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zndYuswg`;7JBLP(8S4cH7bZM8Ta@}lqUV&WgXU>C+!hre-Nlhx@zH$+0zAA$e&Y(m z@#$nctpJbR{&1A^@6mZORd;HlppfXrzDxT|KzmgGW~zrnK5?C?OP>*h&#s>3!e@Kd zI-eopk^PQcOHpF2+RX_tRP*DndaCl78;u#o?!R;F7lP_olP PzzPa9!opfGD9yhB>=VV; diff --git a/presentation/main.tex b/presentation/main.tex index 8d2c6af..4d75774 100644 --- a/presentation/main.tex +++ b/presentation/main.tex @@ -215,7 +215,7 @@ minimum height=3em, minimum width=6em] H(p) = \frac{6,464p + 0,6686}{p^2 + 3,261 p + 10,52} \end{equation*} - À l'aide de la fonction de transfert du système rail, nous avons recalculé la nouvelle fonction transferte avec le gain proportionnel en boucle fermé: + À l'aide de la fonction de transfert du système rail, nous avons recalculé la nouvelle fonction transferte avec le gain proportionnel en boucle fermée : \begin{center} $$ G(p)=\frac{H(p)}{1-H(p)} = \frac {5,564 p^3 + 18,72 p^2 + 60,43 p + 6,058 }{p ^4 + 0,5397 p ^3 + 10,14 p ^2 - 0,9659 p + 89,3 } $$ @@ -402,7 +402,7 @@ minimum height=3em, minimum width=6em] Ceci nous donne un correcteur avance de phase : \begin{equation*} - T_c(p) = \frac{1+2,2p}{1+0,22p} + \boxed{T_c(p) = \frac{1+2,2p}{1+0,22p}} \end{equation*} \begin{figure} @@ -443,19 +443,15 @@ minimum height=3em, minimum width=6em] \section{Conclusion} \begin{frame} \frametitle{Conclusion} - La boucle est bouclée et la balle est en équilibre. + \begin{center} + \large \textbf {La boucle est bouclée et la bille est commandée.} \\ + + \vspace{2em} + ORVIK Oskar, JOHNSEN Brage \& TABAN Aleksander + \end{center} \end{frame} -\begin{frame} - \frametitle{Fin} - \vfill - \centering - \begin{beamercolorbox}[sep=8pt,center,shadow=true,rounded=true]{title} - \usebeamerfont{title}\Huge\textbf{Merci!} - \end{beamercolorbox} - \vfill -\end{frame} \end{document}