Monte Carlo simulations are used to study the domain kinetics of the two-dimensional ferromagnetic Ising model with random coupling constants which have a Gaussian distribution with a mean value J and a width {Δ}J. When this system is quenched to low temperature, the evolution of initially circular domains is observed. We find that the relation between the decay time t and size L of the domain is given by L(T)=Ctᵃ, where a is an exponent less than 1/2 varying with {Δ}J and the quenching temperature T, or 1/2 for the pure system. The larger the {Δ}J and the lower the temperature T is, the smaller the exponent becomes.
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Oh et al. (1986) studied this question.
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