RCE : Petite correction

diff --git a/paper.tex b/paper.tex
index e28cc0367ea71b6af53eb2fa7a3e65bef6d94a41..1391f0f3c275a4e255b7f2746bcf65a5fa08b703 100644 (file)
--- a/paper.tex
+++ b/paper.tex
@@ -588,6 +588,7 @@ efficient for distributed systems with high latency networks.
 \includegraphics[width=100mm]{cluster_x_nodes_n1_x_n2.pdf}
 \caption{Various grid configurations with networks $N1$ vs. $N2$}
 \LZK{CE, remplacer les ``,'' des décimales par un ``.''}
 \includegraphics[width=100mm]{cluster_x_nodes_n1_x_n2.pdf}
 \caption{Various grid configurations with networks $N1$ vs. $N2$}
 \LZK{CE, remplacer les ``,'' des décimales par un ``.''}

+\RCE{ok}

 \label{fig:02}
 \end{figure}
 
 \label{fig:02}
 \end{figure}
 


@@ -658,11 +659,12 @@ In this section,  the SimGrid simulator is  used to compare the  behavior of the
 two-stage algorithm in  asynchronous mode  with GMRES  in synchronous  mode.  Several
 benchmarks have  been performed with  various combinations of the  grid resources
 (CPU, Network, matrix size, \ldots). The test  conditions are summarized
 two-stage algorithm in  asynchronous mode  with GMRES  in synchronous  mode.  Several
 benchmarks have  been performed with  various combinations of the  grid resources
 (CPU, Network, matrix size, \ldots). The test  conditions are summarized

-in  Table~\ref{tab:07}. In  order to  compare  the execution  times, this table
+in  Table~\ref{tab:02}. In  order to  compare  the execution  times, Table~\ref{tab:03}

 reports the  relative gain between both  algorithms. It is defined  by the ratio
 between  the   execution  time  of   GMRES  and   the  execution  time   of  the
 multisplitting.  
 \LZK{Quelle table repporte les gains relatifs?? Sûrement pas Table II !!}
 reports the  relative gain between both  algorithms. It is defined  by the ratio
 between  the   execution  time  of   GMRES  and   the  execution  time   of  the
 multisplitting.  
 \LZK{Quelle table repporte les gains relatifs?? Sûrement pas Table II !!}

+\RCE{Table III avec la nouvelle numerotation}

 The  ratio  is  greater  than  one  because  the  asynchronous
 multisplitting version is faster than GMRES.
 
 The  ratio  is  greater  than  one  because  the  asynchronous
 multisplitting version is faster than GMRES.
 


@@ -678,7 +680,7 @@ multisplitting version is faster than GMRES.
  Residual error precision                & $10^{-5}$ to $10^{-9}$\\ \hline \\
  \end{tabular}
 \caption{Test conditions: GMRES in synchronous mode vs. Krylov two-stage in asynchronous mode}
  Residual error precision                & $10^{-5}$ to $10^{-9}$\\ \hline \\
  \end{tabular}
 \caption{Test conditions: GMRES in synchronous mode vs. Krylov two-stage in asynchronous mode}

-\label{tab:07}
+\label{tab:02}

 \end{table}
 
 
 \end{table}
 
 


@@ -719,7 +721,7 @@ multisplitting version is faster than GMRES.
   \end{mytable}
 %\end{table}
  \caption{Relative gains of the two-stage multisplitting algorithm compared with the classical GMRES}
   \end{mytable}
 %\end{table}
  \caption{Relative gains of the two-stage multisplitting algorithm compared with the classical GMRES}

- \label{tab:08}
+ \label{tab:03}

 \end{table}
 
 Again,  comprehensive and  extensive tests  have been  conducted with  different
 \end{table}
 
 Again,  comprehensive and  extensive tests  have been  conducted with  different