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Scalable Decentralized Algorithms for Online Personalized Mean Estimation

AAAI 2025 · Multi-agent systems and games › Cooperative multi-agent RL · approach: Decentralized actor-critic MARL · 5 citations (OpenAlex)

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Proposes two scalable decentralized collaborative mean-estimation algorithms (consensus-based C-ColME and message-passing B-ColME) over a sparse random regular graph, pruning wrong-class neighbors so per-agent cost is O(r) or O(r log|A|) instead of O(|A|).

Problem

Online decentralized mean estimation where agents must identify which peers share their true mean while learning; existing ColME has per-agent time and space linear in the number of agents and only handles scalar sub-Gaussian data.

Approach

Agents self-organize into a sparse graph with at most r neighbors, prune dissimilar neighbors via optimistic confidence-interval distances, and then average either through a consensus iteration (C-ColME) or through d-hop message passing (B-ColME), extending the guarantees to multidimensional distributions with bounded fourth moment.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Replace ColME's population-wide collaboration with pruned-graph consensusMean estimation · Bounded fourth-moment distributionsconvergence timeHelped
Replace ColME's population-wide collaboration with pruned-graph message passingMean estimation · Bounded fourth-moment distributionsconvergence timeHelped
Use pruned-graph collaboration instead of ColME's population-wide collaborationMean estimation · Bounded fourth-moment distributionsasymptotic estimation errorHurt
Adapt consensus-based decentralized FL to progressively exclude dissimilar neighborsMNIST handwritten digit recognition · MNISTaccuracyHelped

Surprising findings

Limitations

Experimental setup

Datasets: MNIST synthetic Gaussian agent distributions

Benchmarks: MNIST

Metrics: fraction of incorrect estimates fraction of wrong links accuracy

Baselines: ColME s-ColME local estimate oracle neighbor selection

Builds on: ColME ClusteredFL consensus algorithms

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