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• W4281633207 abstract "In this article, we have employed Monte Carlo simulations to study the Ising model on a two-dimensional additive small-world network (A-SWN). The system model consists of a $$Ltimes L$$ square lattice where each site of the lattice is occupied for a spin variable that interacts with the nearest neighbor and has a certain probability p of being additionally connected at random to one of its farther neighbors. The system is in contact with a heat bath at a given temperature T and it is simulated by one-spin flip according to the Metropolis prescription. We have calculated the thermodynamic quantities of the system, such as the magnetization per spin $$m_{L}$$ , magnetic susceptibility $$chi _{L}$$ , and the reduced fourth-order Binder cumulant $$U_{L}$$ as a function of T for several values of lattice size L and additive probability p. We also have constructed the phase diagram for the equilibrium states of the model in the plane T versus p showing the existence of a continuous transition line between the ferromagnetic F and paramagnetic P phases. Using the finite-size scaling (FSS) theory, we have obtained the critical exponents for the system, where varying the parameter p, we have observed a change in the critical behavior from the regular square lattice Ising model to A-SWN." @default.
• W4281633207 created "2022-06-13" @default.
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• W4281633207 date "2022-09-01" @default.
• W4281633207 modified "2023-10-16" @default.
• W4281633207 title "Ising model on a 2D additive small-world network" @default.
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• W4281633207 doi "https://doi.org/10.1140/epjb/s10051-022-00422-w" @default.
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