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-rw-r--r--fig-stiffnesses.gplot20
-rw-r--r--fig-stiffnesses.pdfbin83179 -> 95086 bytes
-rw-r--r--main.tex2
3 files changed, 16 insertions, 6 deletions
diff --git a/fig-stiffnesses.gplot b/fig-stiffnesses.gplot
index 2ccfc70..eb800d7 100644
--- a/fig-stiffnesses.gplot
+++ b/fig-stiffnesses.gplot
@@ -2,6 +2,7 @@
# colors
cc1 = "#5e81b5"
cc2 = "#e19c24"
+cc2l = "#f9ebd3"
cc3 = "#1a85ff"
cc4 = "#d41159"
@@ -21,11 +22,11 @@ c2 = 120.462
C20(T) = a2 - b2 * T**2 / (c2 + T)
-set terminal epslatex size 8.68cm, 6.5cm standalone header \
+set terminal epslatex size 8.68cm, 6.7cm standalone header \
'\usepackage{xcolor}\definecolor{mathc3}{HTML}{1a85ff}\definecolor{mathc4}{HTML}{d41159}'
set output "fig-stiffnesses.tex"
-set multiplot layout 2, 2 margins 0.1, 0.88, 0.1, 0.99 spacing 0.01, 0.01
+set multiplot layout 2, 2 margins 0.1, 0.88, 0.125, 0.99 spacing 0.01, 0.01
set nokey
@@ -40,18 +41,25 @@ set format x '\tiny $%.0f$'
#set format x2 '\tiny $%.0f$'
set format x2 ''
+set style rect back fc rgb cc2l
+set object 1 rect from 0,0 to Tc,200
+set border lw 2 front
+set tics front
+
set arrow 1 from Tc,graph 0 to Tc,graph 1 nohead lw 5 lc rgb cc2
unset xtics
set x2tics 50, 50, 250 offset 0,-0.5 mirror
#set x2label '\tiny $T / \mathrm K$' offset 0,-1.0
set xrange [0:300]
+set title '(a)' offset 5,-2.7
set ylabel '\scriptsize $C_{\mathrm{B_{2\mathrm g}}} / \mathrm{GPa}$' offset 3.5
set yrange [140:145]
-set ytics 141,1,144 offset 0.5
+set ytics 141,1,144 offset 0.5 mirror
plot "data/c66.dat" using 1:(100 * $2) with lines lw 3 lc rgb cc3, \
C20(x) dt 3 lw 4 lc rgb cc4
+set title '(b)' offset 5,-2.7
unset ylabel
set y2label '\scriptsize $C_{\mathrm{B_{1\mathrm g}}} / \mathrm{GPa}$' offset -5 rotate by -90
set yrange [65.05:65.7]
@@ -63,7 +71,8 @@ plot "data/c11mc12.dat" using 1:(100 * $2) with lines lw 3 lc rgb cc3, \
unset x2label
unset x2tics
-set xlabel '\scriptsize $T / \mathrm K$' offset 0,1.25
+set title '(c)' offset 5,-2.7
+set xlabel '\scriptsize $T / \mathrm K$\\~' offset 0,0.78
set xtics 50, 50, 250 offset 0,0.5 mirror
unset y2tics
set ytics 63,1,72
@@ -77,9 +86,10 @@ plot "data/c11mc12.dat" using 1:(100 * $2) with lines lw 3 lc rgb cc3, \
set ylabel ''
set y2label '\scriptsize $[C^0(C^0/C - 1)]^{-1} \cdot \mathrm{GPa}$' offset -5.5 rotate by -90
+set title '(d)' offset 5,-2.7
set format y2 '\tiny $%0.2f$'
set format y '\tiny $%0.2f$'
-set yrange [0.12:0.345]
+set yrange [0.12:0.38]
set y2tics 0.15,0.05,0.39 offset -0.7 mirror
plot "data/c11mc12.dat" using 1:(1 / (C10($1)*(C10($1) / (100 * $2) - 1))) with lines lw 3 lc rgb cc3, \
1/(C10(x) * (C10(x) / C1(x) - 1)) dt 3 lw 4 lc rgb cc4
diff --git a/fig-stiffnesses.pdf b/fig-stiffnesses.pdf
index c2dbf9f..794e956 100644
--- a/fig-stiffnesses.pdf
+++ b/fig-stiffnesses.pdf
Binary files differ
diff --git a/main.tex b/main.tex
index 53a4833..f4f2b71 100644
--- a/main.tex
+++ b/main.tex
@@ -439,7 +439,7 @@ where $\eta$ has a large nonzero value and higher powers in the free energy
become important. The data in the high-temperature phase can be fit to the
theory \eqref{eq:elastic.susceptibility}, with a linear background modulus
$C^0_\Bog$ and $\tilde r-\tilde r_c=a(T-T_c)$, and the result is shown in
-Figure \ref{fig:fit}. The data and theory appear quantitatively consistent in
+Figure \ref{fig:data}. The data and theory appear quantitatively consistent in
the high temperature phase, suggesting that \ho\ can be described as a
$\Bog$-nematic phase that is modulated at finite $q$ along the $c-$axis.