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Evaluating Representation Learning and Graph Layout Methods for Visualization.

Edith Heiter, Bo Kang, Tijl De Bie

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    This study benchmarks graph representation learning for visualization. Graph layout algorithms generally outperform representation learning methods for creating readable graph visualizations.

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    Area of Science:

    • Machine Learning
    • Data Visualization
    • Graph Theory

    Background:

    • Representation learning methods embed graph nodes into low-dimensional spaces, enhancing machine learning tasks.
    • These learned representations are often assumed suitable for graph visualization, but lack empirical validation.
    • Existing research lacks comprehensive benchmarks for evaluating graph representation learning in visualization contexts.

    Purpose of the Study:

    • To empirically compare state-of-the-art representation learning methods against graph layout algorithms for graph visualization.
    • To assess visualization quality using readability, distance-based metrics, and link prediction performance.
    • To identify the most effective methods for generating informative and interpretable graph visualizations.

    Main Methods:

    • Comparison of multiple representation learning techniques with two recent graph layout algorithms.
    • Evaluation using quantitative measures: readability scores and distance-based metrics.
    • Assessment of visualization effectiveness via link prediction performance on embedded graphs.

    Main Results:

    • No single representation learning method consistently outperformed others across all quality measures.
    • Graph layout algorithms generally produced qualitatively superior layouts compared to representation learning methods.
    • Higher dimensional embeddings with t-distributed stochastic neighbor embedding improved local neighborhood preservation but increased computational cost.

    Conclusions:

    • Graph layout algorithms are currently more effective for graph visualization than representation learning methods.
    • The assumption that low-dimensional embeddings are optimal for visualization requires further investigation.
    • Optimizing visualization quality involves trade-offs between neighborhood preservation and computational efficiency.