Abstract
The nearest-neighbor antiferromagnetic Ising model on a face-centered-cubic lattice and in zero magnetic field is investigated by the methods of series analysis. The low-temperature free-energy series is extended to seventh order. Low- and high-temperature free energies are extrapolated and their crossing locates a first-order phase transition at temperature 1.746 (±0.3%) in units of the nearest-neighbor coupling constant. The energy, susceptibility, and staggered magnetization are also investigated. A ‘‘second-order Clausius-Clapeyron’’ equation is derived which enables the curvature of the phase coexistence line to be determined from the above data.