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\begin{document}
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%REFERENCES ARE NECESSARY IN THE THESIS!
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\footnotesize{\emph{\textbf{{\tiny International Conference on Mathematical Sciences and Applications (ICMSA-2019), September 25-27, 2019, \href{http://www.stgeorgehotel.co.za}{Saint George Hotel}, Pretoria, South Africa}}} \qquad}
\end{center}
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\bigskip
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\begin{icmsaabstract}
\icmsatitle{TITLE OF THE PRESENTATION}



% First author details
\icmsaauthor{Initial, Surname$^{\ast, 1}$, Initial, Surname$^{2}$  } { $^{1}$Institution, City, Country \\
$^{2}$Institution, City, Country  } 
\footnote{corresponding author, Email: }
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%% Second author details
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%Third author Details
%\taagmaatauthor{Initial, Surname} {Institution, \textcolor{red}{City}, Country   }


\begin{center}
{\bf ABSTRACT}
\end{center}
TYPE YOUR ABSTRACT HERE: \\   
\noindent Please note that abstracts should not exceed one page  including references. Please keep your abstract as short as possible and written in English. For \textbf{References} use the following given sample\cite{1,2,3} or for one please use reference \cite{3}.
\end{icmsaabstract}\\
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%\taagmaatauthor{Keyword: 1$^{\text{th}}$ keyword, 2nd keyword, 3$^{\text{rd}}$ keyword}
\noindent \textit{Keywords}: 1$^{\text{th}}$ keyword1, keyword2, keyword3.


\icmsaclassification{xx, xx.} 
% where xx is one of the two digit numbers from the list below
%TAAG and MAAT Subject Classifications

%01 Topology
%02 Algebra
%03 Analysis
%04 Geometry
%05 Astrophysics, Cosmology and General Relativity
%06 Approximation Theory
%07 Differential Equations, Symmetry Methods, Lie Algebra
%08 Fractional Calculus
%09 Epidemiology and Biomathematics
%10 Financial Mathematics
%11 Fluids Dynamics (including stochastic PDE's)
%12 Mathematics Modelling, Applications and Analysis (including stochastic PDE's)
%12 Numerical Analysis
%UNCOMMENT THE LINE BELOW IF YOU WISH TO PARTICIPATE IN ANY OF THE TWO SPECIAL SESSIONS \\
%Special Session in honour of Prof Ellis Nigel
%Special Session in honour of Prof David Mason

\bigskip

\begin{thebibliography}{2}



\bibitem{1} H. Brezis, 2010. \emph{Functional analysis, Sobolev spaces and partial differential equations}. Springer Science \& Business Media.

\bibitem{2} B. Banaschewski, T. Dube, C. Gilmour and J. Walters-Wayland, 2009. Oz in pointfree topology. \emph{Quaestiones Mathematicae}, {\bf 32}(2), pp.215-227.


\bibitem{3} R., Camacho, R., King, and A., Srinivasan, A. eds. 2004. \emph{Inductive Logic Programming: 14th International Conference, ILP 2004}, Porto, Portugal, September 6-8, 2004, Proceedings (Vol. 3194). Springer Science \& Business Media.

%\bibitem{4} Z. I. Ali and P.A. Razafimandimby. Stochastic generalized magnetohydrodynamics equations with not regular multiplicative noise: Well-posedness and invariant measure, \textcolor{red}{\emph{Journal of Mathematical Analysis and Applications}}, \textbf{\textcolor{red}{474}}(2), pp.1404-1440, 2019.

%\bibitem{5} S. Antonsev and S. I. Shmarev. A Model Porous Medium
%Equation with Variable Exponents of Nonlinearity: existence, uniqueness and localization properties of solutions, Nonlinear Anal., \textbf{60}, 515-545, 2005.

%\bibitem{6} A. Bensoussan and R. Temam, $\acute{\text{E}} $quations stochastiques de type Navier-Stokes, \emph{J. Funct. Anal.} \textbf{13}, 195-222, 1973.





%\bibitem{7} E. Pardoux, \emph{$\acute{\text{E}}$quations aux d$\acute{\text{e}}$riv$\acute{\text{e}}$es Partielles Stochastiques Non Lin$\acute{\text{e}}$ aires Monotones. Th$\grave{\text{e} }$se} (Universit$\acute{\text{e}}$ Paris $XI$, 1975) .
%
%\bibitem{9} L. Evans, 2018. \emph{Measure theory and fine properties of functions}. Routledge.

\end{thebibliography}
\end{document}