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\bibitem{coates-lichtenbaum}
J.~Coates and S.~Lichtenbaum.
\newblock On {$l$}-adic zeta functions.
\newblock {\em Ann. of Math. (2)}, 98:498--550, 1973.

\bibitem{colmez}
Pierre Colmez.
\newblock R\'esidu en {$s=1$} des fonctions z\^eta {$p$}-adiques.
\newblock {\em Invent. Math.}, 91(2):371--389, 1988.

\bibitem{colmez-crelle}
Pierre Colmez.
\newblock Fonctions z\^eta {$p$}-adiques en {$s=0$}.
\newblock {\em J. Reine Angew. Math.}, 467:89--107, 1995.

\bibitem{dr}
Pierre Deligne and Kenneth~A. Ribet.
\newblock Values of abelian {$L$}-functions at negative integers over totally
  real fields.
\newblock {\em Invent. Math.}, 59(3):227--286, 1980.

\bibitem{fg}
Bruce Ferrero and Ralph Greenberg.
\newblock On the behavior of {$p$}-adic {$L$}-functions at {$s=0$}.
\newblock {\em Invent. Math.}, 50(1):91--102, 1978/79.

\bibitem{greenberg-artin}
Ralph Greenberg.
\newblock On {$p$}-adic {A}rtin {$L$}-functions.
\newblock {\em Nagoya Math. J.}, 89:77--87, 1983.

\bibitem{greenberg-bu}
Ralph Greenberg.
\newblock Trivial zeros of {$p$}-adic {$L$}-functions.
\newblock In {\em {$p$}-adic monodromy and the {B}irch and {S}winnerton-{D}yer
  conjecture ({B}oston, {MA}, 1991)}, volume 165 of {\em Contemp. Math.}, pages
  149--174. Amer. Math. Soc., Providence, RI, 1994.

\bibitem{greenberg-park}
Ralph Greenberg.
\newblock Introduction to {I}wasawa theory for elliptic curves.
\newblock In {\em Arithmetic algebraic geometry ({P}ark {C}ity, {UT}, 1999)},
  volume~9 of {\em IAS/Park City Math. Ser.}, pages 407--464. Amer. Math. Soc.,
  Providence, RI, 2001.

\bibitem{gross}
Benedict~H. Gross.
\newblock {$p$}-adic {$L$}-series at {$s=0$}.
\newblock {\em J. Fac. Sci. Univ. Tokyo Sect. IA Math.}, 28(3):979--994 (1982),
  1981.

\bibitem{katz-cm}
Nicholas~M. Katz.
\newblock {$p$}-adic {$L$}-functions for {CM} fields.
\newblock {\em Invent. Math.}, 49(3):199--297, 1978.

\bibitem{miyake}
Toshitsune Miyake.
\newblock {\em Modular forms}.
\newblock Springer Monographs in Mathematics. Springer-Verlag, Berlin, english
  edition, 2006.
\newblock Translated from the 1976 Japanese original by Yoshitaka Maeda.

\bibitem{ribet}
Kenneth~A. Ribet.
\newblock A modular construction of unramified {$p$}-extensions of{$Q(\mu
  \sb{p})$}.
\newblock {\em Invent. Math.}, 34(3):151--162, 1976.

\bibitem{shim}
Goro Shimura.
\newblock The special values of the zeta functions associated with {H}ilbert
  modular forms.
\newblock {\em Duke Math. J.}, 45(3):637--679, 1978.

\bibitem{siegel}
Carl~Ludwig Siegel.
\newblock \"{U}ber die {F}ourierschen {K}oeffizienten von {M}odulformen.
\newblock {\em Nachr. Akad. Wiss. G\"ottingen Math.-Phys. Kl. II}, 1970:15--56,
  1970.

\bibitem{tate-book}
John Tate.
\newblock {\em Les conjectures de {S}tark sur les fonctions {$L$} d'{A}rtin en
  {$s=0$}}, volume~47 of {\em Progress in Mathematics}.
\newblock Birkh\"auser Boston Inc., Boston, MA, 1984.
\newblock Lecture notes edited by Dominique Bernardi and Norbert Schappacher.

\bibitem{wiles-reps}
A.~Wiles.
\newblock On {$p$}-adic representations for totally real fields.
\newblock {\em Ann. of Math. (2)}, 123(3):407--456, 1986.

\bibitem{wileslambda}
A.~Wiles.
\newblock On ordinary {$\lambda$}-adic representations associated to modular
  forms.
\newblock {\em Invent. Math.}, 94(3):529--573, 1988.

\bibitem{wiles}
A.~Wiles.
\newblock The {I}wasawa conjecture for totally real fields.
\newblock {\em Ann. of Math. (2)}, 131(3):493--540, 1990.

\end{thebibliography}