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Diffusion-Based Active Learning for Distributed Client Manifolds

AAAI 2025 · Federated learning and privacy › Personalized and heterogeneous FL · approach: Non-IID federated learning · 0 citations (OpenAlex)

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Proposes a distributed active learning method that selects clients and local points by diffusing predicted entropy reductions over a graph of client pseudo-parameter embeddings, without accessing local data.

Problem

Active learning in privacy-preserving distributed settings where clients hold unshared local data and the server must decide which clients to label, accounting for inter-client relationships.

Approach

Embed clients as normalized pseudo-parameter updates (from pseudo-labels on unlabeled data) forming a client manifold graph, then score clients by simulating anisotropic diffusion of average entropy so that labeling a client's impact on all clients' uncertainty is captured, promoting both exploitation and diversity.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
use diffusion-based global client-impact selection instead of random client selectionOurs · All five datasets and both data allocationsaccuracy: 93.6%Helped
use diffusion-based global client-impact selection instead of random client selectionOurs · All five datasets and both data allocationsaccuracyNo clear effect
select clients by average entropy rather than random selectionEnt+Ent and Ent+F-AL · CINIC-10, Fashion-MNIST, CIFAR-10, and CIFAR-100accuracyMixed
use hybrid F-AL point selection instead of pure uncertainty samplingDistributed AL · Individual clients across the evaluated datasetsaccuracyHelped
disable anisotropicity by setting ρ=0 (ablation)Ours · CIFAR-10average accuracy: -0.27%Hurt

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-10 CIFAR-100 Fashion-MNIST EMNIST letters CINIC-10

Benchmarks: CIFAR-10 CIFAR-100 Fashion-MNIST EMNIST letters CINIC-10

Metrics: accuracy improvement over random selection statistical significance (Student's t-test, alpha 0.95)

Baselines: Rand Ent+Ent (Ahmed et al. 2020) Rand+Ent Ent+F-AL (Ahn et al. 2022) Rand+F-AL

Builds on: FedAvg (McMahan et al. 2017) Anisotropic diffusion on graphs (Szlam et al. 2008; Kim et al. 2015) F-AL (Ahn et al. 2022) Federated AL (Ahmed et al. 2020)

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