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作 者:F.W.S.Lima J.Mostowicz K.Malarz
机构地区:[1]Dietrich Stauffer Computational Physics Lab,Departamento de Fisica,Universidade Federal do Piaui,64049-550 Teresina,Piaui,Brazil [2]Faculty of Physics and Applied Computer Science,AGH University of Science and Technology,al.Mickiewicza 30,PL-30059 Krakow,Poland.
出 处:《Communications in Computational Physics》2011年第9期912-919,共8页计算物理通讯(英文)
基 金:the Brazilian agency FAPEPI(Teresina,Piaui,Brazil)and the Polish Ministry of Science and Higher Education for their financial support。
摘 要:We investigate the critical properties of the Ising S=1/2 and S=1 model on(3,4,6,4)and(34,6)Archimedean lattices.The system is studied through the extensive Monte Carlo simulations.We calculate the critical temperature as well as the critical point exponentsγ/ν,β/ν,andνbasing on finite size scaling analysis.The calculated values of the critical temperature for S=1 are kBTC/J=1.590(3),and kBTC/J=2.100(4)for(3,4,6,4)and(34,6)Archimedean lattices,respectively.The critical exponentsβ/ν,γ/ν,and 1/ν,for S=1 areβ/ν=0.180(20),γ/ν=1.46(8),and 1/ν=0.83(5),for(3,4,6,4)and 0.103(8),1.44(8),and 0.94(5),for(34,6)Archimedean lattices.Obtained results differ from the Ising S=1/2 model on(3,4,6,4),(34,6)and square lattice.The evaluated effective dimensionality of the system for S=1 are Deff=1.82(4),for(3,4,6,4),and Deff=1.64(5)for(34,6).
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