J. Virieux, wave propagation in heterogeneous media: Velocity???stress finite???difference method, GEOPHYSICS, vol.51, issue.4, pp.889-901, 1986.
DOI : 10.1190/1.1442147

V. Girault and P. Raviart, Finite element methods for Navier-Stokes equations: theory and algorithms, 2012.
DOI : 10.1007/978-3-642-61623-5

R. Glowinski and O. Pironneau, Numerical Methods for the First Biharmonic Equation and for the Two-Dimensional Stokes Problem, SIAM Review, vol.21, issue.2, pp.167-212, 1979.
DOI : 10.1137/1021028

I. Babuska, J. Osborn, and J. Pitkäranta, Analysis of Mixed Methods Using Mesh Dependent Norms, Mathematics of Computation, vol.35, issue.152, pp.1039-1062, 1980.
DOI : 10.2307/2006374

URL : http://www.dtic.mil/cgi-bin/GetTRDoc?AD=ADA079738&Location=U2&doc=GetTRDoc.pdf

D. Komatitsch and R. Martin, An unsplit convolutional perfectly matched layer improved at grazing incidence for the seismic wave equation, GEOPHYSICS, vol.78, issue.5, pp.155-167, 2007.
DOI : 10.1109/22.554601

URL : https://hal.archives-ouvertes.fr/inria-00528418

A. Burel, S. Imperiale, and J. P. , Solving the homogeneous isotropic linear elastodynamics equations using potentials and finite elements. The case of the rigid boundary condition, Numerical Analysis and Applications, vol.13, issue.3, pp.136-143, 2012.
DOI : 10.1093/acprof:oso/9780198508885.001.0001

URL : https://hal.archives-ouvertes.fr/hal-00717160

A. Burel, ContributionsàContributionsà la simulation numérique enélastodynamiqueenélastodynamique: découplage des ondes P et S, modèles asymptotiques pour la traversée de couches minces, 2014.

M. E. Gurtin, An Introduction to Continuum Mechanics, Journal of Applied Mechanics, vol.51, issue.4, 1982.
DOI : 10.1115/1.3167763

A. Rodríguez, A. Valli, and A. , Eddy Current Approximation of Maxwell Equations: Theory, Algorithms and Applications, 2010.
DOI : 10.1007/978-88-470-1506-7

J. Lions and E. Magenes, Non-Homogeneous Boundary Value Problems and Applications, 1972.
DOI : 10.1007/978-3-642-65217-2

P. Monk, Finite Element Methods for Maxwell's Equations, 2003.
DOI : 10.1093/acprof:oso/9780198508885.001.0001

A. Cherif, C. Bernardi, M. Dauge, and V. Girault, Vector potentials in threedimensional non-smooth domains, Mathematical Methods in the Applied Sciences, vol.21, issue.9, pp.823-864, 1998.

P. G. Ciarlet, The finite element method for elliptic problems, SIAM, 2002.

G. Cohen, Higher-Order Numerical Methods for Transient Wave Equations, 2002.
DOI : 10.1121/1.1577548

URL : https://hal.archives-ouvertes.fr/hal-01166961

D. Komatitsch and J. Tromp, Introduction to the spectral element method for three-dimensional seismic wave propagation, Geophysical Journal International, vol.88, issue.3, pp.806-822, 1999.
DOI : 10.4294/jpe1952.44.489

URL : https://academic.oup.com/gji/article-pdf/139/3/806/6006771/139-3-806.pdf

G. Cohen, P. Joly, J. E. Roberts, and N. Tordjman, Higher Order Triangular Finite Elements with Mass Lumping for the Wave Equation, SIAM Journal on Numerical Analysis, vol.38, issue.6, pp.2047-2078, 2001.
DOI : 10.1137/S0036142997329554

URL : https://hal.archives-ouvertes.fr/hal-01010373

P. G. Ciarlet, On Korn???s inequality, Chinese Annals of Mathematics, Series B, vol.53, issue.2, pp.607-618, 2010.
DOI : 10.1007/BFb0060528

P. Bochev, B. Richard, and . Lehoucq, On the Finite Element Solution of the Pure Neumann Problem, SIAM Review, vol.47, issue.1, pp.50-66, 2005.
DOI : 10.1137/S0036144503426074

A. Bermúdez-de-castro, D. Gómez, and P. Salgado, Mathematical models and numerical simulation in electromagnetism, 2014.

W. Jiang, N. Liu, Y. Tang, and Q. Liu, MIXED FINITE ELEMENT METHOD FOR 2D VECTOR MAXWELL'S EIGENVALUE PROBLEM IN ANISOTROPIC MEDIA, Progress In Electromagnetics Research, vol.148, pp.159-170, 2014.
DOI : 10.2528/PIER14052608

URL : http://www.jpier.org/pier/pier148/14.14052608.pdf

F. Brezzi and M. Fortin, Mixed and Hybrid Finite Element Methods, 1991.
DOI : 10.1007/978-1-4612-3172-1