loos/DQMC
1
0
Fork 1
Code Issues Pull Requests Projects Releases Wiki Activity

Figures

Browse Source
This commit is contained in:
Anthony Scemama 2022-09-14 13:38:06 +02:00
parent d808844e2f
commit 845f598915
5 changed files with 10 additions and 14 deletions
Show Stats Download Patch File Download Diff File Expand all files Collapse all files

BIN
fig1.pdf
View File

Binary file not shown.

BIN
fig2.pdf
View File

Binary file not shown.

12
g.tex
View File

@ -961,9 +961,7 @@ so that the convergence at large $p$ is reached. The values of $E$ are $-0.780,-
the two-component expression. The estimate of the energy obtained from ${\cal E}(E)=E$ is $-0.76807(5)$ in full agreement with the exact value of $-0.768068...$. the two-component expression. The estimate of the energy obtained from ${\cal E}(E)=E$ is $-0.76807(5)$ in full agreement with the exact value of $-0.768068...$.
\begin{figure}[h!] \begin{figure}[h!]
\begin{center} \includegraphics[width=\columnwidth]{fig1.pdf}
\includegraphics[width=10cm]{fig1.pdf}
\end{center}
\caption{1D-Hubbard model, $N=4$, $U=12$. $H_p$ as a function of $p$ for $E=-1.6,-1.2,-1.,-0.9,-0.8$. $H_0$ is \caption{1D-Hubbard model, $N=4$, $U=12$. $H_p$ as a function of $p$ for $E=-1.6,-1.2,-1.,-0.9,-0.8$. $H_0$ is
computed analytically and $H_p$ (p > 0) by Monte Carlo. Error bars are smaller than the symbol size.} computed analytically and $H_p$ (p > 0) by Monte Carlo. Error bars are smaller than the symbol size.}
\label{fig1} \label{fig1}
@ -971,11 +969,9 @@ computed analytically and $H_p$ (p > 0) by Monte Carlo. Error bars are smaller t
\begin{figure}[h!] \begin{figure}[h!]
\begin{center} \includegraphics[width=\columnwidth]{fig2.pdf}
\includegraphics[width=10cm]{fig2.pdf} \caption{1D-Hubbard model, $N=4$ and $U=12$. $\mathcal{E}(E)$ as a function of $E$.
\end{center} The horizontal and vertical lines are at $\mathcal{E}(E_0)=E_0$ and $E=E_0$, respectively.
\caption{1D-Hubbard model, $N=4$ and $U=12$. ${\cal E}(E)$ as a function of $E$.
The horizontal and vertical lines are at ${\cal E}(E_0)=E_0$ and $E=E_0$, respectively.
$E_0$ is the exact energy of -0.768068.... The dotted line is the two-component extrapolation. $E_0$ is the exact energy of -0.768068.... The dotted line is the two-component extrapolation.
Error bars are smaller than the symbol size.} Error bars are smaller than the symbol size.}
\label{fig2} \label{fig2}

10
plots/fig1.plt
View File

@ -11,9 +11,9 @@ set output "fig1.pdf"
set xrange[0.:60] set xrange[0.:60]
set yrange[-0.35:0.05] set yrange[-0.35:0.05]
plot \ plot \
"H_m1.6_fig1" u 1:2:3 title "E=-1.6" w yerrorlines ,\ "H_m1.6_fig1" u 1:2:3 title "E=-1.6" w yerrorlines ls 1,\
"H_m1.2_fig1" u 1:2:3 title "E=-1.2" w yerrorlines ,\ "H_m1.2_fig1" u 1:2:3 title "E=-1.2" w yerrorlines ls 2,\
"H_m1.0_fig1" u 1:2:3 title "E=-1.0" w yerrorlines ,\ "H_m1.0_fig1" u 1:2:3 title "E=-1.0" w yerrorlines ls 3,\
"H_m0.9_fig1" u 1:2:3 title "E=-0.9" w yerrorlines ,\ "H_m0.9_fig1" u 1:2:3 title "E=-0.9" w yerrorlines ls 4,\
"H_m0.8_fig1" u 1:2:3 title "E=-0.8" w yerrorlines,\ "H_m0.8_fig1" u 1:2:3 title "E=-0.8" w yerrorlines ls 6,\

2
plots/fig2.plt
View File

@ -1,4 +1,4 @@
set term pdf enhanced font "Times,18" rounded linewidth 2.0 set term pdf enhanced font "Times,18" rounded linewidth 2.2
set key bottom right set key bottom right
set format y "%.4f" set format y "%.4f"
set format x "%.3f" set format x "%.3f"