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Martin Thoma 2013-12-17 23:23:11 +01:00
parent e0cdf30274
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documents/GeoTopo/Kapitel2.tex
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@ -196,11 +196,11 @@ U_i = \Set{(x_0: \dots : x_n) \in \praum^n(\mdr) | x_i \neq 0} &\rightarrow \mdr
\begin{figure}[ht]
\centering
\subfloat[$F(x,y) = y^2 - x^3$]{
\input{figures/3d-function-semicubical-parabola.tex}
\resizebox{0.45\linewidth}{!}{\input{figures/3d-function-semicubical-parabola.tex}}
\label{fig:semicubical-parabola-2d}
}%
\subfloat[$y^2 - ax^3 = 0$]{
\input{figures/2d-semicubical-parabola.tex}
\resizebox{0.45\linewidth}{!}{\input{figures/2d-semicubical-parabola.tex}}
\label{fig:semicubical-parabola-3d}
}%
\label{Neilsche-Parabel}
@ -389,11 +389,11 @@ $\partial X$ ist eine Mannigfaltigkeit der Dimension $n-1$.
\begin{figure}
\centering
\subfloat[Kugelkooridnaten]{
\includegraphics[width=0.4\linewidth, keepaspectratio]{figures/spherical-coordinates.pdf}
\includegraphics[width=0.45\linewidth, keepaspectratio]{figures/spherical-coordinates.pdf}
\label{fig:spherical-coordinates}
}%
\subfloat[Rotationskörper]{
\input{figures/solid-of-revolution.tex}
\resizebox{0.45\linewidth}{!}{\input{figures/solid-of-revolution.tex}}
\label{fig:solid-of-revolution}
}%
@ -688,7 +688,7 @@ $\partial X$ ist eine Mannigfaltigkeit der Dimension $n-1$.
\input{figures/topology-triangle-to-line.tex}
\item \todo[inline]{Wozu dient das Beispiel?}
\input{figures/topology-2.tex}
\resizebox{0.9\linewidth}{!}{\input{figures/topology-2.tex}}
\end{enumerate}
\end{beispiel}