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By Monte Carlo simulations and finite-size scaling relations the critical exponents $\\beta/\\nu$, $\\gamma/\\nu$, and $1/\\nu$ and points $q_{c}$ and $U^*$ are obtained. After extensive simulations, we obtain $\\beta/\\nu=0.230(3)$, $\\gamma/\\nu=0.535(2)$, and $1/\\nu=0.475(8)$. The calculated values of the critical noise parameter and Binder cumulant are $q_{c}=0.166(3)$ and $U^*=0.288(3)$. 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W. S. Lima","submitted_at":"2013-06-03T09:22:50Z","abstract_excerpt":"We study a nonequilibrium model with up-down symmetry and a noise parameter $q$ known as majority-vote model of M.J. Oliveira $1992$ on opinion-dependent network or Stauffer-Hohnisch-Pittnauer networks. By Monte Carlo simulations and finite-size scaling relations the critical exponents $\\beta/\\nu$, $\\gamma/\\nu$, and $1/\\nu$ and points $q_{c}$ and $U^*$ are obtained. After extensive simulations, we obtain $\\beta/\\nu=0.230(3)$, $\\gamma/\\nu=0.535(2)$, and $1/\\nu=0.475(8)$. The calculated values of the critical noise parameter and Binder cumulant are $q_{c}=0.166(3)$ and $U^*=0.288(3)$. 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