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- W2019978655 abstract "We study numerically the amplitudes ${E}^{ifmmodepmelsetextpmfi{}}(stackrel{ensuremath{rightarrow}}{mathrm{R}})$ of the ${|frac{ensuremath{Delta}T}{{T}_{c}}|}^{1ensuremath{-}ensuremath{alpha}}$ variation in the spin-spin correlation functions $〈{s}_{stackrel{ensuremath{rightarrow}}{0}}{s}_{stackrel{ensuremath{rightarrow}}{mathrm{R}}}〉$, of three-dimensional Ising models in zero field above and below ${T}_{c}$. By allowing for reasonable correction terms to the asymptotic behavior ${E}^{ifmmodepmelsetextpmfi{}}(stackrel{ensuremath{rightarrow}}{mathrm{R}})ensuremath{approx}{E}_{0}^{ifmmodepmelsetextpmfi{}}{(frac{R}{a})}^{ensuremath{zeta}}$, where $a$ is the lattice spacing, we find consistency with the strong-scaling prediction $ensuremath{zeta}=frac{(1ensuremath{-}ensuremath{alpha})}{ensuremath{nu}}ensuremath{-}d+2ensuremath{-}ensuremath{eta}ensuremath{simeq}0.31$, and reasonable agreement with universality and $ensuremath{epsilon}$-expansion estimates of the amplitudes ${E}_{0}^{ifmmodepmelsetextpmfi{}}$." @default.
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- W2019978655 title "Tests of strong scaling in the three-dimensional Ising model" @default.
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- W2019978655 doi "https://doi.org/10.1103/physrevb.11.1131" @default.
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