Scalable Attribute-Missing Graph Clustering via Neighborhood Differentiation

TL;DR

This paper introduces CMV-ND, a scalable graph clustering method that handles large-scale, attribute-missing graphs by creating multiple non-redundant neighborhood views, improving clustering performance.

Contribution

The paper proposes a novel neighborhood differentiation strategy and a multi-view framework for scalable, attribute-missing graph clustering, enhancing existing methods.

Findings

Significant performance improvements on six graph datasets.

Effective handling of attribute-missing and large-scale graphs.

Compatibility with various existing clustering methods.

Abstract

Deep graph clustering (DGC), which aims to unsupervisedly separate the nodes in an attribute graph into different clusters, has seen substantial potential in various industrial scenarios like community detection and recommendation. However, the real-world attribute graphs, e.g., social networks interactions, are usually large-scale and attribute-missing. To solve these two problems, we propose a novel DGC method termed \underline{\textbf{C}}omplementary \underline{\textbf{M}}ulti-\underline{\textbf{V}}iew \underline{\textbf{N}}eighborhood \underline{\textbf{D}}ifferentiation (\textit{CMV-ND}), which preprocesses graph structural information into multiple views in a complete but non-redundant manner. First, to ensure completeness of the structural information, we propose a recursive neighborhood search that recursively explores the local structure of the graph by completely expanding node neighborhoods across different hop distances. Second, to eliminate the redundancy between neighborhoods at different hops, we introduce a neighborhood differential strategy that ensures no overlapping nodes between the differential hop representations. Then, we construct $K+1$ complementary views from the $K$ differential hop representations and the features of the target node. Last, we apply existing multi-view clustering or DGC methods to the views. Experimental results on six widely used graph datasets demonstrate that CMV-ND significantly improves the performance of various methods.