Numerical Results For The 2D Random Bond 3-state Potts Model
arXiv:cond-mat/9507025 · doi:10.1103/PhysRevB.54.14930
Abstract
We present results of a numerical simulation of the 3-state Potts model with random bond, in two dimension. In particular, we measure the critical exponent associated to the magnetization and the specific heat. We also compare these exponents with recent analytical computations.
9 pages, latex, 3 Postscript figures
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- Monte Carlo Study of the Critical Behavior of Random Bond Potts Models
- Triangular antiferromagnet with nonmagnetic impurities
- Weak Randomness for large q-State Potts models in Two Dimensions
- Magnetic critical behavior of two-dimensional random-bond Potts ferromagnets in confined geometries
- Universality and multifractal behaviour of spin-spin correlation functions in disordered Potts models
- Non-trivial fixed point structure of the two-dimensional +-J 3-state Potts ferromagnet/spin glass
- Quenched bond randomness in marginal and non-marginal Ising spin models in 2D
- Short-time dynamics and magnetic critical behavior of two-dimensional random-bond Potts model
- Random Bond Potts Model: the Test of the Replica Symmetry Breaking
- Wang-Landau study of the random bond square Ising model with nearest- and next-nearest-neighbor interactions
- Long-range quenched bond disorder in the bi-dimensional Potts model
- Coupled Minimal Models with and without Disorder
- Potts model with and 8 states on Voronoi-Delaunay random lattice
- Interfacial adsorption in two-dimensional pure and random-bond Potts models
- Critical Behavior of Coupled q-state Potts Models under Weak Disorder
- Potts model with q=3 and 4 states on directed Small-World network
- Dynamical Critical Properties of the Random-Bond three-state Potts Model