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Adaptive Group Personalization for Federated Mutual Transfer Learning
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Proposes AdaGrP, a tuning-free federated mutual transfer learning method that uses a nonparametric adaptive threshold correction to recover learnability (subgroup) structure under concept drift, with group-personalized aggregation.
Problem
Federated mutual transfer learning must recover unknown domain subgroup (learnability) structure and estimate parameters under communication and privacy constraints and concept drift, but existing clustered FL methods lack recovery guarantees and need hyperparameter tuning, while centralized DiffS u
Approach
Replace DiffS's fixed chi-square threshold with an adaptive threshold estimated per communication round by nonparametric kNN density estimation on standardized domain distances, and combine it with group-personalized FedAvg-style aggregation (global parameters averaged, heterogeneous parameters averaged per subgroup).
Key results
- AdaGrP achieves about 96.32% learnability structure recovery accuracy versus 91.52% for the best baseline on synthetic data.
- The paper reports a 16.9% average improvement in learnability structure recovery over state-of-the-art CFL baselines.
- On NOAA nClimDiv, AdaGrP yields a learnability structure similar to IECC climate zones, while AdaGrP (w/o) gives unbalanced clusters and FedDrift merges subgroups.
Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use AdaGrP instead of the strongest CFL baseline | Federated mutual transfer learning · Synthetic data | learnability structure recovery: 16.9% average improvement | Helped |
| Replace adaptive threshold correction with a fixed threshold F⁻¹_q(0.99) (ablation) | AdaGrP · Synthetic data under concept drift | NMI | Hurt |
| Replace adaptive threshold correction with a fixed threshold F⁻¹_q(0.99) (ablation) | AdaGrP · NOAA nClimDiv | learnability structure recovery | Hurt |
Surprising findings
- FedDrift produced about 11.8 clusters on average versus the true 3 and showed lower error at p=q=50 despite poor structure recovery.
Limitations
- Theoretical guarantees rely on assumptions (subgroup differentiation, known sigma_u and sigma_epsilon) and tightened conditions under finite local steps.
- Baselines IFCA and FeSEM were given the oracle number of clusters, and FedDrift required manual tuning of delta.
Experimental setup
Datasets: synthetic mixed-effects data NOAA nClimDiv
Benchmarks: synthetic mixed-effects data with concept drift NOAA nClimDiv average temperature prediction
Metrics: NMI RMSE mean squared prediction error
Baselines: IFCA FeSEM FedDrift AdaGrP (w/o) fixed threshold
Builds on: DiffS Clustered Federated Learning IFCA FedAvg Group personalized FL
Closest papers by meaning
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- Clustered Federated Learning via Gradient-based Partitioning (ICML 2024 · similarity 0.84)
- Understanding the Statistical Accuracy-Communication Trade-off in Personalized Federated Learning with Minimax Guarantees (ICML 2025 · similarity 0.84)
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