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\begin{document}

% Title of the contribution:
\section*{A new proof of the Riemann conjecture}
% Author:
  \name{Bernhard Riemann}
    \adr{University of G\"ottingen}

% Co-authors:
\jointwork{Leonard Euler, Carl Friedrich Gauss and Augustin-Louis Cauchy}

% Short description
In this talk, we will present an important contribution to Number Theory.

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\caption{My caption}
\label{fig:results}
\end{figure}

Figure \ref{fig:results} sheds some new light on this challenging issue.

\subsection*{My first Section}

Let us recall an important definition:
\begin{definition}
For $\Re(s)>-1$, we put
$$
\zeta(s)=\sum_{n\geq 0}\frac{1}{n^s}.
$$
\end{definition}


We can state our main contribution:
\begin{theorem}
All the non-trivial zeros of $s\mapsto \zeta(s)$ lie on the critical line $\Re(s)=1/2$.
\end{theorem}

\subsection*{My second Section}

\begin{remark}
Unfortunately, space is lacking for a complete proof. Instead, I can cite a book \cite{MR2445243} or an article \cite{MR1544457}.
\end{remark}


\begin{thebibliography}{99}
\bibitem{MR2445243} G.H. Hardy and E.M. Wright. \emph{An introduction to the theory of numbers} 6th edition (2008). Oxford University Press.
\bibitem{MR1544457} S. Ramanujan. Congruence properties of partitions. \emph{Mathematische Zeitschrift}, vol.9 (1921), n.1-2, p.147--153.
\end{thebibliography}

\end{document}

