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GraphLearner: Graph Node Clustering with Fully Learnable Augmentation

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abstract

Contrastive deep graph clustering (CDGC) leverages the power of contrastive learning to group nodes into different clusters. The quality of contrastive samples is crucial for achieving better performance, making augmentation techniques a key factor in the process. However, the augmentation samples in existing methods are always predefined by human experiences, and agnostic from the downstream task clustering, thus leading to high human resource costs and poor performance. To overcome these limitations, we propose a Graph Node Clustering with Fully Learnable Augmentation, termed GraphLearner. It introduces learnable augmentors to generate high-quality and task-specific augmented samples for CDGC. GraphLearner incorporates two learnable augmentors specifically designed for capturing attribute and structural information. Moreover, we introduce two refinement matrices, including the high-confidence pseudo-label matrix and the cross-view sample similarity matrix, to enhance the reliability of the learned affinity matrix. During the training procedure, we notice the distinct optimization goals for training learnable augmentors and contrastive learning networks. In other words, we should both guarantee the consistency of the embeddings as well as the diversity of the augmented samples. To address this challenge, we propose an adversarial learning mechanism within our method. Besides, we leverage a two-stage training strategy to refine the high-confidence matrices. Extensive experimental results on six benchmark datasets validate the effectiveness of GraphLearner.The code and appendix of GraphLearner are available at https://github.com/xihongyang1999/GraphLearner on Github.

fields

cs.LG 1

years

2025 1

verdicts

CONDITIONAL 1

representative citing papers

Learning Augmented Graph $k$-Clustering

cs.LG · 2025-06-16 · conditional · novelty 5.0

The paper gives a learning-augmented k-clustering algorithm for general metric (graph) spaces and an ETH-based query-complexity lower bound, though the lower-bound proof contains an arithmetic gap.

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  • Learning Augmented Graph $k$-Clustering cs.LG · 2025-06-16 · conditional · none · ref 17 · internal anchor

    The paper gives a learning-augmented k-clustering algorithm for general metric (graph) spaces and an ETH-based query-complexity lower bound, though the lower-bound proof contains an arithmetic gap.