Size dependence of coherent anomalies in self-consistent cluster approximations

Abstract
The behavior of coherent anomalies in Weiss-type and Bethe-type cluster approximations is studied. In the Weiss-type case, logarithmic corrections to the naive coherent-anomaly-method (CAM) scaling relation, which have been ignored in previous works, play an important role in the CAM analysis. A phenomenological theory of the Bethe-type approximation is proposed to show that a logarithmic correction term also exists in this approximation. The correction has, however, smaller influence on the CAM analysis in this case.

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