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    Higher-order graph neural networks (HOGNNs) offer advanced solutions for complex data by capturing relationships beyond simple connections. This study provides a taxonomy to analyze and compare HOGNN models for optimal performance.

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    Area of Science:

    • Artificial Intelligence
    • Machine Learning
    • Graph Neural Networks

    Background:

    • Higher-order graph neural networks (HOGNNs) extend graph neural networks (GNNs) by incorporating polyadic relations, addressing limitations like over-smoothing and over-squashing.
    • Existing HOGNN models exhibit diverse architectures and definitions of 'higher-order,' complicating analysis and selection.
    • The richness of HOGNN models presents challenges in comparing their performance and applicability across different scenarios.

    Purpose of the Study:

    • To develop a comprehensive taxonomy and blueprint for Higher-order Graph Neural Networks (HOGNNs).
    • To facilitate the design of HOGNN models that maximize performance.
    • To provide insights for selecting the most beneficial HOGNN model for specific applications and identify future research directions.

    Main Methods:

    • Designed an in-depth taxonomy and blueprint for Higher-order Graph Neural Networks (HOGNNs).
    • Analyzed and compared existing HOGNN models using the developed taxonomy.
    • Synthesized outcomes into actionable insights and identified research challenges and opportunities.

    Main Results:

    • A structured taxonomy and blueprint for HOGNNs were established, aiding model design.
    • Comparative analysis of HOGNN models was performed, highlighting their strengths and weaknesses.
    • Key insights were generated to guide the selection of appropriate HOGNN models for various scenarios.

    Conclusions:

    • The developed taxonomy provides a framework for understanding and comparing diverse HOGNN architectures.
    • Insights derived from the analysis assist researchers and practitioners in choosing optimal HOGNN models.
    • The study outlines challenges and opportunities, paving the way for future advancements in Topological Deep Learning and HOGNNs.