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authorJaron Kent-Dobias <jaron@kent-dobias.com>2020-05-19 12:53:10 -0400
committerJaron Kent-Dobias <jaron@kent-dobias.com>2020-05-19 12:53:10 -0400
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@@ -476,9 +476,9 @@ corresponding modulus.
shows the location of the \ho\ phase. (a) $\Btg$ modulus data and a fit to
the standard form.\cite{Varshni_1970} (b) $\Bog$ modulus data and a fit to
\eqref{eq:static_modulus} (magenta, dashed) and a fit to \eqref{eq:C0} (black, solid). The fit gives
- $C^0_\Bog\simeq\big[71-(0.010\,\K^{-1})T\big]\,\GPa$, $D_\perp
- q_*^4/b^2\simeq0.16\,\GPa^{-1}$, and
- $a/b^2\simeq6.1\times10^{-4}\,\GPa^{-1}\,\K^{-1}$. Addition of a quadratic
+ $C^0_\Bog\simeq\big[73-(0.012\,\K^{-1})T\big]\,\GPa$, $D_\perp
+ q_*^4/b^2\simeq0.12\,\GPa^{-1}$, and
+ $a/b^2\simeq3.7\times10^{-4}\,\GPa^{-1}\,\K^{-1}$. Addition of a quadratic
term in $C^0_\Bog$ was here not needed for the fit.\cite{Varshni_1970} (c)
$\Bog$ modulus data and the fit of the \emph{bare} $\Bog$ modulus. (d)
$\Bog$ modulus data and the fits transformed by