T. J. Barth and P. O. Fredrickson, Higher order solution of the Euler equations on unstructured grids using quadratic reconstruction, 28th Aerospace Sciences Meeting, pp.90-103, 1990.
DOI : 10.2514/6.1990-13

T. J. Barth, Recent developments in high order K-exact reconstruction on unstructured meshes, 31st Aerospace Sciences Meeting, 1993.
DOI : 10.2514/6.1993-668

C. Berthon and R. , Turpault Asymptotic preserving HLL schemes Num
DOI : 10.1002/num.20586

C. Buet, B. Després, and E. , Design of asymptotic preserving finite volume schemes for the hyperbolic heat equation on unstructured meshes, Numerische Mathematik, vol.29, issue.4, pp.227-278, 2012.
DOI : 10.1007/s00211-012-0457-9

C. Buet, B. Després, and E. , Franck Asymptotic preserving schemes for Friedrichs systems with stiff relaxation on unstructured meshes: applications to the angular discretization models in linear transport, Journal Scientific Computing

C. Buet, B. Després, and E. , Franck Asymptotic preserving scheme with maximum principle for non linear radiative transfer model on unstructured meshes, C.R. Acad. Sci, vol.350, pp.11-12, 2012.

C. Buet, B. Després, and E. , Franck Asymptotic Preserving Finite Volumes Discretization For Non-Linear Moment Model On Unstructured Meshes, FVCA VI Problems and Perspectives, pp.467-474, 2011.

C. Chalons, F. Coquel, E. Godlewski, P. Raviart, and N. , Seguin Godunov-type schemes for hyperbolic systems with parameter dependent source. The case of Euler system with friction, M3AS, pp.2109-2166, 2010.

C. Chalons, M. Girardin, and S. , Kokh Large time step asymptotic preserving numerical schemes for the gas dynamics equations with source terms Density (left) and energy (right) for the classical LP scheme, SIAM J. Sci. Comput. Figure, vol.35, issue.13

G. Carré, S. Del-pino, B. Desprès, and E. , Labourasse A Cell-centered Lagrangian hydrodynamics scheme on general unstructured meshes in arbitrary dimension, pp.14-5160, 2009.

B. Després and C. , Lagrangian Gas Dynamics in Two Dimensions and Lagrangian systems, Archive for Rational Mechanics and Analysis, vol.180, issue.3, pp.327-372, 2005.
DOI : 10.1007/s00205-005-0375-4

E. Franck, Modified Finite Volume Nodal Scheme for Euler Equations with Gravity and Friction , FVCA VII-Methods and Theoretical Aspects Springer, Proceedings in Mathematics and Statistics, pp.285-292, 2014.

J. Greenberg and A. Y. Leroux, A well balanced scheme for the numerical processing of source terms in hyperbolic equations SIAM, J. Numer. Anal -Vol, vol.33, issue.1, 1996.

L. Gosse and G. , An asymptotic-preserving well-balanced scheme for the hyperbolic heat equations, Comptes Rendus Mathematique, vol.334, issue.4, pp.337-342, 2002.
DOI : 10.1016/S1631-073X(02)02257-4

L. Gosse, A well-balanced flux-vector splitting scheme designed for hyperbolic systems of conservation laws with source terms, Computers & Mathematics with Applications, vol.39, issue.9-10, p.159, 2000.
DOI : 10.1016/S0898-1221(00)00093-6

P. C. Hammer, O. J. Marlowe, and A. H. Stroud, Numerical integration over simplexes and cones, Math Tabl. natn. Res. Coun, vol.10, 1956.
DOI : 10.1090/s0025-5718-1956-0086389-6

L. Ivan and C. P. Groth, High-Order Central ENO Finite-Volume Scheme with Adaptive Mesh Refinement, AIAA Paper, pp.2007-4323, 2007.
DOI : 10.2514/6.2007-4323

L. Ivan and C. P. Groth, High-order solution-adaptive central essentially non-oscillatory (CENO) method for viscous flows, Journal of Computational Physics, vol.257, pp.830-862, 2013.
DOI : 10.1016/j.jcp.2013.09.045

S. Jin and D. , Numerical Schemes for Hyperbolic Conservation Laws with Stiff Relaxation Terms, Journal of Computational Physics, vol.126, issue.2, pp.449-467, 1996.
DOI : 10.1006/jcph.1996.0149

J. Luo, K. Xu, and N. Liu, A Well-Balanced Symplecticity-Preserving Gas-Kinetic Scheme for Hydrodynamic Equations under Gravitational Field, SIAM Journal on Scientific Computing, vol.33, issue.5, pp.2356-2381, 2011.
DOI : 10.1137/100803699

S. D. Mcdonald, Development of a high-order finite volume method for unstructured meshes, 2011.

S. D. Mcdonald, M. R. Charest, and C. P. Groth, High-Order CENO Finite-Volume Schemes for Multi-Block Unstructured Mesh, 20th AIAA Computational Fluid Dynamics Conference, pp.2011-3854, 2011.
DOI : 10.2514/6.2011-3854

B. A. Szabo and I. Babu?ka, Finite Element Analysis, 1991.

R. Natalini and M. Ribot, Asymptotic High Order Mass-Preserving Schemes for a Hyperbolic Model of Chemotaxis, SIAM Journal on Numerical Analysis, vol.50, issue.2, pp.883-905, 2012.
DOI : 10.1137/100803067

URL : https://hal.archives-ouvertes.fr/hal-00765703

R. Natalini, M. Ribot, and M. Twarogowska, A well-balanced numerical scheme for a one-dimensional quasilinear hyperbolic model of chemotaxis, Communications in Mathematical Sciences, vol.12, issue.1, pp.13-39, 2014.
DOI : 10.4310/CMS.2014.v12.n1.a2

URL : https://hal.archives-ouvertes.fr/hal-00764086

M. Zenk, C. Berthon, and C. Klingenberg, A well-balanced scheme for the Euler equations with a gravitational potential, FVCA VII-Methods and Theoretical Aspects Springer Proceedings in Mathematics and Statistics, 2014.