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    This study introduces a new method to detect changes in graph-generating processes. The approach embeds graphs into a vector space for effective change point detection in dynamic graph data.

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    Area of Science:

    • Graph theory and network analysis
    • Stochastic processes and time series analysis
    • Machine learning and data mining

    Background:

    • Graph representations are widely used across various domains.
    • Detecting changes in the underlying process generating graph data is crucial for many applications.
    • Existing methods often struggle with graphs of varying sizes and without vertex correspondence.

    Purpose of the Study:

    • To propose a general methodology for detecting changes in stationarity of stochastic processes generating attributed graphs.
    • To handle graphs with a variable number of vertices and edges.
    • To enable change detection without assuming vertex correspondence across time steps.

    Main Methods:

    • Embedding attributed graphs into a vector domain.
    • Applying conventional multivariate change detection procedures in the vector space.
    • Theoretical analysis to support the methodology's soundness.
    • Implementation and evaluation on real-world datasets.

    Main Results:

    • The proposed methodology effectively detects changes in stationarity for graph-generating processes.
    • The approach is robust to variations in graph size and vertex structure.
    • Experimental results on biological molecules and drawings demonstrate superior performance compared to baseline methods.

    Conclusions:

    • The developed methodology provides a powerful and general tool for change detection in streaming attributed graph data.
    • This approach enhances the analysis of dynamic graph data in various scientific and technical fields.
    • The vector embedding technique offers a flexible framework for applying established change detection algorithms to graph streams.