activity
20182025
most citedA high-order scheme for mean field games

1 citations · 1 across the 3 of their papers we have counts for

collaborators

5 papers

math.OC2025

Initialization-driven neural generation and training for high-dimensional optimal control and first-order mean field games

Mouhcine Assouli, Justina Gianatti, Badr Missaoui +1

This paper first introduces a method to approximate the value function of high-dimensional optimal control by neural networks. Based on the established relationship between Pontrya…

math.NA2025

Parallel-in-Time Preconditioning for Time-Dependent Variational Mean Field Games

Heidi Wolles Ljósheim, Dante Kalise, John W. Pearson +1

We study the numerical approximation of a time-dependent variational mean field game system with local couplings and either periodic or Neumann boundary conditions. Following a var…

math.NA2025

A Semi-Lagrangian scheme for Hamilton-Jacobi-Bellman equations with Dirichlet boundary conditions

Elisabetta Carlini, Athena Picarelli, Francisco J. Silva

We study the numerical approximation of time-dependent, possibly degenerate, second-order Hamilton-Jacobi-Bellman equations in bounded domains with nonhomogeneous Dirichlet boundar…

math.NA2022★ 1 cited

A high-order scheme for mean field games

Elisa Calzola, Elisabetta Carlini, Francisco J. Silva

In this paper we propose a high-order numerical scheme for time-dependent mean field games systems. The scheme, which is built by combining Lagrange-Galerkin and semi-Lagrangian te…

math.OC2018

On the implementation of a primal-dual algorithm for second order time-dependent mean field games with local couplings

Luis Briceño-Arias, Dante Kalise, Ziad Kobeissi +3

We study a numerical approximation of a time-dependent Mean Field Game (MFG) system with local couplings. The discretization we consider stems from a variational approach described…