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- W2000588482 abstract "We solve the Ising problem on a triangular lattice with anisotropic interactions. Special consideration is given to the antiferromagnetic case. It is found that no phase transition exists if ${J}_{1}={J}_{2}={J}_{3}<0$. Allowing a slightly different value of one of the coupling constants ${J}_{3}$, we find $k{T}_{c}ensuremath{simeq}frac{2(|{J}_{1}|ensuremath{-}|{J}_{3}|)}{mathrm{ln}2} mathrm{if} |{J}_{3}|ensuremath{-}|{J}_{1}|ensuremath{rightarrow}{0}^{ensuremath{-}}$, while no phase transition exists if $|{J}_{3}|>|{J}_{1}|$. Physical arguments to explain this behavior are also presented." @default.
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- W2000588482 date "1975-09-01" @default.
- W2000588482 modified "2023-10-02" @default.
- W2000588482 title "Triangular antiferromagnetic Ising model" @default.
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- W2000588482 doi "https://doi.org/10.1103/physrevb.12.1933" @default.
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