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Pré-Publication, Document De Travail (Preprint/Prepublication) Année : 2023

Scalable Algorithms to Measure User Influence in Social Networks

Nouamane Arhachoui
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  • PersonId : 1318818
Esteban Bautista
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  • PersonId : 1195679
Maximilien Danisch
  • Fonction : Auteur
  • PersonId : 940804
  • IdRef : 188447407
Lionel Tabourier
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  • PersonId : 965989

Résumé

Measuring user influence in social networks is crucial for a variety of applications. While traditional centrality metrics evaluate structural graph importance, a more recent metric known as the ψ-score takes into account users' posting and re-posting activities to provide richer information. The ψ-score is a powerful tool that generalizes PageRank for non-homogeneous node activity. However, for large datasets with N users, it becomes computationally expensive, requiring solving N linear systems of N equations. To tackle this issue, we propose three new scalable algorithms that can quickly approximate the ψ-score. The Power-ψ and Push-ψ algorithms are based on a novel equation that shows it is sufficient to solve one system of equations of size N to calculate the ψ-score. These algorithms take advantage of the fact that the solution of such a system can be recursively and distributedly approximated. Consequently, the ψ-score, which summarizes the nodes' structural and behavioral information, can be computed as quickly as PageRank. The third proposed algorithm is Push-NF. Despite aiming to solve all N systems to extract additional information on the information dynamics, it still manages to converge to the accurate user ranking faster than the current state-of-the-art alternative. To validate the effectiveness of our proposed algorithms, we release them as an open-source Python library and test them on various real-world datasets.
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Dates et versions

hal-04317506 , version 1 (01-12-2023)

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  • HAL Id : hal-04317506 , version 1

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Nouamane Arhachoui, Esteban Bautista, Maximilien Danisch, Anastasios Giovanidis, Lionel Tabourier. Scalable Algorithms to Measure User Influence in Social Networks. 2023. ⟨hal-04317506⟩
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