MAJORITY-VOTE ON DIRECTED SMALL-WORLD NETWORKS

DOI10.1142/S0129183107011297zbMath1200.91268arXivcond-mat/0701381OpenAlexW2050889918MaRDI QIDQ3500243

F. W. S. Lima, E. Luz

Publication date: 3 June 2008

Published in: International Journal of Modern Physics C (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/cond-mat/0701381

zbMATH Keywords

Monte Carlo simulationnonequilibrium

Mathematics Subject Classification ID

Social networks; opinion dynamics (91D30) Small world graphs, complex networks (graph-theoretic aspects) (05C82) Voting theory (91B12)

Related Items (6)

Networks beyond pairwise interactions: structure and dynamics ⋮ Antiferromagnetic majority voter model on square and honeycomb lattices ⋮ Majority-vote model with a bimodal distribution of noises in small-world networks ⋮ Large deviation induced phase switch in an inertial majority-vote model ⋮ Majority-vote model on a dynamic small-world network ⋮ PHASE TRANSITION IN THE ISING MODEL ON LOCAL-WORLD EVOLVING NETWORKS

Cites Work

• Isotropic majority-vote model on a square lattice
• Mean field solution of the Ising model on a Barabási-Albert network
• Phase transitions and universality in nonequilibrium steady states of stochastic Ising models.
• Statistical mechanics of complex networks
• MAJORITY-VOTE ON DIRECTED BARABÁSI–ALBERT NETWORKS
• MAJORITY-VOTE MODEL ON (3, 4, 6, 4) AND (3⁴, 6) ARCHIMEDEAN LATTICES
• MONTE CARLO SIMULATION OF ISING MODEL ON DIRECTED BARABASI–ALBERT NETWORK

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