Majority-vote model on scale-free networks and random graphs is investigated in which a
randomly chosen fraction p of agents (called anticonformists) follows an antiferromagnetic …

Ferromagnetic and spin-glass-like transitions in nonequilibrium spin models in contact with
two thermal baths with different temperatures are investigated. The models comprise the …

Majority-vote model with independence is investigated on complex scale-free networks with
degree distribution pk∝ k γ. In the simplest version of the majority-vote model, the agents …

The q-voter model with independence is generalized to signed random graphs and studied
by means of Monte Carlo simulations and theoretically using the mean-field approximation …

The q-voter model with independence is investigated on multiplex networks with full overlap
of nodes in the layers. The layers are various complex networks corresponding to different …

The q-neighbor Ising model is investigated on homogeneous random graphs with a fraction
of edges associated randomly with antiferromagnetic exchange integrals and the remaining …

Majority vote model on multiplex networks with two independently generated layers in the
form of scale-free networks is investigated by means of Monte Carlo simulations and …

The majority rule is applied to a topology that consists of two coupled random networks,
thereby mimicking the modular structure observed in social networks. We calculate …

The q-neighbor Ising model for the opinion formation on multiplex networks with two layers
in the form of random graphs (duplex networks), the partial overlap of nodes, and …

We investigate the phenomena of order-disorder phase transition and the universality of the
majority rule model defined on three complex networks, namely the Barabasi-Albert, Watts …