MONTE CARLO–METROPOLIS METHOD IN THE SOLUTION OF THE ISING MODEL FOR FERROMAGNETISM
Abstract
The Montecarlo-Metropolis method is used to describe and analyze the behavior of a bidimensional Ising magneto beginning with different configurations. It is found that bellow the magnet critical temperature, Tc ≈ 2,3 J/ kB the system stays “ordered”, and over this temperature the magnet stays “disordered”. When the temperature is going down, the presence of domains
is found. The size of these domains depends on the rate at which the temperature is decreased.
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References
H.J. Maris & L.J. Kadanoff, Am. J. Phys. 46, 652 (1978).
D. Chandler. Introduction to Modern Statistical Mechanics. Oxford University Press 1987.
L. Onsager, Phys. Rev. 65 ,117 1944.
K. Huang. Statistical Mechanics. John Willey, New York, 1987.
M. Peña. Termodinámica Estadística, Alambra 1979.
D. Goodstein. States of Matter. Prentice – Hall, 1975.
F. Reif. Fundamentos de Física Estadística y Térmica, McGraw Hill Book Company, 1968.
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