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\title { Title  Extended
 Abstract --  All Document in 4 Pages \thanks{Research partially supported by .....}}
\author{Name of Author 1  \\ \footnotesize {Dept1, Faculty1} \\ \footnotesize {University1, Country1} \and
\\\and Name of Author 2  \\ \footnotesize {Dept2, Faculty2} \\
 \footnotesize {University2, Country2}}
\date{}


\begin{document}


\maketitle

\strut


\abstract{Please send a zipped file including the pdf file, tex file and possible figures -- named respectively, as {\footnotesize \textbf{EVT2013presentername.tex}, \textbf{EVT2013presentername.pdf}, \textbf{EVT2013presentername.tex}, \textbf{EVT2013presenternamefig1.jpg}}.    bla-bla. }




\keywords{word1, word2, sentence, phrase.}

\section{Introduction}


Let $X_{1}, X_{2}, ..., X_{n}$ be independent and identically distributed  (i.i.d.) random variables (r.v.'s), with common distribution function (d.f.) $F$, and bla-bla.

The only assumption made is that, $F \in \mathcal D( G_\g)$, i.e.,  $F$ is in the domain of attraction of an extreme-value distribution $G_\g$, with
\[
G_\gamma(x):=
\left\{
\begin{array}{lll}
\exp(-(1+\gamma x)^{-1/\gamma}),& \quad 1+\gamma x>0 & \textrm{if} \quad
\gamma\not=0
\\ \exp(-\exp(-x)),& \quad x\in \mathbb{R} & \textrm{if} \quad \gamma=0
\end{array}
\right.
\]
the Generalized Extreme Value (GEV($\g$)) distribution in the von Mises parameterization. Gnedenko (1943)
  \cite{Gnedenko} established that the class $\{G_\g\}_{\g\in\mathbb{R}}$ represents, in an unified version, all possible non-degenerate weak limits of the maximum $X_{n:n}$, up to location/scale parameters. \\
The outline of this paper is as follows. In Section 2, bla-bla...


\section{Section}


Bla-bla Bla-bla .



\begin{theorem}
bla-bla bla-bla
\end{theorem}

\begin{proof}

Bla-bla
\end{proof}



\begin{rem}
bla-bla bla-bla.
\end{rem}

\vspace{0.5cm}
On the occasion of the anniversary of 65 years of Ivette, we invite you to join this 3-day Workshop in Extremes, embracing also the celebration of 30 years of Conference at Vimeiro. In fact, as is remembered in the welcome website of the forthcoming EVA2013,

``it's been 30 years since the Conference call EVA-zero-th took place in 1983 in Vimeiro, a small town near the beach in Portugal."

%figura 1
\begin{figure}[!htb]
\centering {\includegraphics[width=9cm]{EVT2013presenternamefig1.jpg}} \caption{Ivette Gomes;
Location: Oberwolfach; Author: Jacobs, Konrad; Year: 1987}
\end{figure}

\begin{thebibliography}{03}

\bibitem{BinghamTeugels81} Bingham, N.H. and Teugels, J.L. (1981).
Conditions implying domains of attraction. \emph{Proceedings of
the Sixth Conference on Probability Theory}, Brasov, Romania (Sep
10-15, 1979), Editura Academiei Republicii Socialiste Romania,
1981, 23-34.

\bibitem{Gnedenko} Gnedenko, B.V. (1943).
Sur la distribution limite du terme maximum d'une s\'{e}rie al\'{e}atoire.
\emph{Ann. Math.}, {\bf 44}, 423-453.

\end{thebibliography}


\end{document}
