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Select Your Own Counterparts: Self-Supervised Graph Contrastive Learning With Positive Sampling.

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    Graph positive sampling (GPS) introduces a novel method to overcome sampling bias in graph contrastive learning (GCL). This approach enhances GCL model performance without requiring true labels, offering a versatile solution.

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    Area of Science:

    • Machine Learning
    • Graph Neural Networks
    • Self-Supervised Learning

    Background:

    • Contrastive learning (CL) is a powerful self-supervised learning technique.
    • Sampling bias is a significant limitation in CL, hindering performance.
    • Existing debiasing methods like hard negative mining (HNM) and supervised CL (SCL) are not fully effective for graph CL (GCL).

    Purpose of the Study:

    • To introduce a novel learning paradigm, graph positive sampling (GPS), to address sampling bias in GCL.
    • To develop new contrastive objectives that enhance positive sample fusion and representative selection in the semantic space.
    • To improve the performance and applicability of GCL models.

    Main Methods:

    • Proposing graph positive sampling (GPS), a new paradigm for GCL.
    • Utilizing four complementary similarity measurements (node centrality, topological distance, neighborhood overlapping, semantic distance) to select positive counterparts for nodes.
    • Developing three contrastive objectives to fuse positive samples and improve semantic representation.
    • Implementing and evaluating three node-level GCL models incorporating GPS.

    Main Results:

    • GPS demonstrates superior performance compared to state-of-the-art (SOTA) baselines and existing debiasing methods in GCL.
    • Extensive experiments on public datasets validate the effectiveness of GPS.
    • GPS proves to be versatile, adaptive, and flexible for GCL applications.

    Conclusions:

    • Graph positive sampling (GPS) effectively mitigates sampling bias in graph contrastive learning.
    • GPS offers a label-free approach, enabling preprocessing applications and enhancing GCL model performance.
    • The proposed method represents a significant advancement in self-supervised learning for graph data.