FedNE: Surrogate-Assisted Federated Neighbor Embedding for Dimensionality Reduction

TL;DR

FedNE is a federated learning approach that enables collaborative neighbor embedding for high-dimensional data visualization without sharing raw data, using surrogate loss functions and data augmentation.

Contribution

The paper introduces FedNE, a novel federated neighbor embedding method that integrates contrastive NE with surrogate loss functions and data mixing strategies.

Findings

FedNE effectively preserves neighborhood structures in global embeddings.

It improves alignment in the embedding space compared to baseline methods.

Experimental results on synthetic and real datasets validate its effectiveness.

Abstract

Federated learning (FL) has rapidly evolved as a promising paradigm that enables collaborative model training across distributed participants without exchanging their local data. Despite its broad applications in fields such as computer vision, graph learning, and natural language processing, the development of a data projection model that can be effectively used to visualize data in the context of FL is crucial yet remains heavily under-explored. Neighbor embedding (NE) is an essential technique for visualizing complex high-dimensional data, but collaboratively learning a joint NE model is difficult. The key challenge lies in the objective function, as effective visualization algorithms like NE require computing loss functions among pairs of data. In this paper, we introduce \textsc{FedNE}, a novel approach that integrates the \textsc{FedAvg} framework with the contrastive NE technique, without any requirements of shareable data. To address the lack of inter-client repulsion which is crucial for the alignment in the global embedding space, we develop a surrogate loss function that each client learns and shares with each other. Additionally, we propose a data-mixing strategy to augment the local data, aiming to relax the problems of invisible neighbors and false neighbors constructed by the local $k$NN graphs. We conduct comprehensive experiments on both synthetic and real-world datasets. The results demonstrate that our \textsc{FedNE} can effectively preserve the neighborhood data structures and enhance the alignment in the global embedding space compared to several baseline methods.