\addcontentsline{toc}{section}{Bibliographie}
\begin{thebibliography}{99}
\bibitem{ARRI}
Roger F. Harrington,
{\em Time-Harmonic electromagnetic filds}, (1961).
\bibitem{BASSI}
F.Bassi, S. Rebay,
{\em A higt-order accurate discontinuous finite element method for the 
numerical solution of the compressible $Navier-Stockes$ equations.},
J.Comput.Phys., $131$, $267$, ($1997$).
\bibitem{BISWAS}
R.Biswas, K.D.Devine, J.Flaherty,
{\em Parallel, adaptative finite element method for conservation
laws.}, Applied Numerical Mathematics, $14$, $255$, ($1994$)
\bibitem{CHAM1}
S.Champier,
{\em Convergence de schémas numériques type volumes finis 
pour la résolution d'équations hyperboliques},
Thèse de l'Université de Saint-Etienne,  (1992).
\bibitem{CHAV}
G.Chavent, B.Cockburn,
{\em The local projection $P^{0}P^{1}$-discontinuous-Galerkin finite
element method for scalar conservation laws}, IMA Preprint Series
$341$, University of minnesota, September $1987$.
\bibitem{AERO}
J.P.Cioni, L.Fézoui, D.Issautier,
{\em High-order upwind schemes for solving time-domain Maxwell equations},
La Recherche A\'erospatiale, {Vol 5}, pp. 319-328, (1994).
\bibitem{REMA1}
J.P.Cioni, M.Remaki,
{\em Comparaison de deux m{\'e}thodes de volumes finis en
{\'e}lectromagn{\'e}tisme}, 
rapport de recherche INRIA no 3166, mai 1997.
\bibitem{COC1}
B.Cockburn, C.W.Shu,
{\em The Runge-Kutta local projection discontinuous
$P^{1}$-discontinuous Galerkin method for scalar conservation laws},
$M^{2}$AN, $25$, $337$, ($1991$).
\bibitem{COC2}
B.Cockburn, C.W.Shu,
{\em TVB Runge-Kutta local projection discontinuous Galerkin finite
elemnt method for scalar conservation laws II: General framework},
Math.Comp, $52$, $411$, ($1989$).
\bibitem{COC3}
B.Cockburn, S.Y.Lin, C.W.Shu,
{\em TVB Runge-Kutta local projection discontinuous Galerkin finite
element method for conservation laws III: One dimensional systems.},
J.Comp.Phys, $84$, $90$, ($1989$).
\bibitem{COC4}
B.Cockburn, S.Hou, C.W.Shu,
{\em TVB Runge-Kutta local projection discontinuous Galerkin finite
element method for conservation laws IV:The multidimensional case},
Math.Comp, $54$, $545$, ($1990$).
\bibitem{COC5}
B.Cockburn, C.W.Shu,
{\em The $P^{1}$-RKDG Method for Two-dimensional Euler Equations of
Gas Dynamics}, ICASE Report $91$-$32$, ($1991)$.
\bibitem{COC6}
B.Cockburn, C.W.Shu,
{\em The local discontinous Galerkin method for time-dependent
convection diffusion systems}, SIAM.J.Numer.Anal.(to appear).
\bibitem{COC7}
B.Cockburn, C.W.Shu,
{\em The Runge-Kutta Discontinous Galerkin Method for Conservation
laws V}, Multidimensional systems. J.Comp.Phys, $141$, $199-224$,
($1998$).
\bibitem{COC8}
B.Cockburn, C.W.Shu,
{\em The Runge-Kutta local projection $P^{1}$-discontinuous-Galerkin 
finite element method for scalar conservation laws}, IMA Preprint
Series $388$, University of Minnesota, $1988$.
%
\bibitem{KRON1}
D.Kröner, M.Rokyta, M.Wierse,
{\em A Lax Wendroff type theorem for upwind finite volume schemes in
2-D}, Mathematische fakultät. University Freiburg, (1996).
%
\bibitem{PITK}
C.Johnson, J.Pitkärantå,
{\em An analysis of the discontonuous Galerkin method for a scalar
hyperbolic equation}, Math.Comp, $48$, $1$, ($1986$).
\bibitem{LESAINT}	
P.LeSaint, P.A.Raviart,
{\em On a finite element method for solving the neutron transport
equation, Mathematical aspects of finite element in partial
diffenrtial equations}, (C.de Boor, Ed.), Academic Press, $89$,
($1974$.
\bibitem{PETER}
T.Peterson, 
{\em A note on the convergence of the discontinuous Galerkin method
for a scalar hyperbolic equation}, SIAM J, Numer.Anal, $28$, $133$,
($1991$).
\bibitem{REED}
W.H.Reed, T.R.Hill,
{\em Triangular Mesh Methods for the Neutron Transport Equation}, Los
Almost Scientific Laboratory Report LA-UR-$73-479$, ($1973$).
\bibitem{RICH}
G.R.Richer, 
{\em An optimal-order error estimate for the discontinuous Galerkin
method}, Math.Comp, $50$, $75$, ($1988$).
\bibitem{REMA2}
M.Remaki, L.Fézoui,
{\em Sch\'ema de Godunov pour la r\'esolution des \'equations de
Maxwell instationnaires en milieu h\'et\'erog\`ene}, 
$29^{eme}$ Congr{\`e}s National D'analyse Num{\'e}rique, CANum'97.
\bibitem{REMA3}
M.Remaki, L.Fézoui, F.Poupaud,
{\em Un nouveau schéma de type volumes finis appliqué aux équations de 
Maxwell en milieu hétérogène},
rapport de recherche INRIA no 3351, janvier 1998.
\bibitem{wier}
WIERSE M,
{\em Higher order upwind schemes on unstructured grids for the
compressible euler equations in timedependent geometries in 3D}, PhD
thesis, university Freiburg,1994.
\bibitem{YEE}
K.S.Yee,
{\em Numerical solution of initial boundary value problem in isotropic 
media}, IEEE Trans.Antenna Propagat, vol.AP-$14$, no. 3,
pp. $302$-$307$, May ($1966$).
%
\bibitem{ZEBIC}
ZEBIC A,
{\em Calcul d'ondes diffract{\'e}es par des obstacles rev{\^e}tus de
couches minces de mat{\'e}riaux absorbants}, Rapport de recherche INRIA
$n^{o}2091$, (1993).
\end{thebibliography}
