Commit 4290684e by Leonard Fisser 🐸

### Add \section to math slide

parent 28ce54aa
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 ... ... @@ -72,26 +72,25 @@ You can even have multiple footnotes\footnote{Hello again!}! What about really long footnotes\footnote{Let's see how long we can make this footnote, just to make sure you can put everything you want here!}? \end{frame} \begin{frame} \frametitle{Slide with Math} Let $\Omega \subset \mathbb{R}^2$ be a bounded Lipschitz domain. \begin{theorem} For all $p \in \big[\frac{4}{3}, 4\big]$ and all $0 < \theta < 1$, the continuous embedding \begin{align*} \mathrm{H}^{2 \theta , p}_{0 , \sigma} (\Omega) \subset \mathcal{D}(A_p^{\theta}) \end{align*} holds. Furthermore, there exists $\delta \in (0 , 1]$ such that, if $\theta$ and $p$ additionally satisfy either \begin{align*} \theta < \frac{1}{2} + \frac{1}{2 p} \quad &\text{if} \quad \frac{1}{2} - \frac{1}{p} \leq \frac{\delta}{2} \qquad\text{or } \\ \theta < \frac{1}{p} + \frac{1 + \delta}{4} \quad &\text{if} \quad \frac{1}{2} - \frac{1}{p} > \frac{\delta}{2}, \end{align*} we have with equivalent norms that $\mathcal{D}(A_p^{\theta}) = \mathrm{H}^{2 \theta , p}_{0 , \sigma} (\Omega).$ \end{theorem} \begin{frame}{Slide with Math} \section{Example: Math} Let $\Omega \subset \mathbb{R}^2$ be a bounded Lipschitz domain. \begin{theorem} For all $p \in \big[\frac{4}{3}, 4\big]$ and all $0 < \theta < 1$, the continuous embedding \begin{align*} \mathrm{H}^{2 \theta , p}_{0 , \sigma} (\Omega) \subset \mathcal{D}(A_p^{\theta}) \end{align*} holds. Furthermore, there exists $\delta \in (0 , 1]$ such that, if $\theta$ and $p$ additionally satisfy either \begin{align*} \theta < \frac{1}{2} + \frac{1}{2 p} \quad &\text{if} \quad \frac{1}{2} - \frac{1}{p} \leq \frac{\delta}{2} \qquad\text{or } \\ \theta < \frac{1}{p} + \frac{1 + \delta}{4} \quad &\text{if} \quad \frac{1}{2} - \frac{1}{p} > \frac{\delta}{2}, \end{align*} we have with equivalent norms that $\mathcal{D}(A_p^{\theta}) = \mathrm{H}^{2 \theta , p}_{0 , \sigma} (\Omega).$ \end{theorem} \end{frame} \finalpage ... ...
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