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Temporal walk based centrality metric for graph streams.

Ferenc Béres1,2, Róbert Pálovics3, Anna Oláh4

  • 11Institute for Computer Science and Control, Hungarian Academy of Sciences, (MTA SZTAKI), Kende Street 13-17, Budapest, H-1111 Hungary.

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Summary
This summary is machine-generated.

This study introduces a new temporal walk-based dynamic centrality measure for networks. It accurately identifies important nodes in fast-changing networks by considering edge creation order, outperforming existing methods.

Keywords:
CentralityDynamics of social networksSocial media analysis: blogs and friendship networksTemporal graphsTwitter measurement

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Area of Science:

  • Network Science
  • Data Mining
  • Computational Social Science

Background:

  • Evaluating node importance in networks is challenging, especially in dynamic networks like Twitter.
  • Existing centrality measures struggle with the fast-paced nature of real-world network evolution.
  • Predicting emerging centrality in dynamic networks remains a significant research problem.

Purpose of the Study:

  • To propose a novel temporal walk-based dynamic centrality measure.
  • To model temporal information propagation by incorporating the order of edge creation.
  • To quantitatively assess and compare the performance of dynamic centrality metrics.

Main Methods:

  • Developed a new dynamic centrality measure based on temporal walks.
  • Designed a quantitative experiment to evaluate temporal centrality metrics.
  • Compared the proposed measure against static and other dynamic centrality approaches.

Main Results:

  • The proposed temporal walk-based measure outperforms static and other dynamic measures.
  • It effectively assigns higher time-aware centrality to relevant nodes in dynamic networks.
  • The method demonstrates proficiency in detecting concept drift in graph generation processes.

Conclusions:

  • The new temporal centrality measure offers a more accurate way to assess node importance in dynamic networks.
  • This approach enhances our understanding of information propagation and network evolution.
  • The method has practical applications in identifying key influencers and understanding network changes over time.