
TL;DR
This paper investigates a social phase transition phenomenon in Solomon networks modeled by 1D and 2D Ising models with extended neighbors, revealing a non-zero critical temperature and analyzing critical behavior.
Contribution
It introduces a novel simulation of Solomon networks using extended neighbor interactions in Ising models, demonstrating social phase transitions at non-zero temperatures.
Findings
Social phase transition observed at non-zero Curie-like temperature
Critical exponent for magnetization behavior evaluated
Transition occurs even in one-dimensional models
Abstract
In this paper the Solomon network is simulated by means of 1D and 2D Ising model with additional -- not only geometrical -- neighbors. A "social phase transition" at a non-zero Curie-like temperature is observed, also in one dimension. The critical exponent describing the behavior of the magnetization in the vicinity of the transition is also evaluated.
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