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Patterns in Temporal Networks with Higher-Order Egocentric Structures
Beatriz Arregui-García1, Antonio Longa2, Quintino Francesco Lotito2
1Instituto de Física Interdisciplinar y Sistemas Complejos IFISC (CSIC-UIB), Campus UIB, 07122 Palma de Mallorca, Spain.
Analyzing complex social dynamics requires new methods. We introduce hyper egocentric temporal neighborhoods to capture group interactions, revealing that higher-order structures significantly explain variability in temporal network data.
Area of Science:
- Complex Systems Science
- Network Science
- Social Network Analysis
Background:
- Temporal networks model time-evolving interactions but often focus on pairwise relationships.
- Existing egocentric temporal neighborhood measures neglect group interactions common in social systems.
- Higher-order networks offer a framework for analyzing group interactions.
Purpose of the Study:
- To generalize egocentric temporal neighborhood analysis to higher-order interactions using hypergraphs.
- To introduce the concept of "hyper egocentric temporal neighborhoods" for analyzing complex social dynamics.
- To assess the impact of higher-order interactions on temporal network analysis.
Main Methods:
- Generalizing temporal networks to hypergraphs to represent group interactions.
- Defining and applying "hyper egocentric temporal neighborhoods" for network decomposition.
- Analyzing temporal network data, including second-order interactions (triplets).
Main Results:
- The proposed hyper egocentric temporal neighborhoods effectively capture higher-order social interactions.
- Second-order structures (triplets) account for the majority of variability in the data.
- This variability is observed across different datasets, between nodes, and over time.
Conclusions:
- Higher-order representations are crucial for a comprehensive understanding of temporal social networks.
- Hyper egocentric temporal neighborhoods provide a powerful tool for analyzing complex, group-based interactions.
- The findings highlight the importance of moving beyond pairwise analysis in complex systems.
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