Nonlinear q-voter model with deadlocks on the Watts-Strogatz graph

Abstract

We study the nonlinear $q$-voter model with deadlocks on a Watts-Strogats graph. Using Monte Carlo simulations, we obtain so called exit probability and exit time. We determine how network properties, such as randomness or density of links influence exit properties of a model.

References in corpus (5)

• Statistical physics of social dynamics
• Dynamics of Non-Conservative Voters
• Some new results on one-dimensional outflow dynamics
• On the exit probability of the one dimensional q-voter model. Analytical results and simulations for large networks
• Irrelevance of information outflow in opinion dynamics models

Cited by in corpus (6)

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