In this work we investigate the critical behavior of the three-dimensional simple-cubic
majority voter model. Using numerical simulations and a combination of two different …

We study the critical properties of the majority voter model on d-dimensional hypercubic
lattices. In two dimensions, the majority voter model belongs to the same universality class …

In this work we studied the critical behavior of the critical point as a function of the number of
nearest neighbors on two-dimensional regular lattices. We performed numerical simulations …

The majority-vote model with noise was studied on the 11 Archimedean lattices by the
Monte Carlo method and finite-size scaling. The critical noises and critical exponents were …

In this work we study a modified version of the majority-vote model with noise. In particular,
we consider a random diluted square lattice wherein a site is empty with a probability r. In …

We investigate the three-state majority-vote model for opinion dynamics on scale-free and
regular networks. In this model, an individual selects an opinion equal to the opinion of the …

We study the critical properties of the majority voter model by using two different transition
rates: the Glauber rate and the Metropolis rate. The model with the Glauber rate has been …

We introduce and study the block voter model with noise on two-dimensional square lattices
using Monte Carlo simulations and finite-size scaling techniques. The model is defined by …

We consider the majority-vote model with noise in a network of social interactions for a
system with two classes of individuals, class σ and class τ. For the two-agent model each …

The stationary critical properties of the isotropic majority vote model on random lattices with
quenched connectivity disorder are calculated by using Monte Carlo simulations and finite …