title: Critical phenomena in the majority voter model on two-dimensional regular lattices.
abstract: In this work we studied the critical behavior of the critical point as a function of the number of nearest neighbors on two-dimensional regular lattices. We performed numerical simulations on triangular, hexagonal, and bilayer square lattices. Using standard finite-size scaling theory we found that all cases fall in the two-dimensional Ising model universality class, but that the critical point value for the bilayer lattice does not follow the regular tendency that the Ising model shows.
authors.affiliation: Departamento de Ingeniería Física, División de Ciencias e Ingenierías, Campus León de la Universidad de Guanajuato.
authors.forename: Ana L
authors.initials: AL
authors.lastname: Acuña-Lara
authors.affiliation: Departamento de Ingeniería Física, División de Ciencias e Ingenierías, Campus León de la Universidad de Guanajuato.
authors.forename: Francisco
authors.initials: F
authors.lastname: Sastre
authors.affiliation: Departamento de Física, División de Ciencias e Ingenierías, Campus León de la Universidad de Guanajuato.
authors.forename: José Raúl
authors.initials: JR
authors.lastname: Vargas-Arriola
mesh_terms: D003198:Computer Simulation; D003460:Crystallization / Q000379:methods*; D008051:Lipid Bilayers / Q000737:chemistry*; D060526:Magnetic Fields; D008956:Models, Chemical; D008958:Models, Molecular; D015233:Models, Statistical
chemical_list: D008051:Lipid Bilayers