A. R. Lima, J. S. Sá Martins, T. J. P. Penna
Published 1999-02-08Version 1
We apply the Broad Histogram Method to an Ising system in the context of the recently reformulated Generalized Thermostatistics, and we claim it to be a very efficient simulation tool for this non-extensive statistics. Results are obtained for the nearest-neighbour version of the Ising model for a range of values of the $q$ parameter of Generalized Thermostatistics. We found an evidence that the 2D-Ising model does not undergo phase transitions at finite temperatures except for the extensive case $q=1$.
Comments: 16 pages, 9 figures, Latex, Elsevier preprint style required. Submitted to Physica A
Ageing at the Spin-Glass/Ferromagnet Transition: Monte Carlo Simulation using GPUs
Blocks adjustment -- reduction of bias and variance of detrended fluctuation analysis using Monte Carlo simulation
Phase-transitions induced by easy-plane anisotropy in the classical Heisenberg antiferromagnet on a triangular lattice: a Monte Carlo simulation
