Temporal properties of higher-order interactions in social networks

被引:86
|
作者
Cencetti, Giulia [1 ]
Battiston, Federico [2 ]
Lepri, Bruno [1 ]
Karsai, Marton [2 ]
机构
[1] Fdn Bruno Kessler, Mobs Lab, Via Sommar 18, I-38123 Trento, Italy
[2] Cent European Univ, Dept Network & Data Sci, A-1100 Vienna, Austria
基金
欧盟地平线“2020”; 欧洲研究理事会;
关键词
RANDOM-WALKS; HEAVY TAILS; DYNAMICS;
D O I
10.1038/s41598-021-86469-8
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
Human social interactions in local settings can be experimentally detected by recording the physical proximity and orientation of people. Such interactions, approximating face-to-face communications, can be effectively represented as time varying social networks with links being unceasingly created and destroyed over time. Traditional analyses of temporal networks have addressed mostly pairwise interactions, where links describe dyadic connections among individuals. However, many network dynamics are hardly ascribable to pairwise settings but often comprise larger groups, which are better described by higher-order interactions. Here we investigate the higher-order organizations of temporal social networks by analyzing five publicly available datasets collected in different social settings. We find that higher-order interactions are ubiquitous and, similarly to their pairwise counterparts, characterized by heterogeneous dynamics, with bursty trains of rapidly recurring higher-order events separated by long periods of inactivity. We investigate the evolution and formation of groups by looking at the transition rates between different higher-order structures. We find that in more spontaneous social settings, group are characterized by slower formation and disaggregation, while in work settings these phenomena are more abrupt, possibly reflecting pre-organized social dynamics. Finally, we observe temporal reinforcement suggesting that the longer a group stays together the higher the probability that the same interaction pattern persist in the future. Our findings suggest the importance of considering the higher-order structure of social interactions when investigating human temporal dynamics.
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Temporal properties of higher-order interactions in social networks
    Giulia Cencetti
    Federico Battiston
    Bruno Lepri
    Márton Karsai
    [J]. Scientific Reports, 11
  • [2] The temporal dynamics of group interactions in higher-order social networks
    Iacopini, Iacopo
    Karsai, Marton
    Barrat, Alain
    [J]. NATURE COMMUNICATIONS, 2024, 15 (01)
  • [3] Evolutionary dynamics of higher-order interactions in social networks
    Unai Alvarez-Rodriguez
    Federico Battiston
    Guilherme Ferraz de Arruda
    Yamir Moreno
    Matjaž Perc
    Vito Latora
    [J]. Nature Human Behaviour, 2021, 5 : 586 - 595
  • [4] Evolutionary dynamics of higher-order interactions in social networks
    Alvarez-Rodriguez, Unai
    Battiston, Federico
    de Arruda, Guilherme Ferraz
    Moreno, Yamir
    Perc, Matjaz
    Latora, Vito
    [J]. NATURE HUMAN BEHAVIOUR, 2021, 5 (05) : 586 - 595
  • [5] Percolation and Topological Properties of Temporal Higher-Order Networks
    Di Gaetano, Leonardo
    Battiston, Federico
    Starnini, Michele
    [J]. PHYSICAL REVIEW LETTERS, 2024, 132 (03)
  • [6] Opinion dynamics in social networks incorporating higher-order interactions
    Zhang, Zuobai
    Xu, Wanyue
    Zhang, Zhongzhi
    Chen, Guanrong
    [J]. DATA MINING AND KNOWLEDGE DISCOVERY, 2024,
  • [7] Temporal-topological properties of higher-order evolving networks
    Ceria, Alberto
    Wang, Huijuan
    [J]. SCIENTIFIC REPORTS, 2023, 13 (01)
  • [8] Temporal-topological properties of higher-order evolving networks
    Alberto Ceria
    Huijuan Wang
    [J]. Scientific Reports, 13
  • [9] Dynamics on networks with higher-order interactions
    Gao, Z.
    Ghosh, D.
    Harrington, H. A.
    Restrepo, J. G.
    Taylor, D.
    [J]. CHAOS, 2023, 33 (04)
  • [10] Simplicial contagion in temporal higher-order networks
    Chowdhary, Sandeep
    Kumar, Aanjaneya
    Cencetti, Giulia
    Iacopini, Iacopo
    Battiston, Federico
    [J]. JOURNAL OF PHYSICS-COMPLEXITY, 2021, 2 (03):