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Modeling Information Diffusion in Online Social Networks with Partial Differential Equations

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Focusing on the intersection of mathematics and social media, this book introduces a dynamic modeling approach using partial differential equations to analyze information diffusion in online networks. It employs the Laplacian matrix to identify user communities, embedding them in Euclidean space for further analysis. The authors validate their models with Twitter data, exploring significant events like the Egyptian revolution and predicting influenza prevalence. This innovative method proposes a paradigm shift in understanding information flow, offering a foundation for future spatio-temporal modeling in the big-data era.

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Modeling Information Diffusion in Online Social Networks with Partial Differential Equations, Haiyan Wang, Feng Wang, Kuai Xu

Sprache
Erscheinungsdatum
2020
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Titel
Modeling Information Diffusion in Online Social Networks with Partial Differential Equations
Sprache
Englisch
Erscheinungsdatum
2020
Einband
Paperback
Seitenzahl
160
ISBN13
9783030388508
Reihe
Beschreibung
Focusing on the intersection of mathematics and social media, this book introduces a dynamic modeling approach using partial differential equations to analyze information diffusion in online networks. It employs the Laplacian matrix to identify user communities, embedding them in Euclidean space for further analysis. The authors validate their models with Twitter data, exploring significant events like the Egyptian revolution and predicting influenza prevalence. This innovative method proposes a paradigm shift in understanding information flow, offering a foundation for future spatio-temporal modeling in the big-data era.