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      Dynamics of Vacillating Voters

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          Abstract

          We introduce the vacillating voter model in which each voter consults two neighbors to decide its state, and changes opinion if it disagrees with either neighbor. This irresolution leads to a global bias toward zero magnetization. In spatial dimension d>1, anti-coarsening arises in which the linear dimension L of minority domains grows as t^{1/(d+1)}. One consequence is that the time to reach consensus scales exponentially with the number of voters.

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          Majority versus minority dynamics: Phase transition in an interacting two-state spin system

          We introduce a simple model of opinion dynamics in which binary-state agents evolve due to the influence of agents in a local neighborhood. In a single update step, a fixed-size group is defined and all agents in the group adopt the state of the local majority with probability p or that of the local minority with probability 1-p. For group size G=3, there is a phase transition at p_c=2/3 in all spatial dimensions. For p>p_c, the global majority quickly predominates, while for p

            Author and article information

            Journal
            03 October 2007
            Article
            10.1088/1742-5468/2007/10/L10001
            0710.0914
            7c9e8dda-e4d0-4ccd-a2fc-5adf1c0c12a4
            History
            Custom metadata
            J. Stat. Mech. L10001 (2007)
            4 pages, 6 figures, 2-column revtex4 format
            physics.soc-ph cond-mat.stat-mech physics.gen-ph

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