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Martin Thoma 2014-02-06 19:19:05 +01:00
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documents/GeoTopo/GeoTopo.pdf
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documents/GeoTopo/Kapitel2.tex
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@ -911,7 +911,8 @@ Differenzierbare Mannigfaltigkeiten der Klasse $C^\infty$ werden auch
\end{beweis}
\begin{definition}%
Sei $Z_n := \text{Kern}(d_n) \subseteq C_n$ und
Sei $K$ ein Simplizialkomplex,
$Z_n := \text{Kern}(d_n) \subseteq C_n$ und
$B_n := \text{Bild}(d_{n+1}) \subseteq C_n$.
\begin{defenum}

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documents/GeoTopo/Symbolverzeichnis.tex
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@ -62,6 +62,7 @@ $\chi(K)\;\;\;$ Euler-Charakteristik von $K$\\
$\Delta^k\;\;\;$ Standard-Simplex\\
$X \# Y\;\;\;$ Verklebung von $X$ und $Y$\\
$\gamma_1 * \gamma_2\;\;\;$ Zusammenhängen von Wegen\\
$d_n\;\;\;$ Lineare Abbildung aus \cref{kor:9.11}
\onecolumn
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