4th International Workshop on Statistical Physics and Mathematics for Complex Systems | |
A simple phenomenological model for time evolution of social networks | |
物理学;数学 | |
Jiang, J.^1 ; Wang, Q.A.^2 ; Li, W.^3 ; Cai, X.^3 | |
Research Center of Nonlinear Science, College of Mathematics and Computer Science, Wuhan Textile University, Wuhan | |
430200, China^1 | |
Institut Supérieur des Matériaux et Mécaniques Avancés, 44, Avenue F.A. Bartholdi, Le Mans | |
72000, France^2 | |
Complexity Science Center, Institute of Particle Physics, Hua-Zhong (Central China) Normal University, Wuhan | |
430079, China^3 | |
关键词: Local interactions; Network evolution; Phenomenological modeling; Stationary state; Time evolutions; Two parameter; | |
Others : https://iopscience.iop.org/article/10.1088/1742-6596/604/1/012010/pdf DOI : 10.1088/1742-6596/604/1/012010 |
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来源: IOP | |
【 摘 要 】
Inspired by the maxim "long union divides and long division unites", a phenomenological model with the simplification of real social networks is proposed to explore the evolutionary features of these networks composed of the entities whose behaviors are dominated by two events: union and division. The nodes are endowed with some attributes such as identity, ingredient, richness, age and internal diversity, which determine collectively the evolution in a probabilistic way. Through the local interaction of two events, a stationary state of network is reached as a constant amount of nodes survive with no more event happened in the network, like a situation of tripartite confrontation. Besides, the number of survived nodes and the speed of network evolution can be controlled by two parameters.
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