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• W1976790651 startingPage "445" @default.
• W1976790651 abstract "We have used a Monte Carlo method to study the face-centered-cubic (fcc) Blume-Capel model: $mathcal{H}=ensuremath{-}Jensuremath{Sigma}{(mathrm{ij})}^{}{S}_{mathrm{iz}}{S}_{mathrm{jz}}+ensuremath{Delta}ensuremath{Sigma}{i}^{}{S}_{mathrm{iz}}^{2}+Hensuremath{Sigma}{i}^{}{S}_{mathrm{iz}}$, where $S=1$ and the sum ($mathrm{ij}$) is over the $q=12$ nearest neighbors. We have traced out the $ensuremath{Delta}ensuremath{-}T$ phase boundary and have found a tricritical point at $frac{k{T}_{t}}{mathrm{qJ}}=0.256ifmmodepmelsetextpmfi{}0.004$. The tricritical behavior is consistent with the classical behavior of the Riedel-Wegner Gaussian fixed point. We have also traced out the tricritical wings in $ensuremath{Delta}ensuremath{-}Tensuremath{-}H$ space and have found their critical behavior to be consistent with three-dimensional Ising exponents." @default.
• W1976790651 created "2016-06-24" @default.
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• W1976790651 date "1980-07-01" @default.
• W1976790651 modified "2023-10-16" @default.
• W1976790651 title "Monte Carlo study of the fcc Blume-Capel model" @default.
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• W1976790651 doi "https://doi.org/10.1103/physrevb.22.445" @default.
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