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\def\l{\langle}
\def\r{\rangle}
\def\p{\partial}
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\def\12{\frac{1}{2}}
\def\sr1{1, \dots, r}
\def\a{\alpha}
\def\lmi{\lambda_{min}}
\def\lma{\lambda_{max}}
\def\ah{\hat{A}}
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%\usefonttheme{serif} % fontul serif is the best ...
% Titlu
\title
[Grile adaptive]
{\textbf{{Algoritmi ....}}}
\subtitle{}

%Autor
\author{\textbf{John Doe}}

%Institutia
\institute{Universitatea Ovidius Constanta\\
Facultatea de Matematica si Informatica\\
Specializarea: Informatica}
%$^{\ast\ast}$Friedrich-Alexander Universit\"{a}t Erlangen-N\"{u}rnberg, Germany
%}           

%Data & informatii despre prezentare         
\date{
\textbf{
Iunie, 2008}\\
\bigskip
}

\begin{document}

\frame{\titlepage}
\frame
{
\frametitle{Cuprins}
\begin{itemize}
	\item[1.] Motivatie
	\item[2.] Principiul echidistributiei
	\item[3.] Grile adaptive
	\item[4.] Problema variationala
	\item[5.] Problema model neliniara
	\item[6.] Exemple numerice
	\item[7.] Referinte
\end{itemize}
}
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\frame
{
\frametitle{Motivatie}
\begin{itemize}
	\item[1.] Probleme care implica solutii cu fronturi accentuate
	\item[2.] Propagarea undelor
	\item[3.] Dinamica gazelor
	\item[4.] Procesare imagini
	\item[5.] Convectie difuzie 
	\item[6.] Cresterea cristalelor
	\item[7.] Propagarea curbelor in directia normala
\end{itemize}
}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\frame
{
\frametitle{Principiul echidistributiei}
\be
\int_{x_{i}}^{x_{i+1}} M (x) \ dx = \frac{1}{N}\int_{a}^{b} M(x) \ dx,\ i=0,\dots N-1.
\label{Echi}
\ee
}

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\frame
{
\frametitle{Bibliografie}
\begin{itemize}
\item[(1)] C De Boor. In Good Approximation by Splines with Variable Knots
II,Springer Lecture Notes Series 363. SpringerVerlag, Berlin, 1973.
\item[(2)] W. Huang and R.D. Russell. Moving mesh strategy based on a gradient flow
equation for twodimensional problems. SIAM Journal of Scientific Computing,
20:998 1015, 1999.
\item[(3)] H. Z. TANG, T. TANG, and P. ZHANG. An Adaptive Mesh Redistribution Method for nonlinear Hamilton-Jacobi Equations in two-and three-dimensions. Journal of Computational Physics, 76:112, 2002.
\item[(4)] J.A. Mackenzie. Moving mesh finite volume methods for onedimensional evo
lutionary partial differential equations. Technical Report 96 02, Dept of Math
ematics, University of Strathclyde, 1996.
\end{itemize}
}
\frame
{\frametitle{Multumiri}
\begin{center}
{\Large V\u a mul\c tumesc pentru aten\c tie !}	
\end{center}
}
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\end{document}





