda +1
We study first order evolutive Mean Field Games where the Hamiltonian is non-coercive. This situation occurs, for instance, when some directions are "forbidden" to the generic play…
Short time existence for a general backward-forward parabolic system arising from Mean-Field Games
Marco Cirant, Roberto Gianni, Paola Mannucci
We study the local in time existence of a regular solution of a nonlinear parabolic backward-forward system arising from the theory of Mean-Field Games (briefly MFG). The proof is…
A note on non-coercive first order Mean Field Games with analytic data
Paola Mannucci, Claudio Marchi, Carlo Mariconda +1
We study first order evolutive Mean Field Games whose operators are non-coercive. This situation occurs, for instance, when some directions are `forbidden' to the generic player at…