The crossover from first order to continuous transition induced by symmetry-breaking field, g, is analyzed for several models possessing no stable fixed point. Specifically, the ($g,T$) phase diagram associated with $n=6$ type-I fcc antiferromagnets (such as UO₂) and with $n=4$ type-II fcc antiferromagnets (such as TbP, TbAs, CeTe, and TbSe) is considered. The symmetry-breaking field g corresponds to a magnetic field or to a uniaxial stress in certain symmetry directions. The phase diagrams are studied using large-g expansions, mean-field calculations, and renormalization-group techniques in d=4-ε dimensions. It is found that in both cases the phase diagram is rather complex exhibiting tricritical points and critical end points.
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Kerszberg et al. (1981) studied this question.
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