Critical phenomena of the majority voter model in a three-dimensional cubic lattice
In this work we investigate the critical behavior of the three-dimensional simple-cubic majority voter model. Using numerical simulations and a combination of two different cumulants, we evaluated the critical point with a higher accuracy than the previous numerical result found by Yang, Kim, and Kwak [ Phys. Rev. E 77 051122 (2008)]. Using standard finite-size scaling theory and scaling corrections, we find that the critical exponents ν, γ, and β are the same as those of the three-dimensional Ising model.