We consider the majority-vote dynamics where the noise parameter, associated with each
spin on a two-dimensional square lattice, is a bimodally distributed random variable defined …

We introduce a kinetic irreversible XY model and investigate its dynamic critical behavior
through short-time Monte Carlo simulations on square lattices with periodic boundary …

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 dynamical behavior of the isotropic majority-vote model on a square
lattice using a combination of damage spreading and finite-size scaling methods. For initial …

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 …

We investigate the nonequilibrium phase transition in the S-state majority-vote model for S=
2, 3⁠, and 4⁠. Each site, k⁠, is characterized by a distinct noise threshold, qk⁠, which …

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 …

In this paper, we generalize the original majority-vote (MV) model with noise from two states
to arbitrary q states, where q is an integer no less than two. The main emphasis is paid to the …

In this work we study the majority-vote model with the presence of two distinct noises. The
first one is the usual noise q, that represents the probability that a given agent follows the …

Abstract We use Monte Carlo simulations and finite-size scaling theory to investigate the
phase transition and critical behavior of the S-state block voter model on square lattices. Our …