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- W2500454088 abstract "We consider a spin system with competing interactions that are isotropic with respect to the axes of a cubic lattice. On the basis of an E expansion, we demonstrate that for small values of the external field H, the paramagnetic-to-modulated-phase transition remains first order. For larger fields, such a transition changes to a continuous one at a tricritical point. As one varies the wave vector q, that is related to the modulated phase, one finds a line of such tricritical points. We remark that such a line must end at a Lifshitz tricritical point at q c =0" @default.
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- W2500454088 date "1993-01-01" @default.
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- W2500454088 title "Ising model with isotropic competing interactions in the presence of a field : a tricritical-lifshitz-point realization" @default.
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