Frontiers in Physics | |
Kinetic Continuous Opinion Dynamics Model on Two Types of Archimedean Lattices | |
Lima, Francisco W. S.1  | |
[1] Dietrich Stauffer Computational Physics Lab, Departamento de Física, Universidade Federal do Piauí, Brazil | |
关键词: phase transitions; critical exponents; Monte Carlo methods statistical physics and nonlinear dynamics; Non-equilibrium; networks and dynamical systems; | |
DOI : 10.3389/fphy.2017.00047 | |
学科分类:物理(综合) | |
来源: Frontiers | |
【 摘 要 】
Here, the critical properties of kinetic continuous opinion dynamics model are studied on ($4,6,12$) and ($4,8^2$) Archimedean lattices. We obtain $p_c$ and the critical exponents from Monte Carlo simulations and finite size scaling. We found out the values of the critical points and Binder cumulant that are $p_c=0.086(3)$ and $O_4^*=0.59(2)$ for ($4,6,12$); and $p_c=0.109(3)$ and $O_4^*=0.606(5)$ for ($4,8^2$) lattices and also the exponent ratios $\beta/\nu$, $\gamma/\nu$ and $1/\nu$ are respectively: $0.23(7)$, $1.43(5)$ and $ 0.60(3)$ for ($4,6,12$); and $0.149(4)$, $1.56(4)$ and $0.94(4)$ for ($4,8^2$) lattices.
【 授权许可】
CC BY
【 预 览 】
Files | Size | Format | View |
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RO201904026671218ZK.pdf | 1259KB | download |