Abstract

The dependence of the heat capacity of gadolinium on temperature has been observed close to the ferromagnetic Curie point at about 18\ifmmode^\circ\else\textdegree\fi{}C. An "ac" or temperature-modulation method allowed the use of very small single-crystal samples. The heat-capacity peak for our best sample is rounded in a range of ${\mathrm{\textonehalf{}}}^{\mathrm{\ifmmode^\circ\else\textdegree\fi{}}}$ at the Curie point (${T}_{C}$). Outside this region, good powerlaw fits are obtained for a range of values of the critical exponents $\ensuremath{\alpha}$ (above ${T}_{C}$) and ${\ensuremath{\alpha}}^{\ensuremath{'}}$ (below ${T}_{C}$), the choice of which depends on the choice of ${T}_{C}$. The entire set of data, including those in the rounded region, fits an expression derived from a simple macroscopic model of rounding. The ${T}_{C}$ specified by this fit makes $\ensuremath{\alpha}=\ensuremath{-}0.09+0.05$ and ${\ensuremath{\alpha}}^{\ensuremath{'}}=\ensuremath{-}0.32\ifmmode\pm\else\textpm\fi{}0.05$. Tables of recent theoretical and experimental results are included for comparison. Our results on Curie point and rounding are in disagreement with recent conjectures of Cadieu and Douglass for gadolinium.

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