\documentclass[12pt,a4paper]{book}

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\usepackage{minitoc}
\renewcommand{\mtctitle}{Inhalt}
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%\input{VorspannTotal}
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\makeindex

\begin{document}
\title{Skripten Mathematik}

\author{Wolfgang Soergel}
\maketitle
Ich habe verschiedene Skripten zusammengefa"st,
um Querverweise und einen gemeinsamen Index zu erm"oglichen.
Die verschiedenen Kapitel sind jedoch nicht eigentlich
aufeinander abgestimmt, und die jeweiligen Kapitel
enden jeweils etwas unvermittelt da, wo mir die weiterf"uhrenden Versionen
auf meinem Rechner noch gar nicht gefallen.

\dominitoc
\tableofcontents
\newpage
\chapter{Analysis}
\minitoc\newpage
\include{An00Vortext}\newpage
\include{An01Grundlagen}\newpage
\include{An02ReelleZahlen}\newpage
\include{An03Folgen}\newpage
\include{An04Stetig}\newpage
\include{An05DiffInt}\newpage
\include{An06Reihen}\newpage
\include{An07StetigM}\newpage
\include{An08Trigo}\newpage
\include{An09Komplex}\newpage
\include{An10Four}\newpage
\include{An11DiffM}\newpage
\include{An12MInt}\newpage
\include{An13UmkehrMgf}\newpage
\include{An14DiffStokes}\newpage
\include{An15Mass}\newpage
\include{An16Funktionenraeume}\newpage
\include{To01MengentheoretischeTopologie}\newpage

%\include{Mannigfaltigkeiten}\newpage
%\include{ToFunkana}\newpage
%\include{An17FourierTransformationen}\newpage
%\include{An19Steinbruch}\newpage


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\chapter{Algebra}
Die Abschnitte bis zur Galois-Theorie einschlie"slich
sollten
in etwa den Standard-Stoff 
einer Algebra-Vorlesung f"ur das dritte Semester abdecken.
\minitoc\newpage


\include{Algebra01Gruppen}\newpage
\include{Algebra02Ringe}\newpage
\include{Algebra03Koerper}\newpage
\include{Algebra04Galoisetheorie}\newpage
\include{Algebra05VerallgemeinerungInsUnendliche}\newpage
\include{Algebra06DarstellungstheorieVonEndlichenGruppen}\newpage
\include{Algebra07LineareAlgebraFuerModuln}\newpage
\include{HilbertNST}\newpage

%\include{LA}\newpage
%\include{WeitDarst}\newpage
%\include{Algebra08Vermischtes}\newpage
%\include{Algebra09LV}\newpage
%\include{ZurAlgGeom}\newpage
%\include{Alggeom}\newpage


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\chapter{Topologie}
F\"{u}r Korrekturen zu vorl"aufigen Versionen danke ich
vielen Freiburger Studentinnen und Studenten, insbesondere
Gregor Fritz, Gerald
H\"{o}hn, Stephan Wehrheim,
Isolde Adler, Olaf Schn"urer.
\minitoc\newpage


\include{To02HomotopieundFundamentalgruppe}\newpage %b
\include{To03KategorienundFunktoren}\newpage %b
\include{To04BerechnungeinigerFundamentalgruppen}\newpage %b
\include{To05Ueberlagerungstheorie}\newpage %b
\include{To06SingulaereHomologie}\newpage %b
\include{To07AnwendungendersingulaerenHomologie}\newpage %b
\include{To08Koeffizientenwechsel}\newpage
\include{To09Produkte}\newpage
\include{To10Kohomologie}\newpage
\include{To11Garbenkohomologie}\newpage
\include{To12BeispielezurGarbenkohomologie}\newpage
\include{To13AbstrakteHomologischeAlgebra}\newpage

%\include{DerKat}\newpage
%\include{To14AusGarbenkohomologie}\newpage
%\include{To15AequivariantederivierteKategorie}\newpage
%\include{To16pologieSteinbruch}\newpage


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\chapter{Lie-Theorie}
F"ur Korrekturen und Vereinfachungen danke ich vielen
Freiburger Studenten, insbesondere Catharina Stroppel, 
Olaf Schn"urer.
\minitoc\newpage
\include{Lie01AllgemeineTheorie}\newpage %b
\include{Lie02Komplexe}\newpage %b
\include{Lie03Spiegelungsgruppen}\newpage %b
\include{Lie03Wurzelsysteme}\newpage %b
\include{Lie04EinfacheEndlichDarstellungen}\newpage %b
\include{Lie05MehrSpiegelungsgruppen}\newpage

%\include{Lie06Einhuellende}\newpage
%\include{Lie09KategorieO}\newpage
%\include{Lie10Verschiebung}\newpage
%\include{Lie11Summenformel}\newpage

%\include{Lie12HarishChandra}\newpage
%\include{Lie13Darstellungen}\newpage
%\include{Lie14Konvolutionen}\newpage
%\include{Lie15Halde}\newpage
%\include{LieKombKipp}\newpage
%\include{G2}\newpage
%\include{Lie04EinfacheEndlichDarstellungenalt}\newpage



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\bibliographystyle{amsalpha}\bibliography{pub}\newpage
\chapter{Index}
\printindex

\end{document}