Key points are not available for this paper at this time.
By expanding the order parameter for an array of Josephson-coupled grains in powers of 1/z, where z is the number of nearest neighbors, I systematically incorporate the effect of phase fluctuations. The correction of order 1/z vanishes when the mean-field solution is known to be exact, for =zJ/U= and T^*=T/zJ=0. For larger T^* and smaller, the first-order correction increases until it diverges at the mean-field transition temperature.
R. S. Fishman (Sat,) studied this question.