Majority-vote model with a bimodal distribution of noises in small-world networks

We consider a generalized version of the majority-vote model in small-world networks. In our model, each site of the network has noise q=0 and q≠0 with probability f and 1−f, respectively. The connections of the two-dimensional square lattice are rewired with probability p. We performed Monte Carlo simulations to characterize the order-disorder phase transition of the system. Through finite-size scaling analysis, we calculated the critical noise value qc and the standard critical exponents β∕ν, γ∕ν, 1∕ν. Our results suggest that these exponents are different from those of the isotropic majority-vote model. We concluded that the zero noise fraction f when combined with the rewiring probability p drive the system to a different universality class from that of the isotropic majority-vote model.