Page web de Jean-Marc Sac-Epée

Statut

Nom:  Sac-Epée

Prénom:  Jean-Marc

Fonctions:  Ingénieur de Recherche en Calcul Scientifique

Adresse administrative :
    Laboratoire de Mathématiques et Applications de Metz,
    UMR 7122, Université de Lorraine - Metz,

  jean-marc.sac-epee@univ-lorraine.fr

Enseignement (intranet only)

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Publications

1. Elotmani, S.; Rhin, G.; Sac-Epée, J.-M.
The EM algorithm applied to determining new limit points od Mahler measures.
Control and Cybernetics, Vol. 39, 2010, N°4

2. Belhachmi, Z.; Sac-Epée, J.-M.; Sokolowski, J.; Tahir, S.
Locking-Free Finite Elements for Unilateral Crack Problems in Elasticity.
Math. Model. Nat. Phenom. Vol. 4, No. 1, 2009, pp. 1-20

3. Belhachmi, Zakaria; Bucur, Dorin; Sac-Epee, Jean-Marc
Finite element approximation of the Neumann eigenvalue problem in domains with multiple cracks.
IMA J. Numer. Anal.  26  (2006),  no. 4, 790--810.

4. Flammang, Valérie; Rhin, Georges; Sac-Épée, Jean-Marc
Integer transfinite diameter and polynomials with small Mahler measure.
Math. Comp.  75  (2006),  no. 255, 1527--1540 (electronic).

5. Belhachmi, Zakaria; Bucur, Dorin; Buttazzo, Giuseppe; Sac-Epée, Jean-Marc
Shape optimization problems for eigenvalues of elliptic operators.
ZAMM Z. Angew. Math. Mech. 86 (2006), no. 3, 171--184.

6. Sac-Épée, J.-M.; Taous, K.
On a wide class of nonlinear models for non-Newtonian fluids with mixed boundary conditions in thin domains.
Asymptot. Anal. 44 (2005), no. 1-2, 151--171.

7. Belhachmi, Z.; Sac-Epée, J. M.; Sokolowski, J.
Mixed finite element methods for smooth domain formulation of crack problems.
SIAM J. Numer. Anal. 43 (2005), no. 3, 1295--1320 (electronic).

8. Sac-Épée, J.-M.; Taous, K.
On the behaviour of a diphasic flow with a weak relative viscosity.
AMRX Appl. Math. Res. Express (2004), no. 2, 43--71.

9. Belhachmi, Zakaria; Sac-Epee, Jean-Marc; Sokolowski, Jan
Approximation par la méthode des éléments finis de la formulation en domaine régulier de problèmes de fissures. (French) [Finite element approximation of the smooth domain formulation of crack problems]
C. R. Math. Acad. Sci. Paris 338 (2004), no. 6, 499--504.

10. Rhin, G.; Sac-Épée, J.-M.
New methods providing high degree polynomials with small Mahler measure.
Experiment. Math. 12 (2003), no. 4, 457--461.

11. Belhachmi, Z.; Brighi, B.; Sac-Epee, J. M.; Taous, K.
Numerical simulations of free convection about a vertical flat plate embedded in a porous medium.
Comput. Geosci. 7 (2003), no. 2, 137--166.

12. Sac-Épée, J.-M.; Saint Jean Paulin, J.
Study of a vibration problem for a perforated plate with Fourier boundary conditions.
Partial differential equations on multistructures (Luminy, 1999), 193--206, Lecture Notes in Pure and Appl. Math., 219, Dekker, New York, 2001.

13. Sac-Épée, J. M.; Saint Jean Paulin, J.
Evolution of a thin reticulated elastic structure.
Trends in applications of mathematics to mechanics (Lisbon, 1994), 278--289, Pitman Monogr. Surveys Pure Appl. Math., 77, Longman, Harlow, 1995.

14. Otmani, S. El; Sac-Épée, J.-M.; Saint Jean Paulin, J.
Study of a perforated thin plate according to the relative sizes of its different parameters.
Math. Methods Appl. Sci. 18 (1995), no. 7, 571--589.



14. Belhachmi, Z.; Sac-Epée, J.-M.; Sokolowski, J.; Szulc, K.
Modeling of geometrical imperfections. Topological Derivative in Nonsmooth Domains.




15. Sac-Épée, J.M.; Taous, K.
Numerical analysis of a non newtonian problem in thin domains.

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