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-The hydrological team at LSCE has been active in the field of hydrological & hydrogeological modeling with applications in heterogeneous porous media, fractured media, coupled transfers. See some references below.
+{{ :participant_pages:logo_lsce.jpg?150|}} The hydrological team at LSCE (http://www.lsce.ipsl.fr/) has been active in the field of hydrological & hydrogeological modeling with applications in heterogeneous porous media, fractured media, coupled transfers. See some references below.
 **The Cast3M code (http://www-cast3m.cea.fr/)**
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 **Some references**
+Bernard-Michel, G., Le Potier, C., Beccantini, A., Gounand, S., Chraibi M. : The Andra Couplex 1 test case: comparisons between finite-element, mixed hybrid finite element and finite volume element discretizations. Comput Geosci 8:187–201, 2004
+Dabbene, F., Paillere, H., Magnaud, J.P.: Mixed hybrid finite elements for transport of pollutants by undergound water. Proc. 10th Conference on Finite Elements in Fluids, Tucson, AZ, January 1998
+Durbin, T., Delemos, D.: Adaptative underrrelaxation of Picard iterations in ground water models. Ground Water, 45(5):648-651, 2007
+Grenier, C., Bernard-Michel, G., Benabderrahmane, H.: Evaluation of retention properties of a semi-synthetic fractured block from modelling at performance assessment time scales (Äspö Hard Rock Laboratory, Sweden). Hydrogeology Journal 17: 1051–1066, 2009
+Grenier, C., Régnier, D., Mouche, E., Benabderrahmane, H., Costard, F., Davy, P.: Impact of permafrost development on underground flow patterns: a numerical study considering freezing cycles on a two dimensional vertical cut through a generic river-plain system. Hydrogeology Journal, 2013, Volume 21, Issue 1, pp 257-270
+Le Potier, C.: A nonlinear correction and maximum principle for diffusion operators discretized using cell-centered finite volume schemes. C. R. Acad. Sci. Paris, Ser. I, 348 (2010) 691-695, 2010.
+Le Potier, C. : Schémas volumes finis pour des opérateurs de diffusion fortement anisotropes sur des maillages de triangles non structurés [Finite volume schemes for highly anisotropic diffusion operators on non-structured triangular meshes]. C R Acad Sci 341(12):787–792, 2005.
+Le Potier, C.: Finite volume scheme in two or three dimensions for a diffusion-convection equation applied to porous media with CASTEM2000. Dev. Water Sci. 55(2), 1015-102,6 2004.
+Mosé, R., Siegel, P., Ackerer, P., Chavent, G.: Application of the mixed hybrid finite element approximation in a groundwater flow model: luxury or necessity? Water Resour Res 30(11):3001–3012, 1994
+Régnier D.: Modélisation physique et numérique de la dynamique d’un pergélisol au cours d’un cycle climatique. Implications pour le site Meuse / Haute-Marne. Mémoire de thèse, Université Rennes I, 2012.
+Weill, S., Mouche, E., Patin, J.: A generalized Richards equation for surface/subsurface flow modeling. Journal of Hydrology 366, pp. 9-20, 2009