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\begin{center}
{\LARGE Title}{\Large \vspace{1.5cm}}

Authors\vspace{1cm}

............. University, ............. Department

address

email@mail.com\vspace{1cm}
\end{center}

(Abstract) Let $H$ be a Hilbert space, $C$ be a closed bounded convex subset
of $H$, $T$ a nonexpansive self map of $C$. Suppose that as $n\rightarrow
\infty $, $a_{n,k}\rightarrow 0$ for each $k$, and $\gamma
_{n}=\sum_{k=0}^{\infty }\left( a_{n,k+1}-a_{n,k}\right) ^{+}\rightarrow 0$.
Then for each $x$ in $C$, $A_{n}x=\sum_{k=0}^{\infty }a_{n,k}T^{k}x$
converges weakly to a fixed point of $T$ .

The numbered equation 
\begin{equation}
u_{tt}-\Delta u+u^{5}+u\left\vert u\right\vert ^{p-2}=0,\mathbf{R}^{3}\times %
\left[ 0,\infty \right[  \label{eqn1}
\end{equation}%
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bibliography. It has no relationship to the previous text, but can be used
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\begin{thebibliography}{9}
\bibitem{AmPetr92} American Petroleum Institute, Technical Data Book -
Petroleum Refining, 5th edition, 1992

\bibitem{HB98a} Harstad, K. and Bellan, J., ``Isolated fluid oxygen drop
behavior in fluid hydrogen at rocket chamber pressures'', \textit{Int. J.
Heat Mass Transfer}, 1998a, \textbf{41}, 3537-3550


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