memoire-m2

My M2 Memoire on mapping class groups & their representations

git clone: git://git.pablopie.xyz/memoire-m2
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Commit: 20b339fbb44ee00e3ae06daa588ae05e5e32df72
Parent: 823af40175aabbc4d09137582736306de69d4d6e
Author: Pablo <pablo-pie@riseup.net>
Date: Tue, 25 Jun 2024 14:03:10 +0000

Fixed a typo in the title

Memoir → Mémoire

Diffstat

3 files changed, 66 insertions, 66 deletions

Status	File Name	N° Changes	Insertions	Deletions
Deleted	memoir.tex	65	0	65
Added	memoire.tex	65	65	0
Modified	memoires.cls	2	1	1

diff --git a/memoir.tex b/memoir.tex
@@ -1,65 +0,0 @@
-\documentclass{memoires}
-\input{./preamble.tex}
-\addbibresource{references.bib}
-
-\title{Mapping Class Groups \\ \& \\ their Representations}
-\author{Thiago Brevidelli Garcia}
-\dedication{This master thesis is dedicated to my dear friend Lucas Schiezari. \\ May he rest in peace.}
-
-\begin{document}
-
-\makecover
-\maketitle
-
-\begin{about}
-  This is my M2 Memoir (Master Thesis), written in June 2024 under the
-  supervision of professor Maxime Wolff of the Institut of Mathématiques de
-  Toulouse (IMT), France. The subject of the dissertation at hand is the notion
-  of the mapping class group of a surface, their linear representations and
-  some recent developments in the field. Namely, we discuss Korkmaz' proof of
-  the triviality of low-dimensional representations.
-
-  Throughout these notes we will follow some guiding principles. First, lengthy
-  proofs are favored as opposed to collections of smaller lemmas. This is a
-  deliberate effort to emphasize the relevant results. That said, this
-  dissertation is meant to be concise. Hence numerous results are left
-  unproved. We refer the reader to proofs in other materials when appropriate.
-
-  Our main references are the beautiful book by Farb-Margalit
-  \cite{farb-margalit}, as well as the 2023 article by Korkmaz \cite{korkmaz}.
-  We assume the reader is already familiar with basic topology and group
-  theory. Crucially, we \emph{do not} assume any familiarity with
-  representation theory.
-
-  \section*{Acknowledgments}
-
-  I would like to thank my friends and family for their tireless love and
-  support. Special thanks to my girlfriend for her endless encouragement and
-  understanding during this challenging year. I should also thank M. Faitg for
-  his help with the discussion on TQFT representations.
-
-  \section*{License}
-
-  This document was typeset and compiled using free software. Its \LaTeX~source
-  code is freely available at \url{https://git.pablopie.xyz/memoire-m2}, for
-  distribution under the terms of the
-  \href{https://creativecommons.org/licenses/by/4.0/}{Creative Commons
-  Attribution 4.0 license}.
-\end{about}
-
-\tableofcontents
-
-\input{sections/introduction}
-
-\input{sections/twists}
-
-\input{sections/presentation}
-
-\input{sections/representations}
-
-\printbibliography
-
-% Backcover
-\makecover[b]
-\end{document}
-

diff --git a/memoire.tex b/memoire.tex
@@ -0,0 +1,65 @@
+\documentclass{memoires}
+\input{./preamble.tex}
+\addbibresource{references.bib}
+
+\title{Mapping Class Groups \\ \& \\ their Representations}
+\author{Thiago Brevidelli Garcia}
+\dedication{This master thesis is dedicated to my dear friend Lucas Schiezari. \\ May he rest in peace.}
+
+\begin{document}
+
+\makecover
+\maketitle
+
+\begin{about}
+  This is my M2 Mémoire (Master Thesis), written in June 2024 under the
+  supervision of professor Maxime Wolff of the Institut of Mathématiques de
+  Toulouse (IMT), France. The subject of the dissertation at hand is the notion
+  of the mapping class group of a surface, their linear representations and
+  some recent developments in the field. Namely, we discuss Korkmaz' proof of
+  the triviality of low-dimensional representations.
+
+  Throughout these notes we will follow some guiding principles. First, lengthy
+  proofs are favored as opposed to collections of smaller lemmas. This is a
+  deliberate effort to emphasize the relevant results. That said, this
+  dissertation is meant to be concise. Hence numerous results are left
+  unproved. We refer the reader to proofs in other materials when appropriate.
+
+  Our main references are the beautiful book by Farb-Margalit
+  \cite{farb-margalit}, as well as the 2023 article by Korkmaz \cite{korkmaz}.
+  We assume the reader is already familiar with basic topology and group
+  theory. Crucially, we \emph{do not} assume any familiarity with
+  representation theory.
+
+  \section*{Acknowledgments}
+
+  I would like to thank my friends and family for their tireless love and
+  support. Special thanks to my girlfriend for her endless encouragement and
+  understanding during this challenging year. I should also thank M. Faitg for
+  his help with the discussion on TQFT representations.
+
+  \section*{License}
+
+  This document was typeset and compiled using free software. Its \LaTeX~source
+  code is freely available at \url{https://git.pablopie.xyz/memoire-m2}, for
+  distribution under the terms of the
+  \href{https://creativecommons.org/licenses/by/4.0/}{Creative Commons
+  Attribution 4.0 license}.
+\end{about}
+
+\tableofcontents
+
+\input{sections/introduction}
+
+\input{sections/twists}
+
+\input{sections/presentation}
+
+\input{sections/representations}
+
+\printbibliography
+
+% Backcover
+\makecover[b]
+\end{document}
+

diff --git a/memoires.cls b/memoires.cls
@@ -803,7 +803,7 @@
   % Title
 \if\relax\detokenize\expandafter{#1}\relax
   \node[white] at ($(current page.center)+(0,4)$)
-    {\fontsize{32}{37}\selectfont\bfseries{Memoir}};
+    {\fontsize{32}{37}\selectfont\bfseries{Mémoire}};
   \node[white] at ($(current page.center)+(0,3)$)
     {\Large\scshape\@author};
   \node[white] at ($(current page.center)+(0,2)$)