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Ecosmo Sapiens > New Earth > democracy
Mulya, Didi Ahmad and Romi Muslim.
Phase transition and universality of the majority-rule model on complex networks.
arXiv:2402.13434.
In a paper to appear in the International Journal of Modern Physics C, National Research and Innovation Agency, Indonesia, and University of Technology, Yogyakarta, Indonesia consider possible ways that bipolar political elections might be based in and attributed to basic statistical physics phenomena.
We investigate the phenomena of order-disorder phase transition and the universality of the majority rule model defined on three complex networks, namely the Barabasi-Albert, Watts-Strogatz, and Erdos-Renyi versions. Assume each agent holds two possible opinions distribute across the nodes. Based on our scaling analysis, it is found that the model undergoes a continuous phase transition, with critical points for independence model greater than the anticonformity model. We obtain critical exponents indicating that they exhibit the same universality class as the mean-field Ising model. (Abstract)
We conducted an analysis of the order-disorder phase transition and the universality class of the majority-rule model implemented on heterogeneous networks, wherein each node maintains connections to at least two other nodes. Each agent has two possible opinions across all network nodes. Each agent adheres to the principle of conformity by behavior aligned with the majority opinion. Notably, agents also exhibit anticonformity and independence proclivities. Within this model, anticonformist agents adopt the minority opinion, adjusting their opinion or state to align with the minority viewpoint, while independent agents act autonomously, unaffected by the influence of other agents. (5)
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