LGDCApr 14, 2024

MAP: Model Aggregation and Personalization in Federated Learning with Incomplete Classes

arXiv:2404.09232v116 citationsh-index: 17IEEE Trans Knowl Data Eng
Originality Incremental advance
AI Analysis

This addresses data heterogeneity in federated learning for applications like distributed classification, but it is incremental as it builds on existing FL methods.

The paper tackles the challenge of federated learning with incomplete class distributions across clients, proposing a method to aggregate a complete global model while improving personalization for each client's observed classes. Experimental results show the algorithm's superior performance.

In some real-world applications, data samples are usually distributed on local devices, where federated learning (FL) techniques are proposed to coordinate decentralized clients without directly sharing users' private data. FL commonly follows the parameter server architecture and contains multiple personalization and aggregation procedures. The natural data heterogeneity across clients, i.e., Non-I.I.D. data, challenges both the aggregation and personalization goals in FL. In this paper, we focus on a special kind of Non-I.I.D. scene where clients own incomplete classes, i.e., each client can only access a partial set of the whole class set. The server aims to aggregate a complete classification model that could generalize to all classes, while the clients are inclined to improve the performance of distinguishing their observed classes. For better model aggregation, we point out that the standard softmax will encounter several problems caused by missing classes and propose "restricted softmax" as an alternative. For better model personalization, we point out that the hard-won personalized models are not well exploited and propose "inherited private model" to store the personalization experience. Our proposed algorithm named MAP could simultaneously achieve the aggregation and personalization goals in FL. Abundant experimental studies verify the superiorities of our algorithm.

Foundations

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