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- W2023687068 abstract "The subcritical exponent ${ensuremath{Delta}}_{2s}$ for corrections to asymptotic scaling in the renormalization-group theory of critical phenomena, has been calculated for the continuous-spin versions of the classical, $d=3$ Ising, $Xensuremath{-}Y$, and Heisenberg models by numerical integrations of Wilson's approximate recursion formula. The results are ${ensuremath{Delta}}_{2s}(mathrm{Ising})=ensuremath{-}0.640$, ${ensuremath{Delta}}_{2s}(Xensuremath{-}Y)=ensuremath{-}0.644$, and ${ensuremath{Delta}}_{2s}(mathrm{Heisenberg})=ensuremath{-}0.647$. Comparison is made with results from perturbation expansions in $ensuremath{epsilon}=4ensuremath{-}d$ ($d$ being the dimensionality), high-temperature series expansions, and experimental measurements." @default.
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- W2023687068 date "1974-06-01" @default.
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- W2023687068 title "Calculation of subcritical exponents for corrections to scaling" @default.
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- W2023687068 doi "https://doi.org/10.1103/physreva.9.2579" @default.
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