The fractal dimension of Ising and Potts clusters are determined via the fixed scale transformation approach, which exploits both the self-similarity and the dynamical invariance of these systems at criticality. The results are easily extended to droplets. A discussion of the interrelationships between the present approach and renormalization group methods as well as Glauber-type dynamics is provided.
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Erzan et al. (1991) studied this question.
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