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\footnotesize{ {\bf Enumerative Combinatorics and Applications} \\ \underline{ecajournal.haifa.ac.il}}
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\normalsize {\it ECA}  {\bf X:X} (xxxx) Article \#SxRx
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\begin{center}
{\large \bf Title...}\\[10pt]

Author A$^\dag$ and Author B$^\ddag$\\[20pt]

\footnotesize {\it $^\dag$Department of Mathematics, ....\\
Email: ttt@g.com}\\[10pt]

\footnotesize {\it $^\ddag$Department of Mathematics, ....\\
Email: rrr@g.com}\\[20pt]


\noindent {\footnotesize {\bf Received}: April XX, xxxx},
{\footnotesize {\bf Accepted}: August XX, xxxx}, {\footnotesize {\bf Published}: August XX, xxxx}\\

\noindent The authors: Released under the CC BY-ND license (International 4.0)
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\noindent
{\sc Abstract:} ....
\bigskip


\noindent{\bf Keywords}: .....; ....; ....\\

\noindent{\bf 2020 Mathematics Subject Classification}: ....; ....; ....

\section{Introduction}

\section{Results A}

\section{results B}
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\begin{thebibliography}{20}

\bibitem{BQ}
A. T. Benjamin and J. J. Quinn, \emph{Proofs that Really Count: The Art of Combinatorial Proof}, Mathematical Association of America, Washington, DC (2003).

\bibitem{Bl1}
A. Blecher, C. Brennan, and A. Knopfmacher, {\em Levels in bargraphs},
Ars Math. Contemp. 9 (2015), 287--300.

\bibitem{Sloane}
N. J. A. Sloane et al., {\em The On-Line Encyclopedia of Integer Sequences}, 2019. Available at \url{https://oeis.org}.

\bibitem{RS}
R. P. Stanley, \emph{Enumerative Combinatorics, Volume I}, Cambridge University Press, Cambridge, UK (1997).
\end{thebibliography}

\end{document}