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20072026
most citedHomogenization of a transmission problem with Hamilton-Jacobi equations and a two-scale interface. Effective transmission conditions

4 citations · 12 across the 16 of their papers we have counts for

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math.AP2024

The continuity equation in the Heisenberg-periodic case: a representation formula and an application to Mean Field Games

Alessandra Cutrì, Paola Mannucci, Claudio Marchi +1

We provide a representation of the weak solution of the continuity equation on the Heisenberg group with periodic data (the periodicity is suitably adapted to the gro…

math.AP2021

Non coercive unbounded first order Mean Field Games: the Heisenberg example

Paola Mannucci, Claudio Marchi, Nicoletta Tchou

In this paper we study evolutive first order Mean Field Games in the Heisenberg group; each agent can move in the whole space but it has to follow "horizontal" trajectories which a…

math.AP2021

Deterministic mean field games with control on the acceleration and state constraints

Yves Achdou, Paola Mannucci, Claudio Marchi +1

We consider deterministic mean field games in which the agents control their acceleration and are constrained to remain in a domain of R n. We study relaxed equilibria in the Lagra…

math.AP2020

First order Mean Field Games in the Heisenberg group: periodic and non periodic case

Paola Mannucci, Claudio Marchi, Nicoletta Tchou

In this paper we study evolutive first order Mean Field Games in the Heisenberg group~$\He^1$; each agent can move only along "horizontal" trajectories which are given in terms of…

math.AP2019★ 3 cited

Deterministic mean field games with control on the acceleration

Yves Achdou, Paola Mannucci, Claudio Marchi +1

In the present work, we study deterministic mean field games (MFGs) with finite time horizon in which the dynamics of a generic agent is controlled by the acceleration. They are de…

math.AP2019★ 1 cited

Finite Horizon Mean Field Games on Networks

Yves Achdou, Manh-Khang Dao, Olivier Ley +1

We consider finite horizon stochastic mean field games in which the state space is a network. They are described by a system coupling a backward in time Hamilton-Jacobi-Bellman equ…