论文信息 - Critical relaxation of the three-state Potts model

Critical relaxation of the three-state Potts model

The dynamical exponent z is obtained through a Monte Carlo renormalisation group calculation for the two-dimensional three-state Potts model with nonconserved dynamics. The value of z is found to be z=2.7-or+0.4.

M. Yalabik | M. Aydin

[1] M. Yalabik,et al. Critical relaxation of the eight-vertex model , 1984 .

[2] Monte Carlo study of the arbitrary q‐state Potts model , 1982 .

[3] C. Jayaprakash,et al. Calculation of the dynamical exponentzfor the three-state Potts model , 1982 .

[4] R. Baxter,et al. Hard hexagons: interfacial tension and correlation length , 1982 .

[5] H. Frisch,et al. Critical dynamics of the Potts model , 1980 .

[6] R. Swendsen,et al. Monte Carlo renormalization-group studies of q-state Potts models in two dimensions , 1980 .

[7] R. Baxter,et al. Hard hexagons: exact solution , 1980 .

[8] Masuo Suzuki. Static and Dynamic Finite-Size Scaling Theory Based on the Renormalization Group Approach , 1977 .

[9] S. Alexander. Lattice gas transition of He on Grafoil. A continuous transition with cubic terms , 1975 .

[10] R. B. Potts. Some generalized order-disorder transformations , 1952, Mathematical Proceedings of the Cambridge Philosophical Society.