Commit 36551297 by Olivier

### Slides 2: fix section title + compiling errors

parent e536a9d7
 ... ... @@ -119,9 +119,9 @@ \begin{IEEEeqnarray}{rCl} 0 & = & \Sigma \left[\rho V_\perp A \right]_\text{incoming} + \Sigma \left[\rho V_\perp A \right]_\text{outgoing} \nonumber\\\label{eq_mass_oned} \end{IEEEeqnarray} \begin{equationterms} \item For steady flow through a considered volume. \end{equationterms} \small For steady flow through a considered volume. \end{mdframed} \end{frame} ... ... @@ -240,10 +240,10 @@ \vec F_\text{net on fluid} & = & \Sigma \left[\rho V_\perp A \vec V\right]_\text{incoming} \nonumber\\ && + \Sigma \left[\rho V_\perp A \vec V\right]_\text{outgoing}\label{eq_linearmom_oned} \end{IEEEeqnarray} \begin{equationterms} \item For steady flow through a considered volume, \item where $V_\perp$ is negative inwards, positive outwards. \end{equationterms} {\small For steady flow through a considered volume,\\ where $V_\perp$ is negative inwards, positive outwards. } \end{mdframed} \end{frame} ... ... @@ -308,7 +308,7 @@ %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \sectionwithsubtitle{Energy conservation}{this ain’t Star Wars} \sectionwithsubtitle{Balance of energy}{this ain’t Star Wars} \begin{frame} \begin{IEEEeqnarray*}{rCl} ... ... @@ -379,10 +379,9 @@ \dot Q_{\net} + \dot W_\text{shaft, net} &=& & \Sigma \left[\dot m \left(i + \frac{p}{\rho} + \frac{1}{2} V^2 + g z \right) \right]_\inn \nonumber\\ && +& \Sigma \left[\dot m \left(i + \frac{p}{\rho} + \frac{1}{2} V^2 + g z \right) \right]_\out \nonumber\\ \label{eq_sfee} \end{IEEEeqnarray} \begin{equationterms} \item For steady flow through a considered volume, \item where $\dot m = \rho V_\perp A$ is negative inwards, positive outwards. \end{equationterms} \small For steady flow through a considered volume, where $\dot m = \rho V_\perp A$ is negative inwards, positive outwards. \end{mdframed} \end{frame} ... ... @@ -449,10 +448,9 @@ \dot Q_{\net} + \dot W_\text{shaft, net} &=& & \Sigma \left[\dot m \left(i + \frac{p}{\rho} + \frac{1}{2} V^2 + g z \right) \right]_\inn \nonumber\\ && +& \Sigma \left[\dot m \left(i + \frac{p}{\rho} + \frac{1}{2} V^2 + g z \right) \right]_\out \nonumber\\ \end{IEEEeqnarray*} \begin{equationterms} \item For steady flow through a considered volume, \item where $\dot m = \rho V_\perp A$ is negative inwards, positive outwards. \end{equationterms} \small For steady flow through a considered volume, where $\dot m = \rho V_\perp A$ is negative inwards, positive outwards. \end{mdframed} \end{frame} ... ...
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