Opinion dynamics as a movement in a bistable potential
arXiv:1103.0417 · doi:10.1016/j.physa.2011.07.050
Abstract
In this paper we investigate the model of opinion dynamics with anticonformity on a complete graph. We show that below some threshold value of anticonformal behavior spontaneous reorientations occur between two stable states. Dealing with a complete graph allows us also for analytical treatment. We show that opinion dynamics can be understood as a movement of a public opinion in a symmetric bistable effective potential. We focus also on the spontaneous transitions between stable states and show that a typical waiting time can be observed.
19 pages, 9 figures
References in corpus (7)
- Statistical physics of social dynamics
- Opinion evolution in closed community
- Contrarian Deterministic Effect: the "Hung Elections Scenario"
- Spontaneous emergence of contrarian-like behaviour in an opinion spreading model
- Non-monotonic spontaneous magnetization in a Sznajd-like Consensus Model
- Spontaneous reorientations in a model of opinion dynamics with anticonformists
- How to Introduce Temperature to the 1 Dimensional Sznajd Model
Cited by in corpus (18)
- Opinion dynamics: models, extensions and external effects
- Phase transitions in the q-voter model with two types of stochastic driving
- Statistical Physics Of Opinion Formation: is it a SPOOF?
- Nonlinear -voter model with inflexible zealots
- Characterization of the Nonequilibrium Steady State of a Heterogeneous Nonlinear -Voter Model with Zealotry
- A Heterogeneous Out-of-Equilibrium Nonlinear -Voter Model with Zealotry
- Homogeneous symmetrical threshold model with nonconformity: independence vs. anticonformity
- Phase transitions and universality in the Sznajd model with anticonformity
- Oscillating hysteresis in the q-neighbor Ising model
- Mass media and its impact on opinion dynamics of the nonlinear -voter model
- Polarization and Consensus in a Voter Model under Time-Fluctuating Influences
- Phase transition in the majority rule model with the nonconformist agents
- In search for the social hysteresis -- the symmetrical threshold model with independence on Watts-Strogatz graphs
- Independence role in the generalized Sznajd model
- Nonlinear -voter model involving nonconformity on networks
- Opinion dynamics involving contrarian and independence behaviors based on the Sznajd model with two-two and three-one agent interactions
- Universality of noise-induced transitions in nonlinear voter models
- Voting-based probabilistic consensuses and their applications in distributed ledgers