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20102025
most citedSmall-time asymptotics for fast mean-reverting stochastic volatility models

68 citations · 217 across the 38 of their papers we have counts for

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9 papers · 1 filter

math.OC2025

Convergence of Actor-Critic Learning for Mean Field Games and Mean Field Control in Continuous Spaces

Jean-Pierre Fouque, Mathieu Laurière, Mengrui Zhang

We establish the convergence of the deep actor-critic reinforcement learning algorithm presented in [Angiuli et al., 2023a] in the setting of continuous state and action spaces wit…

math.OC2024

Analysis of Multiscale Reinforcement Q-Learning Algorithms for Mean Field Control Games

Andrea Angiuli, Jean-Pierre Fouque, Mathieu Laurière +1

Mean Field Control Games (MFCG), introduced in [Angiuli et al., 2022a], represent competitive games between a large number of large collaborative groups of agents in the infinite l…

math.OC2023★ 1 cited

Convergence of Multi-Scale Reinforcement Q-Learning Algorithms for Mean Field Game and Control Problems

Andrea Angiuli, Jean-Pierre Fouque, Mathieu Laurière +1

We establish the convergence of the unified two-timescale Reinforcement Learning (RL) algorithm presented in a previous work by Angiuli et al. This algorithm provides solutions to…

math.OC2023★ 2 cited

Deep Reinforcement Learning for Infinite Horizon Mean Field Problems in Continuous Spaces

Andrea Angiuli, Jean-Pierre Fouque, Ruimeng Hu +1

We present the development and analysis of a reinforcement learning (RL) algorithm designed to solve continuous-space mean field game (MFG) and mean field control (MFC) problems in…

math.OC2022

Reinforcement Learning for Intra-and-Inter-Bank Borrowing and Lending Mean Field Control Game

Andrea Angiuli, Nils Detering, Jean-Pierre Fouque +2

We propose a mean field control game model for the intra-and-inter-bank borrowing and lending problem. This framework allows to study the competitive game arising between groups of…

math.OC2022

Reinforcement Learning Algorithm for Mixed Mean Field Control Games

Andrea Angiuli, Nils Detering, Jean-Pierre Fouque +2

We present a new combined \textit{mean field control game} (MFCG) problem which can be interpreted as a competitive game between collaborating groups and its solution as a Nash equ…