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zA|CLk^@q$mTZ49TQqT(fxe?-2$m(RIfpiTu0-?ccJ9LxmD<~8?NKsKSMLOu}{#Zjm zngcNcu@U>g@6xMR zub>$0aA~WVb{`Nk!|K`pRY^XH?;h8V5AOcwzPsOh-TvHo$IW~52LE4s@38wK|JoP# zuicZ5zxS>wSeiP*E=lYLOSQjuM>=6QQ~qO%BKJS>SO}jQCUokEFJ7>SKlS^wB22b)zY%*Dm}&xii!rcX&Dl##Wa`S06dH-I|+x#ja;8%13m%pMYQ(Q@+= za{c|Hg^<>u$+g`Jjv$%1k)va~jH_`S7M-O}9* wJ1^KRk7{;yu)x39{P%Y`+lR1@Alx4tQyo!84yfNV3HKA^B4lKgQkEwCKTY$W4FCWD diff --git a/RapportStage/Rapport.tex b/RapportStage/Rapport.tex index f5deae0..342ccd0 100644 --- a/RapportStage/Rapport.tex +++ b/RapportStage/Rapport.tex @@ -554,6 +554,7 @@ We will take the simple case of the M{\o}ller-Plesset partitioning with a restri \begin{figure}[h!] \centering + \includegraphics[width=0.45\textwidth]{EMP_RHF_R10.pdf} \includegraphics[width=0.45\textwidth]{RHFMiniBasRCV.pdf} \caption{\centering } \label{fig:RHFMiniBasRCV} @@ -563,13 +564,20 @@ Then we will compare the different partitioning using the same basis set. The \a \begin{figure}[h!] \centering - \includegraphics[width=0.8\textwidth]{PartitioningRCV.pdf} + \includegraphics[width=0.7\textwidth]{PartitioningRCV.pdf} \caption{\centering } \label{fig:RadiusPartitioning} \end{figure} Puis différence entre $Y_{l0}$ et $P_l(\cos(\theta))$ (CSF). + petit Parler de la possibilité de la base strong coupling avec la citation paola et les polynomes . \\ +\begin{figure}[h!] + \centering + \includegraphics[width=0.7\textwidth]{CSF_RCV.pdf} + \caption{\centering } + \label{fig:RadiusCSF} +\end{figure} + Différence RHF/UHF, Hamiltonien non-bloc diagonal, coefficients complexe pour R<3/2 \\ Influence de la taille de la base en RHF et UHF \\ @@ -584,13 +592,6 @@ UHF: CF point = QPT, ESQPT ??? PT broken symmetry sb UHF -\section{To do list} - -\begin{itemize} -\item Corriger les erreurs dans la biblio -\item citation spin density wave et charge density wave -\end{itemize} - \section{Conclusion} \newpage