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\begin{document}

\noindent {\tiny Sahand Communications in Mathematical Analysis (SCMA) Vol. $\cdots$ No. $\cdots$(2014), $\cdots$-$\cdots$\\
\url{http://scma.maragheh.ac.ir}}   \\[0.50in]

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\title[Write the title of the paper here]{Write the title of the paper here}
%--------------------------------------------------------------

\author[P. Pinto]{Pedro Pinto$^1$$^{*}$}

\address{ $^{1}$ Department of Mathematics, Faculty of Science,  University of ABCD, P.O.Box xxxx, City, Country.}

\email{xxx\@xxxxx}

\author[T. Abrevo]{Teresa Abrevo$^2$}

\address{ $^{2}$ Department of Mathematics, Faculty of Science,  University of ABCD, P.O.Box xxxx, City, Country.}

\email{xxx\@xxxxx}
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\subjclass[2010]{34B24, 34B27}

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\keywords{One; two; three; ... .\\
\indent Received: dd mmmm yyyy,    Accepted: dd mmmm yyyy.
\\
\indent $^{*}$ Corresponding author}
\maketitle
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\hrule width \hsize \kern 1mm

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\begin{abstract}
The SCMA is an author-prepared journal which means that authors are responsible for the proper formatting of accepted manuscripts by using the style file of the SCMA (Word files (*.doc) are not accepted).
\end{abstract}
\maketitle
\vspace{0.1in}
\hrule width \hsize \kern 1mm
%----------------------------------------------------------------

\section{Introduction}
While you are preparing your paper, please take care of the following:
\begin{enumerate}
%\item Dates: Received: 30 April 2009, Accepted: 21 June 2010.\\
\item Abstract: 150 words or less.
\item MSC2010: Primary only one item; and Secondary at least one item.
\item Key words: At least 3 items.
\item Authors: Full names, mailing addresses and emails of all authors (if exist).
\item Tags (Formula Numbers): Use \label{A} and \eqref{A}. Remove unused tags.
\item Acknowledgement: At the end of paper but preceding to References.
\item Margins: A long formula should be broken into two or more lines. Empty spaces in the text should be removed.
\item References: Use \cite{ABS} to refer to the specific book/paper [1] in the text. Remove unused references. References should be given in alphabetical order with the following format:
\begin{enumerate}
\item [a)] 
To books author, title, publisher, location, year of publication;
 \item [b)] 
 To articles in periodicals or collections � author, title of the article, title of the periodical (collection), volume, year, pagination.
\item [c)]
     Abbreviations of titles of periodicals and collections should be given following Mathematical Reviews at Abbreviations of names of serials, see www.ams.org/msnhtml/serials.pdf
\end{enumerate}
\end{enumerate}

%---------------------------------------------------------------

\section{Strong Convergence}
In this section  we aim to present our main result. Here is an example of a table.

\begin{table}[H]
\caption{\footnotesize Name of table}\label{eqtable}
\renewcommand\arraystretch{1.5}
\noindent\[
\begin{array}{|c|c|c|}
\hline
a&b&c\\
\hline x& y& z\\
\hline e&\pi&0\\
\hline
\end{array}
\]
\end{table}

\begin{figure}[H]
\centering
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\end{tikzpicture}
\caption{\footnotesize Name of figure}
\end{figure}
\begin{lemma}
This is an example of a matrix
\[T=\left[
\begin{array}{cc}
10 &-9 \\
-1 & \sqrt{3}
\end{array}
\right]\]
The following is an example of an example.
\end{lemma}
\begin{proof}
Let $B=(b_{ij})\in\mathbf{M_n}$ be $\cdots$.

\begin{align}\label{2.1}
\varphi(a_{1}\ldots a_{n})& =a_{0}\theta(a_{1}\ldots a_{n})+ a_{1}^{n}\theta(a_{1})\ldots\theta(a_{n})\nonumber\\
&\quad - a_{0}^{n}\theta(a_{1})\ldots\theta(a_{n})+ n\varphi(a_{1}\ldots a_{n})\nonumber\\
& = \varphi(a_{1})\ldots\varphi(a_{n}).
\end{align}
\end{proof}

\begin{theorem}\label{main}
Let $T:\mathbb{F}_{m}\rightarrow \mathbb{F}_{m}$ be a $\cdots$
\end{theorem}

\begin{proof}
Let $T:\mathbb{F}_{m}\rightarrow\mathbb{F}_{m}$ $\cdots$
\end{proof}

\begin{corollary}
Let $T:\mathbb{F}_m \rightarrow \mathbb{F}_m$ $\cdots$
\end{corollary}

\begin{proof}
We refer to Theorem \ref{main} and formula \eqref{2.1}. We have
\begin{align*}
f(\lambda(x+y))+ \lambda f(x)&+ f\left (\frac{x}{2\, \lambda^2}\, \right ) + \lambda f(y)\\
& = f\left ( \frac{x-y_0}{2\, \lambda}\, \right ) \\
&\leq \lambda (f(x) + f(y))
\end{align*}
\end{proof}




%\section*{Acknowledgment}
%The authors would like to express their sincere thanks
%to Dr. Ismail Nikoufar for his valuable comments and anonymous
%reading of the original manuscript.

\bigskip
\noindent
{\bf Acknowledgment.}
The author wish to thank $\cdots$

\bibliographystyle{amsplain}
\begin{thebibliography}{XX}
\bibitem{paper}
C. T. Shieh and V.A. Yurko, {\em Inverse nodal and inverse spectral problems for discontinuous boundary value problems}, J. Math. Anal. Appl., { 347} (2008) 266--272.

\bibitem{book}
G. Teschl, {\em Mathematical Methods in Quantum Mechanics; With Applications to Schr\"odinger Operators},
Graduate Studies in Mathematics, Amer. Math. Soc., Rhode Island, 2009.

\bibitem{Proc}
J. Li, M. Yasuda and J. Song, {\em Regularity properties of null-additive fuzzy measure on metric space}, in: Proc. 2nd Internatinal Conference on Modeling Decisions for Artificial Intelligencer, Tsukuba, Japan, 2005, 59--66.
\end{thebibliography}

\vspace{0.1in}
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\end{document}

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