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-rw-r--r--chapitres/Dedekind.tex3
-rw-r--r--configuration/bibliographie-livre.bib32
2 files changed, 35 insertions, 0 deletions
diff --git a/chapitres/Dedekind.tex b/chapitres/Dedekind.tex
index cbf2afc..b77fbaf 100644
--- a/chapitres/Dedekind.tex
+++ b/chapitres/Dedekind.tex
@@ -358,6 +358,9 @@ Mieux :
Prolongement méromorphe. Équation fonctionnelle.
\end{théorème2}
+Méthode Iwasawa-Tate (\cite{note@Iwasawa},\cite{Lettre@Iwasawa},\cite{Collected@Iwasawa} et \cite{Fourier@Tate}).
+
+
\begin{théorème2}[Pôle simple en $1$]
\XXX
Soit $K$ un corps de nombres. Pour toute classe $\mathsf{C}\in \Pic(𝒪_K)$, il existe une
diff --git a/configuration/bibliographie-livre.bib b/configuration/bibliographie-livre.bib
index c902314..2aec7f6 100644
--- a/configuration/bibliographie-livre.bib
+++ b/configuration/bibliographie-livre.bib
@@ -870,3 +870,35 @@ doi={10.1007/BF02952522},}
ISBN = {978-521-31525-8},
}
+@inproceedings{note@Iwasawa,
+AUTHOR = {Iwasawa, Kenkichi},
+TITLE = {A note on functions},
+BOOKTITLE = {Proceedings of the International congress of mathematicians (Cambridge, 1949)},
+YEAR = {1952},
+PUBLISHER = {American mathematical society},
+ADDRESS = {Providence},
+}
+
+@inbook{Lettre@Iwasawa,
+ AUTHOR = {Iwasawa, Kenkichi},
+ TITLE = {Lettre à {J}. {D}ieudonné},
+ NOTE ={[66] dans \cite{Collected@Iwasawa}},
+ YEAR = {1952},
+}
+
+@book{Collected@Iwasawa,
+ AUTHOR = {Iwasawa, Kenkichi},
+ TITLE = {Collected papers. {V}ol. {I}, {II}},
+ PUBLISHER = {Springer-Verlag},
+ ADDRESS = {Tôkyô},
+ YEAR = {2001},
+ ISBN = {4-431-70314-4},
+}
+
+@incollection{Fourier@Tate,
+ AUTHOR = {Tate, J. T.},
+ TITLE = {Fourier analysis in number fields, and {H}ecke's zeta-functions},
+ BOOKTITLE = {Algebraic {N}umber {T}heory ({P}roc. {I}nstructional {C}onf., {B}righton, 1965)},
+ PAGES = {305--347},
+ PUBLISHER = {Thompson, Washington, D.C.},
+ YEAR = {1967},