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- W2076609899 startingPage "A1376" @default.
- W2076609899 abstract "We show that the analytical properties of a function and the first few terms of its power series may be utilized to obtain upper and lower bounds for a function and its derivative. We apply this technique to the Heisenberg-model susceptibility series and show that they diverge like ${(1ensuremath{-}frac{T}{{T}_{c}})}^{ensuremath{-}ensuremath{gamma}}$ at the Curie point, where $ensuremath{gamma}$ is very closely $frac{4}{3}$. Fairly accurate values of the Curie point are given for three lattices." @default.
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- W2076609899 title "Padé Approximant Bounds for the Magnetic Susceptibility in the Three-Dimensional, Spin-½ Heisenberg Model" @default.
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- W2076609899 doi "https://doi.org/10.1103/physrev.136.a1376" @default.
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