C. Agut and J. Diaz, Stability analysis of the Interior Penalty Discontinuous Galerkin method for the wave equation, ESAIM: Mathematical Modelling and Numerical Analysis, vol.47, issue.3, 2010.
DOI : 10.1051/m2an/2012061
URL : https://hal.archives-ouvertes.fr/hal-00759457

M. Ainsworth, P. Monk, and W. Muniz, Dispersive and dissipative properties of discontinuous galerkin nite element methods for the second-order wave equation, Journal of Scientic Computing, vol.27, 2006.

D. N. Arnold, An Interior Penalty Finite Element Method with Discontinuous Elements, SIAM Journal on Numerical Analysis, vol.19, issue.4, pp.742-760, 1982.
DOI : 10.1137/0719052

D. N. Arnold, F. Brezzi, B. Cockburn, and L. D. Marini, Unied analysis of disconitnuous galerkin methods for elliptic problems

C. Baldassari, Modélisation et simulation numérique pour la migration terrestre par équation d'ondes, 2009.

F. Bassi and S. Rebay, A high-order accurate discontinuous nite element method for the numerical solution of the compressible navier-stokes equations, J. Comput. Phys, vol.131, p.267279, 1997.

G. Benitez-alvarez, A. F. Dourado-loula, and E. G. , Dutra do Carmo, and A. Alves Rochinha. A discontinuous nite element formulation for helmholtz equation, Comput. Methods. Appl. Mech. Engrg, vol.195, p.40184035, 2006.

G. Cohen, Higher-Order Numerical Methods for Transient Wave Equations, 2001.
URL : https://hal.archives-ouvertes.fr/hal-01166961

S. Cohen, P. Joly, J. E. Roberts, and N. Tordjman, Higher-order triangular nite elements with mass-lumping for the wave equation, SIAM J. Numer. Anal, vol.44, issue.6, p.24082431, 2006.

S. Cohen, P. Joly, and N. Tordjman, Higher-order nite elements with mass-lumping for the 1d wave equation, Finite Elements in Analysis and Design, vol.16, pp.3-4329336, 1994.

J. D. De-basabe and M. K. Sen, Stability of the high-order nite elements for acoustic or elastic wave propagation with high-order time stepping, Geophys. J. Int, vol.181, p.577590, 2010.

S. Fauqueux, Eléments nis mixtes spectraux et couches absorbantes parfaitement adaptées pour la propagation d'ondes élastiques en régime transitoire, 2003.

M. J. Grote, A. Schneebeli, and D. Schötzau, Discontinuous galerkin nite element method for the wave equation, SIAM J. on Numerical Analysis, vol.44, p.24082431, 2006.

M. J. Grote and D. Schötzau, Convergence analysis of a fully discrete dicontinuous galerkin method for the wave equation, 2008.

D. Komatitsch and J. Tromp, Introduction to the spectral element method for three-dimensional seismic wave propagation, Geophysical Journal International, vol.139, issue.3, p.806822, 1999.
DOI : 10.1046/j.1365-246x.1999.00967.x

G. Seriani and E. Priolo, Spectral element method for acoustic wave simulation in heterogeneous media, Finite Elements in Analysis and Design, vol.16, issue.3-4, p.337348, 1994.
DOI : 10.1016/0168-874X(94)90076-0

K. Shahbazi, An explicit expression for the penalty parameter of the interior penalty method, Journal of Computational Physics, vol.205, issue.2, p.401407, 2005.
DOI : 10.1016/j.jcp.2004.11.017

T. Warburton and J. S. Hesthaven, On the constants in hp-nite element trace inverse inequalities, Comput. Methods Appl. Mech. Engrg, vol.192, p.27652773, 2003.