MAJORITY-VOTE MODEL ON (3, 4, 6, 4) AND (34, 6) ARCHIMEDEAN LATTICES

DOI10.1142/S0129183106009849zbMath1136.82353arXivcond-mat/0602563OpenAlexW2008908395MaRDI QIDQ3430073

Krzysztof Malarz, F. W. S. Lima

Publication date: 20 March 2007

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

Full work available at URL: https://arxiv.org/abs/cond-mat/0602563

zbMATH Keywords

critical exponentsphase transitionMonte Carlo simulationnon-equilibrium

Mathematics Subject Classification ID

Dynamic lattice systems (kinetic Ising, etc.) and systems on graphs in time-dependent statistical mechanics (82C20) Dynamic and nonequilibrium phase transitions (general) in statistical mechanics (82C26) Dynamic critical phenomena in statistical mechanics (82C27)

Related Items (5)

Antiferromagnetic majority voter model on square and honeycomb lattices ⋮ MAJORITY-VOTE ON DIRECTED SMALL-WORLD NETWORKS ⋮ Large deviation induced phase switch in an inertial majority-vote model ⋮ Cooperation in the snowdrift game on directed small-world networks under self-questioning and noisy conditions ⋮ Majority-vote model on a dynamic small-world network

Cites Work

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• Isotropic majority-vote model on a square lattice
• Ferromagnetic phase transition in Barabási-Albert networks
• Anisotropic voter model

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