activity
20172020
most citedFinite Horizon Mean Field Games on Networks

1 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2020★ 1 cited

Convergence analysis of a variational quasi-reversibility approach for an inverse hyperbolic heat conduction problem

Vo Anh Khoa, Manh-Khang Dao

We study a time-reversed hyperbolic heat conduction problem based upon the Maxwell--Cattaneo model of non-Fourier heat law. This heat and mass diffusion problem is a hyperbolic typ…

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…

math.AP2019

Hamilton-Jacobi equations for optimal control on multidimensional junctions with entry costs

Manh-Khang Dao, Boualem Djehiche

We consider an infinite horizon control problem for dynamics constrained to remain on a multidimensional junction with entry costs. We derive the associated system of Hamilton-Jaco…

math.AP2018

A Class of Infinite Horizon Mean Field Games on Networks

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

We consider stochastic mean field games for which the state space is a network. In the ergodic case, they are described by a system coupling a Hamilton-Jacobi-Bellman equation and…

math.OC2017

Hamilton-Jacobi equations for optimal control on networks with entry or exit costs

Manh-Khang Dao

We consider an optimal control on networks in the spirit of the works of Achdou et al. (2013) and Imbert et al. (2013). The main new feature is that there are entry (or exit) costs…