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Mean-Field Sampling for Cooperative Multi-Agent Reinforcement Learning

NeurIPS 2025 · Multi-agent systems and games › Cooperative multi-agent RL · approach: Offline and networked MARL · 0 citations (OpenAlex)

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Proposes SUBSAMPLE-MFQ, which runs mean-field or standard Q-learning on a random k-agent subsystem and executes a decentralized randomized subsampled policy, with optimality gap O~(1/sqrt(k)) independent of n.

Problem

Cooperative MARL with a global agent and n homogeneous local agents has joint state-action spaces exponential in n, making exact Q-learning and mean-field Q-learning computationally prohibitive for large n.

Approach

Learn a Q-function on a randomly subsampled surrogate system of k local agents (via standard or mean-field value iteration with empirical Bellman operator), then deploy a decentralized randomized policy in which the global agent and each local agent sample k agents at each step; the TV-distance-based analysis gives an optimality gap decaying as 1/sqrt(k) independent of n.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
increase the subsampling parameter kSUBSAMPLE-MFQ · Cooperative MARL (theoretical guarantee)optimality gap: \tilde{O}(1/\sqrt{k})Helped
increase the subsampling parameter k (ablation)SUBSAMPLE-MFQ · Constrained Exploration (n=8)discounted cumulative rewardHelped
increase the subsampling parameter k (ablation)SUBSAMPLE-MFQ · Gaussian Squeeze (n=50)cumulative rewardHelped
use SUBSAMPLE-MFQ instead of mean-field value iterationGaussian Squeeze (n=8) · Gaussian Squeezecomputation timeHelped
use SUBSAMPLE-MFQ instead of mean-field value iterationGaussian Squeeze (n=50) · Gaussian Squeezecumulative rewardHelped
set k=n (ablation)SUBSAMPLE-MFQ · Cooperative MARLoptimality gapHelped

Limitations

Experimental setup

Datasets: simulated constrained exploration grid environment simulated Gaussian squeeze environment

Benchmarks: constrained exploration Gaussian squeeze

Metrics: discounted cumulative reward optimality gap computation time

Baselines: mean-field value iteration standard value iteration (k=n)

Builds on: mean-field MARL Q-learning performance difference lemma Gamarnik correlation decay

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